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<prism:eIssn>1469-2120</prism:eIssn>
<prism:coverDisplayDate>October 2009</prism:coverDisplayDate>
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<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/769?rss=1">
<title><![CDATA[Automorphisms of doubly even self-dual binary codes]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/769?rss=1</link>
<description><![CDATA[
<p>The automorphism group of a binary doubly even self-dual code is always contained in the alternating group. On the other hand, given a permutation group <I>G</I> of degree <I>n</I> there exists a doubly even self-dual <I>G</I>-invariant code if and only if <I>n</I> is a multiple of 8, every simple self-dual F<SUB>2</SUB><I>G</I>-module occurs with even multiplicity in F<f><SUB>2</SUB><sup>n</sup></f>, and <I>G</I> is contained in the alternating group.</p>
]]></description>
<dc:creator><![CDATA[Gunther, A., Nebe, G.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:40 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp026</dc:identifier>
<dc:title><![CDATA[Automorphisms of doubly even self-dual binary codes]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>778</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>769</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/779?rss=1">
<title><![CDATA[Rigidity of the Mori cone for Fano manifolds]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/779?rss=1</link>
<description><![CDATA[
<p>The Mori cone is rigid in smooth connected families of Fano manifolds.</p>
]]></description>
<dc:creator><![CDATA[Wisniewski, J. A.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp025</dc:identifier>
<dc:title><![CDATA[Rigidity of the Mori cone for Fano manifolds]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>781</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>779</prism:startingPage>
<prism:section>PAPERS</prism:section>
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<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/782?rss=1">
<title><![CDATA[Finitary group cohomology and Eilenberg-MacLane spaces]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/782?rss=1</link>
<description><![CDATA[
<p>We say that a group <I>G</I> has <I>cohomology almost everywhere finitary</I> if and only if the <I>n</I>th cohomology functors of <I>G</I> commute with filtered colimits for all sufficiently large <I>n</I>. In this paper, we show that if <I>G</I> is a group in Kropholler's class <b><scp>lh</scp>F</b> with cohomology almost everywhere finitary, then <I>G</I> has an Eilenberg&ndash;MacLane space <I>K</I>(<I>G</I>, 1) that is dominated by a CW-complex with finitely many <I>n</I>-cells for all sufficiently large <I>n</I>. It is an open question as to whether this holds for arbitrary <I>G</I>. We also remark that the converse holds for any group <I>G</I>.</p>
]]></description>
<dc:creator><![CDATA[Hamilton, M.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp028</dc:identifier>
<dc:title><![CDATA[Finitary group cohomology and Eilenberg-MacLane spaces]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>794</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>782</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/795?rss=1">
<title><![CDATA[Free centre-by-nilpotent-by-abelian groups]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/795?rss=1</link>
<description><![CDATA[
<p>We prove that the free centre-by-(nilpotent-of-class-(<I>c</I> &ndash; 1))-by-abelian groups <I>F</I>/[<SUB><I>c</I></SUB>(<I>F</I>'), <I>F</I>] are torsion-free for <I>c</I> = 6. This is in startling contrast to the cases when <I>c</I> is a prime and when <I>c</I> = 4, where these relatively free groups contain non-trivial elements of finite order.</p>
]]></description>
<dc:creator><![CDATA[Johnson, M., Stohr, R.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp041</dc:identifier>
<dc:title><![CDATA[Free centre-by-nilpotent-by-abelian groups]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>803</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>795</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/804?rss=1">
<title><![CDATA[Automorphism invariance and identities]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/804?rss=1</link>
<description><![CDATA[
<p>If an outer (multilinear) commutator identity holds in a large subgroup of a group, then it holds also in a large characteristic subgroup. Similar assertions are valid for algebras and their ideals or subspaces. Varying the meaning of the word &lsquo;large&rsquo;, we obtain many interesting and useful facts. An example is produced showing that these results cannot be extended to arbitrary (non-multilinear) identities. As an application, a sharp estimate is given for the &lsquo;virtual derived length&rsquo; of a (virtually solvable)-by-(virtually solvable) group.</p>
]]></description>
<dc:creator><![CDATA[Khukhro, E. I., Klyachko, Ant. A., Makarenko, N. Yu., Melnikova, Yu. B.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp056</dc:identifier>
