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<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/513?rss=1">
<title><![CDATA[On Box, Weak Box and Strong Compactness]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/513?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Apter, A. W., Henle, J. M.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.513</dc:identifier>
<dc:title><![CDATA[On Box, Weak Box and Strong Compactness]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>518</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>513</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/519?rss=1">
<title><![CDATA[On MacDonald's Symmetric Functions]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/519?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Srinivasan, B.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.519</dc:identifier>
<dc:title><![CDATA[On MacDonald's Symmetric Functions]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>525</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>519</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/526?rss=1">
<title><![CDATA[Loi Dyadique de Repartition des Diviseurs]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/526?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Saias, E.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.526</dc:identifier>
<dc:title><![CDATA[Loi Dyadique de Repartition des Diviseurs]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>530</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>526</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/531?rss=1">
<title><![CDATA[A Hille-Yosida Theorem for the Higher-Order Abstract Cauchy Problem]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/531?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Zheng, Q.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.531</dc:identifier>
<dc:title><![CDATA[A Hille-Yosida Theorem for the Higher-Order Abstract Cauchy Problem]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>539</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>531</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/540?rss=1">
<title><![CDATA[A Completeness Property of certain Formations]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/540?rss=1</link>
<description><![CDATA[<p>Saturated formations which contain the class of supersoluble groups are closed under the product of two subgroups if every subgroup of one factor is permutable with every subgroup of the other.</p>]]></description>
<dc:creator>Maier, R.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.540</dc:identifier>
<dc:title><![CDATA[A Completeness Property of certain Formations]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>544</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>540</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/545?rss=1">
<title><![CDATA[Solomon's Descent Algebra Revisited]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/545?rss=1</link>
<description><![CDATA[<p>Starting from a non-standard definition, the descent algebra of the symmetric group is investigated. Homomorphisms into the tensor product of smaller descent algebras are defined. They are used to contruct the irreducible representations and to obtain the nilpotency index of the radical.</p>]]></description>
<dc:creator>Atkinson, M. D.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.545</dc:identifier>
<dc:title><![CDATA[Solomon's Descent Algebra Revisited]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>551</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>545</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/552?rss=1">
<title><![CDATA[The Norms of Projections Onto Ideals in the Disk Algebra]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/552?rss=1</link>
<description><![CDATA[<p>We anwser two conjectures concerning the norms of the best projections onto an ideal in the disk algebra.</p>]]></description>
<dc:creator>Casazza, P. G.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.552</dc:identifier>
<dc:title><![CDATA[The Norms of Projections Onto Ideals in the Disk Algebra]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>558</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>552</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/559?rss=1">
<title><![CDATA[On the Inverse mean value Property of Harmonic Functions on Strips]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/559?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Goldstein, M., Haussmann, W., Rogge, L.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.559</dc:identifier>
<dc:title><![CDATA[On the Inverse mean value Property of Harmonic Functions on Strips]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>564</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>559</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/565?rss=1">
<title><![CDATA[On Symmetric Invariants of Level Surfaces Near Regular Points]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/565?rss=1</link>
<description><![CDATA[<p>We consider the symmetric invariants of the level surfaces of a smooth function away from its critical points, and prove for them some formulae in divergence from. We then apply these formulae to obtain an isoperimetric inequality for the surface area of level surfaces of <I>p</I>-capacity potentials.</p>]]></description>
<dc:creator>Magnanini, R.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.565</dc:identifier>
<dc:title><![CDATA[On Symmetric Invariants of Level Surfaces Near Regular Points]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>574</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>565</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/575?rss=1">
<title><![CDATA[An Analytic Family of Solutions of the Heat Equation]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/575?rss=1</link>
<description><![CDATA[<p>We show that the basis for expansions of temperature functions given in [4] and [7] are part of an entire family of homogeneous solutions of the heat equation.</p>]]></description>
<dc:creator>Kochneff, E.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.575</dc:identifier>
<dc:title><![CDATA[An Analytic Family of Solutions of the Heat Equation]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>586</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>575</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/587?rss=1">
<title><![CDATA[Weak Compactness Today]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/587?rss=1</link>