<dc:title><![CDATA[Automorphism invariance and identities]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>816</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>804</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/817?rss=1">
<title><![CDATA[Sum-product estimates for well-conditioned matrices]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/817?rss=1</link>
<description><![CDATA[
<p>We show that if A is a finite set of <I>d</I> <FONT FACE="arial,helvetica">x</FONT> <I>d</I> well-conditioned matrices with complex entries, then the following sum&ndash;product estimate holds | A + A | <FONT FACE="arial,helvetica">x</FONT> |A&middot;A| =  (|A| <sup>5/2</sup>).</p>
]]></description>
<dc:creator><![CDATA[Solymosi, J., Vu, V.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp054</dc:identifier>
<dc:title><![CDATA[Sum-product estimates for well-conditioned matrices]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>822</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>817</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/823?rss=1">
<title><![CDATA[Semigroups of chaotic operators]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/823?rss=1</link>
<description><![CDATA[
<p>We prove the existence of chaotic semigroups of operators that do not contain any chaotic operator. In particular, we obtain a chaotic operator <I>T</I> such that  <I>T</I> is not chaotic for some unimodular complex number .</p>
]]></description>
<dc:creator><![CDATA[Bayart, F., Bermudez, T.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp055</dc:identifier>
<dc:title><![CDATA[Semigroups of chaotic operators]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>830</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>823</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/831?rss=1">
<title><![CDATA[Unconditional bases and strictly convex dual renormings]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/831?rss=1</link>
<description><![CDATA[
<p>We present equivalent conditions for a space <I>X</I> with an unconditional basis to admit an equivalent norm with a strictly convex dual norm.</p>
]]></description>
<dc:creator><![CDATA[Smith, R. J., Troyanski, S.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp059</dc:identifier>
<dc:title><![CDATA[Unconditional bases and strictly convex dual renormings]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>840</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>831</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/841?rss=1">
<title><![CDATA[Amalgams of designs and nets]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/841?rss=1</link>
<description><![CDATA[
<p>We present a procedure for amalgamating a net and a collection of designs into a single design. At first this amalgam is just point-regular, but it acquires additional regularities upon imposing restrictions on the ingredients. At its most regular, the amalgam is quasi-symmetric, and designs with the same parameters as those recently constructed by Bracken, McGuire and Ward appear. Along the way we discuss a class of designs generalising Hadamard designs, and we consider the problem of packing projective planes with disjoint line sets into the same point set.</p>
]]></description>
<dc:creator><![CDATA[McDonough, T. P., Mavron, V. C., Ward, H. N.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:41 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp060</dc:identifier>
<dc:title><![CDATA[Amalgams of designs and nets]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>852</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>841</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/853?rss=1">
<title><![CDATA[A sharp combinatorial version of Vaaler's theorem]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/853?rss=1</link>
<description><![CDATA[
<p>In 1979 Vaaler proved that every <I>d</I>-dimensional central section of the cube [&ndash;1, 1]<sup><I>n</I></sup> has volume at least 2<sup><I>d</I></sup>. We prove the following sharp combinatorial analogue. Let <I>K</I> be a <I>d</I>-dimensional subspace of R<sup><I>n</I></sup>. Then, there exists a probability measure <I>P</I> on the section [&ndash;1, 1]<sup><I>n</I></sup>  <I>K</I> such that the quadratic form <fd><inline-fig>
<link locator="bdp06201"></inline-fig></fd> dominates the identity on <I>K</I> (in the sense that the difference is positive semi-definite).</p>
]]></description>
<dc:creator><![CDATA[Ball, K. M., Prodromou, M.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp062</dc:identifier>
<dc:title><![CDATA[A sharp combinatorial version of Vaaler's theorem]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>858</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>853</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/859?rss=1">
<title><![CDATA[Gorenstein dimension and proper actions]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/859?rss=1</link>
<description><![CDATA[