<description><![CDATA[<p>We give a short proof of the Smul'yan, Eberlein and Grothendieck theorem that is so transparent that one can easily deduce a number of results about weak compactness in locally convex spaces.</p>]]></description>
<dc:creator>Stegall, C.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.587</dc:identifier>
<dc:title><![CDATA[Weak Compactness Today]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>590</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>587</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/591?rss=1">
<title><![CDATA[On a Topological Property of certain Calkin Algebras]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/591?rss=1</link>
<description><![CDATA[<p>Let <I>X</I> = <I>1<sup>p</sup></I>, 1 &le; <I>p</I> &lt; , or <I>X</I> = <I>c<SUB>0</SUB></I>, <I>B</I>(<I>X</I>) be the algebra of all bounded linear operators on <I>X</I>, <I>H</I>(<I>X</I>) be the ideal of compact operators in <I>B</I>(<I>X</I>), and <I>C</I>(<I>X</I>) = <I>B</I>(<I>X</I>)/<I>H</I>(<I>X</I>) be the Calkin algebra on <I>X</I>. For <I>T</I><I>B</I>(<I>X</I>), let ||<I>T</I>||<SUB><I>c</I></SUB> = dist(<I>T</I>, <I>H</I>(<I>X</I>)) be the essential norm of <I>T</I> that is the norm of <I>T</I>+<I>H</I>(<I>X</I>) in <I>C</I>(<I>X</I>). It is shown that for any operator <I>T</I><I>B</I>(<I>X</I>) and any number 0 &lt; <I>t</I> &lt; 1, there exists a closed infinite dimensional subspace Z <I>Z</I>  <I>X</I> such that</p><p>||<I>Tx||</I> &ge; <I>t</I>||<I>T</I>||<SUB><I>c</I></SUB>, for all <I>x</I>  <I>Z</I>.</p><p>As a consequence, it is shown that every (not necessarily complete) submultiplicative norm on the Calkin algebra <I>C</I>(<I>X</I>) is equivalent to the quotient norm || ||<SUB><I>c</I></SUB> on <I>C</I>(<I>X</I>).</p>]]></description>
<dc:creator>Meyer, M. J.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.591</dc:identifier>
<dc:title><![CDATA[On a Topological Property of certain Calkin Algebras]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>598</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>591</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
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<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/599?rss=1">
<title><![CDATA[Locating the Range of an Operator on a Hilbert Space]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/599?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Bridges, D., Ishihara, H.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.599</dc:identifier>
<dc:title><![CDATA[Locating the Range of an Operator on a Hilbert Space]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>605</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>599</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/606?rss=1">
<title><![CDATA[Minimal Determinants and Lattice Inequalities]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/606?rss=1</link>
<description><![CDATA[<p>Some results of P. McMullen on determinants of sublattices of <I>Z<sup>d</sup></I> induced by rational subspaces are generalized to arbitrary lattices. As an application, we obtain an equality for the minimal determinants introduced by J. M. Wills, namely <I>D</I><SUB><I>t</I></SUB>(<I>L</I>) = <I>D</I><SUB><I>d</I></SUB>(<I>L</I>)<I>D</I><SUB>d&ndash;1</SUB>((<I>L</I>*). Using an inequality of Lagarias, Lenstra and Schnorr, we generalize two isoperimetric inequalities withlattice constraints by Bokowski, Hadwiger and Wills, and Hadwiger, respectively, to arbitrary lattices.</p>]]></description>
<dc:creator>Schnell, U.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.606</dc:identifier>
<dc:title><![CDATA[Minimal Determinants and Lattice Inequalities]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>612</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>606</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/613?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/613?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Cassels, J. W. S.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.613</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>614</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>613</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/614?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/614?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Cohen, S. D.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.614</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>615</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>614</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/615?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/615?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Cohn, P. M.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.615</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>616</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>615</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/616?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/616?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Wallace, D. A. R.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.616</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>617</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>616</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/617?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/617?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Taylor, S. J.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.617</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>618</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>617</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/618?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/618?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Cohn, P. M.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.618</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>619</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>618</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/619?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/619?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Arscott, F. M.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.619</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>620</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>619</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/620?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/620?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Lindenstrauss, J.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.620</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>622</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>620</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/6/622?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/6/622?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Vickers, J. A.</dc:creator>
<dc:date>1992-11-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.6.622</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>6</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>624</prism:endingPage>
<prism:publicationDate>1992-11-01</prism:publicationDate>
<prism:startingPage>622</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/417?rss=1">
<title><![CDATA[A note on the Joint Embedding Property in Fragments of Arithmetic]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/417?rss=1</link>
<description><![CDATA[<p>It is known that full Peano Arithmetic does not have the joint embedding property(JEP). At the other extreme of the hierarchy, Open Induction also fails to have this property.</p><p>We prove, using some conservation results about fragments of arithmetic, that if <I>T</I> is a theoryconsistent with PA and <I>T</I>  <I>I</I><f>$${E}_{1}^{-}$$</f> (bounded existential parameter-free induction), then any two m dels of PA which jointly embed in a model of T also jointly embed in an elementary extension of one of them. In particular, any fragment of PA extending <I>I</I><f>$${E}_{1}^{-}$$</f> fails to have JEP.</p>]]></description>
<dc:creator>Otero, M.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.417</dc:identifier>
<dc:title><![CDATA[A note on the Joint Embedding Property in Fragments of Arithmetic]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>423</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>417</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/424?rss=1">
<title><![CDATA[A Generalization of the Chowla-Mordell Theorem on Gaussian Sums]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/424?rss=1</link>
<description><![CDATA[<p>S. Chowla and I. J. Mordell independently proved that if the argument (as a complex number) of the Gaussian sum associated with a Dirichlet character modulo an odd prime is a root of unity, then the character must be quadratic. R. J. Evans gave a simple proof and a generalization to Gaussian sums for finite fields. We extend the Chowla-Mordell theorem from prime modulus to composite modulus, applying an explicit formula for the Gaussian sum with a primitive character in the case of a prime power modulus, due to R. W. K. Odoni.</p>]]></description>
<dc:creator>Funakura, T.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.424</dc:identifier>
<dc:title><![CDATA[A Generalization of the Chowla-Mordell Theorem on Gaussian Sums]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>430</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>424</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/431?rss=1">
<title><![CDATA[Some Remarks on Filtrations for Projective Modules]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/431?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Fan, Y., Zhou, B. R.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.431</dc:identifier>
<dc:title><![CDATA[Some Remarks on Filtrations for Projective Modules]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>436</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>431</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/437?rss=1">
<title><![CDATA[A note on the Automorphism Group of a Locally Finite p-Group]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/437?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Puglisi, O.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.437</dc:identifier>
<dc:title><![CDATA[A note on the Automorphism Group of a Locally Finite p-Group]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>441</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>437</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/442?rss=1">
<title><![CDATA[On the Best Constant in Weighted Inequalities for Riemann-Liouville Integrals]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/442?rss=1</link>
<description><![CDATA[<p>For 1 &le; <I>k</I> &lt;  and 1 &le; <I>p</I> &le; <I>q</I> , the problem of finding the best constant <I>C</I><I><SUB>p</SUB><SUB>q</SUB></I> in the weighted inequality <fd>$${\left({\int }_{0}^{\infty }{\left|{I}_{k}f\left(x\right)\right|}^{q}{\left|u\left(x\right)\right|}^{q}dx\right)}^{\stackrel{}{1}/\underset{}{q}}\hbox{ \hspace{0.17em} }\le \hbox{ \hspace{0.17em} }{C}_{p,q}{\left({\int }_{0}^{\infty }{\left|f\left(x\right)\right|}^{p}{\left|\upsilon \left(x\right)\right|}^{p}dx\right)}^{\stackrel{}{1}/\underset{}{p}}$$</fd> involving the Riemann-Liouville integrals of the form <fd>$${I}_{k}f\left(x\right)=\frac{1}{\Gamma \left(k\right)}{{\int }_{0}^{x}\left(x-t\right)}^{k-1}f\left(t\right)dt$$</fd> is considered.</p>]]></description>
<dc:creator>Manakov, V. M.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.442</dc:identifier>
<dc:title><![CDATA[On the Best Constant in Weighted Inequalities for Riemann-Liouville Integrals]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>448</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>442</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/449?rss=1">
<title><![CDATA[On the Sendov-Ilyeff Conjecture]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/449?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Katsoprinakis, E. S.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.449</dc:identifier>
<dc:title><![CDATA[On the Sendov-Ilyeff Conjecture]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>455</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>449</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/456?rss=1">
<title><![CDATA[Dirichlet's Problem When the Data is an Entire Function]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/456?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Khavinson, D., Shapiro, H. S.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.456</dc:identifier>
<dc:title><![CDATA[Dirichlet's Problem When the Data is an Entire Function]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>468</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>456</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/469?rss=1">
<title><![CDATA[A Remark on Parabolic Harnack Inequalities]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/469?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Nagai, H.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.469</dc:identifier>
<dc:title><![CDATA[A Remark on Parabolic Harnack Inequalities]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>474</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>469</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/475?rss=1">
<title><![CDATA[A Gaussian Lower Bound for the Dirichlet Heat Kernel]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/475?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>van den Berg, M.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.475</dc:identifier>
<dc:title><![CDATA[A Gaussian Lower Bound for the Dirichlet Heat Kernel]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>477</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>475</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/478?rss=1">
<title><![CDATA[Nonlinear Volterra Integral Equations and the Apery Identities]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/478?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Bushell, P. J., Okrasinski, W.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.478</dc:identifier>
<dc:title><![CDATA[Nonlinear Volterra Integral Equations and the Apery Identities]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>484</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>478</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/485?rss=1">
<title><![CDATA[Derivations Mapping into the Radical, II]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/485?rss=1</link>
<description><![CDATA[<p>Every centralising derivation on a Banach algebra maps into its radical.</p>]]></description>
<dc:creator>Mathieu, M., Runde, V.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.485</dc:identifier>
<dc:title><![CDATA[Derivations Mapping into the Radical, II]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>487</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>485</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/488?rss=1">
<title><![CDATA[On the Conformal Equivalence of Harmonic Maps and Exponentially Harmonic Maps]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/488?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Min-Chun, H.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.488</dc:identifier>
<dc:title><![CDATA[On the Conformal Equivalence of Harmonic Maps and Exponentially Harmonic Maps]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>492</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>488</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/493?rss=1">
<title><![CDATA[All Fundamental Groups are almost Contact]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/493?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Kotschick, D.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.493</dc:identifier>
<dc:title><![CDATA[All Fundamental Groups are almost Contact]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>494</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>493</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/495?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/495?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Stewart, I.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.495</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>497</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>495</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/497?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/497?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Pellikaan, R.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.497</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>499</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>497</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/500?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/500?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Bowler, A.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.500a</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>500</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>500</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/500-a?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/500-a?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Keating, M. E.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.500b</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>504</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>500</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/504?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/504?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Zelmanov, E.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.504</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>504</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>504</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/505?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/505?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Weiss, B.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.505</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>505</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>505</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/506?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/506?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Clunie, J. G.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.506</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>507</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>506</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/507?rss=1">
<title><![CDATA[Book Reviews]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/507?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Chillingworth, D. R. J.</dc:creator>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.507</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>508</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>507</prism:startingPage>
<prism:section>BOOK REVIEWS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/5/509?rss=1">
<title><![CDATA[Records of Proceedings at Meetings]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/5/509?rss=1</link>
<description><![CDATA[]]></description>
<dc:date>1992-09-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.5.509</dc:identifier>
<dc:title><![CDATA[Records of Proceedings at Meetings]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>512</prism:endingPage>
<prism:publicationDate>1992-09-01</prism:publicationDate>
<prism:startingPage>509</prism:startingPage>
<prism:section>RECORDS OF PROCEEDINGS AT MEETINGS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/305?rss=1">
<title><![CDATA[Two Models that show the Interpolation Theorem Fails in all L1(Q{alpha}) and L1, 1 (Q{alpha}, {alpha} = 0, 1, 2,...]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/305?rss=1</link>
<description><![CDATA[<p>The logics <I>L</I><sup>1</sup>(<I>Q</I>), <I>L</I><sup>1,1</sup>(<I>Q</I>) and <I>L</I><sup>2</sup>(<I>Q</I>) are formed by adding quantifiers <I>Q</I>, <I>Q</I><sup>1,1</sup> and <I>Q</I><sup>2</sup> respectively to the first-order logic. In this paper, for each ordinal  (including  = 0), we construct two <I>Q</I><SUB></SUB> models to prove that the Interpolation Theorem fails in <I>L</I>(<I>Q</I>) and <I>L</I><sup>1,1</sup> (<I>Q</I>).</p>]]></description>
<dc:creator>Talebi, N.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.305</dc:identifier>
<dc:title><![CDATA[Two Models that show the Interpolation Theorem Fails in all L1(Q{alpha}) and L1, 1 (Q{alpha}, {alpha} = 0, 1, 2,...]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>308</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>305</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/309?rss=1">
<title><![CDATA[On a Criterion for the Quadratic Fields Q({surd}(n2+ 4)) to be of Class Number Two]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/309?rss=1</link>
<description><![CDATA[<p>In this paper, we shall prove a sufficient condition for the quadratic fields <I>Q</I>((<I>n</I><sup>2</sup>+4)) to be of class number two. Furthermore, under the assumption of the generalized Riemann hypothesis, we give a criterion for the quadratic fields <I>Q</I>((<I>n</I><sup>2</sup>+4)) to be of class number two.</p>]]></description>
<dc:creator>Leu, M.-G.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.309</dc:identifier>
<dc:title><![CDATA[On a Criterion for the Quadratic Fields Q({surd}(n2+ 4)) to be of Class Number Two]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>312</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>309</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/313?rss=1">
<title><![CDATA[Finite order Elements in Aut(C2)]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/313?rss=1</link>
<description><![CDATA[<p>We show that all invertible polynomial maps from C<sup>2</sup> to itself which have finite order are conjugate to linear maps of finite order.</p>]]></description>
<dc:creator>Ali, A-H. A-H.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.313</dc:identifier>
<dc:title><![CDATA[Finite order Elements in Aut(C2)]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>316</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>313</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/317?rss=1">
<title><![CDATA[Periodic Points for Expansive Actions of Zd on Compact Abelian Groups]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/317?rss=1</link>
<description><![CDATA[<p>In this note we show that the periodic points of an expansive Z<sup><I>d</I></sup> action on a compact abelian group are uniformly distributed with respect to Haar measure if the action has completely positive entropy. In the general expansive case, we show that any measure obtained as the distribution of periodic points along some sequence of periods necessarily has maximal entropy but need not be Haar measure.</p>]]></description>
<dc:creator>Ward, T. B.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.317</dc:identifier>
<dc:title><![CDATA[Periodic Points for Expansive Actions of Zd on Compact Abelian Groups]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>324</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>317</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/325?rss=1">
<title><![CDATA[Canonical Bases for Irreducible Representations of Quantum GlN]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/325?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Du, J.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.325</dc:identifier>
<dc:title><![CDATA[Canonical Bases for Irreducible Representations of Quantum GlN]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>334</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>325</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/335?rss=1">
<title><![CDATA[Theorems of Rietz and Wielandt on Transitive Permutation Groups]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/335?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Neumann, P. M.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.335</dc:identifier>
<dc:title><![CDATA[Theorems of Rietz and Wielandt on Transitive Permutation Groups]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>339</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>335</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/340?rss=1">
<title><![CDATA[A Monoid which is Right FP{infty} but not Left FP1]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/340?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Cohen, D. E.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.340</dc:identifier>
<dc:title><![CDATA[A Monoid which is Right FP{infty} but not Left FP1]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>342</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>340</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/343?rss=1">
<title><![CDATA[On Connected Transversals to Abelian Subgroups in Finite Groups]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/343?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Niemenmaa, M., Kepka, T.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.343</dc:identifier>
<dc:title><![CDATA[On Connected Transversals to Abelian Subgroups in Finite Groups]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>346</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>343</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/347?rss=1">
<title><![CDATA[A Penrose Transform for D4 and Homomorphisms of Generalized Verma Modules]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/347?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Eastwood, M.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.347</dc:identifier>
<dc:title><![CDATA[A Penrose Transform for D4 and Homomorphisms of Generalized Verma Modules]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>350</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>347</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/351?rss=1">
<title><![CDATA[A Uniform Ergodic Theorem and Summability]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/351?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Badiozzaman, A. J., Thorpe, B.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.351</dc:identifier>
<dc:title><![CDATA[A Uniform Ergodic Theorem and Summability]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>360</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>351</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/361?rss=1">
<title><![CDATA[Orthogonalizing Weights of Tchebychev Sets of Polynomials]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/361?rss=1</link>
<description><![CDATA[<p>We characterize distributions with respect to which the members of a Tchebychev set of polynomials are orthogonal when they satisfy differential equations with polynomial coefficients. As an application, we find a real weight of bounded variation with support in [0, ) for Bessel polynomials.</p>]]></description>
<dc:creator>Kwon, K. H., Kim, S. S., Han, S. S.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.361</dc:identifier>
<dc:title><![CDATA[Orthogonalizing Weights of Tchebychev Sets of Polynomials]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>367</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>361</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/368?rss=1">
<title><![CDATA[Classification of Analytic Crossed Product Algebras]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/368?rss=1</link>
<description><![CDATA[<p>The semicrossed product algebras <I>C</I>(<I>X</I>) <FONT FACE="arial,helvetica">x</FONT> <SUB></SUB>Z<SUB>+</SUB>, <I>C</I>(<I>Y</I>)<FONT FACE="arial,helvetica">x</FONT><SUB></SUB>Z<SUB>+</SUB> are isomorphic as complex algebras if and only if the homeomorphisms ,  are conjugate. A similar general classification is obtained for the weakly closed analytic operator algebras associated with Borel automorphisms.</p>]]></description>
<dc:creator>Power, S. C.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.368</dc:identifier>
<dc:title><![CDATA[Classification of Analytic Crossed Product Algebras]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>372</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>368</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/373?rss=1">
<title><![CDATA[Note on Kernels to some Nonlinear Volterra Integral Equations]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/373?rss=1</link>
<description><![CDATA[<p>This note shows how to find kernels for which the considered nonlinear Volterra equations have only the trivial solution. Moreover, a construction of kernels, for which nontrivial solutions exist, is presented.</p>]]></description>
<dc:creator>Okrasinski, W.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.373</dc:identifier>
<dc:title><![CDATA[Note on Kernels to some Nonlinear Volterra Integral Equations]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>376</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>373</prism:startingPage>
<prism:section>NOTES AND PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/377?rss=1">
<title><![CDATA[All Fundamental Groups are almost Complex]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/377?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator>Kotschick, D.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.377</dc:identifier>
<dc:title><![CDATA[All Fundamental Groups are almost Complex]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>378</prism:endingPage>
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<prism:section>NOTES AND PAPERS</prism:section>
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<title><![CDATA[The Product of Minimal Functions is Minimal: Erratum]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/24/4/379?rss=1</link>
<description><![CDATA[<p>Corollary 2.3 is false as stated, but is correct if one assumes that both generators satisfy the separation property.</p>]]></description>
<dc:creator>Taylor, J. C.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.379</dc:identifier>
<dc:title><![CDATA[The Product of Minimal Functions is Minimal: Erratum]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
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<title><![CDATA[Obituary: Kurt Mahler]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Cassels, J. W. S.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.381</dc:identifier>
<dc:title><![CDATA[Obituary: Kurt Mahler]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Cohn, P. M.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.398</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<prism:section>BOOK REVIEWS</prism:section>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Johnstone, P. T.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.399</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>400</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
<prism:startingPage>399</prism:startingPage>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Hodges, W. A.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.401a</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Everest, G. R.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.401b</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<description><![CDATA[]]></description>
<dc:creator>Geck, M.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.403</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>404</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Neumann, P. M.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.404</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Friedlandkr, G.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.407</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
<prism:endingPage>408</prism:endingPage>
<prism:publicationDate>1992-07-01</prism:publicationDate>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Walters, P.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.408</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Toland, J.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.409</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Kendall, W. S.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.410</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Abakuks, A.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.413</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/24/4/414?rss=1">
<title><![CDATA[Book Reviews]]></title>
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<description><![CDATA[]]></description>
<dc:creator>Kesten, H.</dc:creator>
<dc:date>1992-07-01</dc:date>
<dc:identifier>info:doi/10.1112/blms/24.4.414</dc:identifier>
<dc:title><![CDATA[Book Reviews]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>4</prism:number>
<prism:volume>24</prism:volume>
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