<p>We conjecture that a group <I>G</I> admits a finite-dimensional classifying space for proper actions if and only if the Gorenstein projective dimension of <I>G</I> is finite. We verify the one-dimensional case of this conjecture. Some evidence are given for the hypothesis that the Gorenstein projective <I>ZG</I>-modules are precisely Benson's class of cofibrant modules.</p>
]]></description>
<dc:creator><![CDATA[Bahlekeh, A., Dembegioti, F., Talelli, O.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp063</dc:identifier>
<dc:title><![CDATA[Gorenstein dimension and proper actions]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>871</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>859</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/872?rss=1">
<title><![CDATA[Positive solutions to a higher-order nonlinear delay boundary value problem on the half-line]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/872?rss=1</link>
<description><![CDATA[
<p>The main result of this paper establishes sufficient conditions that guarantee the existence of positive solutions to a boundary value problem on the half-line for <I>n</I>th-order (<I>n</I> &gt; 2) nonlinear differential equations with positive delays. The application of the main result to the particular case of Emden&ndash;Fowler-type differential equations with constant delays as well as to the special case of linear differential equations with constant delays, is also presented. Moreover, some (general or specific) examples demonstrating the applicability of our result are included.</p>
]]></description>
<dc:creator><![CDATA[Philos, Ch. G.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp064</dc:identifier>
<dc:title><![CDATA[Positive solutions to a higher-order nonlinear delay boundary value problem on the half-line]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>884</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>872</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/885?rss=1">
<title><![CDATA[Reversibility in the group of homeomorphisms of the circle]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/885?rss=1</link>
<description><![CDATA[
<p>The group of orientation-preserving homeomorphisms of the circle is simple, and, because there are non-trivial involutions in this group, it must be generated by its involutions. We show that, in this group of homeomorphisms, each element can be expressed as a product of three involutions. We also characterise those elements of the group that can be expressed as a composite of two involutions, and perform a similar characterisation in the full group of homeomorphisms of the circle.</p>
]]></description>
<dc:creator><![CDATA[Gill, N., O'Farrell, A. G., Short, I.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp065</dc:identifier>
<dc:title><![CDATA[Reversibility in the group of homeomorphisms of the circle]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>897</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>885</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/898?rss=1">
<title><![CDATA[Vector product algebras]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/898?rss=1</link>
<description><![CDATA[
<p>Vector products can be defined on spaces of dimensions 0, 1, 3 and 7 only, and their isomorphism types are determined entirely by their adherent symmetric bilinear forms. We present a short and elementary proof for this classical result.</p>
]]></description>
<dc:creator><![CDATA[Darpo, E.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp066</dc:identifier>
<dc:title><![CDATA[Vector product algebras]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>902</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>898</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/903?rss=1">
<title><![CDATA[Eigenvalue decay of operators on harmonic function spaces]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/903?rss=1</link>
<description><![CDATA[
<p>Let  be an open set in R<sup><I>d</I></sup> (<I>d</I> &gt; 1) and let <I>h</I>() be the Fr&eacute;chet space of harmonic functions on . Given a bounded linear operator <I>L</I> : <I>h</I> () -&gt; <I>h</I>(), we show that its eigenvalues <SUB><I>n</I></SUB>, arranged in decreasing order and counting multiplicities, satisfy |<SUB><I>n</I></SUB>| &le; <I>K</I> exp(&ndash;<I>cn</I><sup>1/(<I>d</I>&ndash;1)</sup>), where <I>K</I> and <I>c</I> are two explicitly computable positive constants.</p>
]]></description>
<dc:creator><![CDATA[Bandtlow, O. F., Chu, C.-H.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp068</dc:identifier>
<dc:title><![CDATA[Eigenvalue decay of operators on harmonic function spaces]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>915</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>903</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/916?rss=1">
<title><![CDATA[The structure of finite groups of conjugate rank 2]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/916?rss=1</link>
<description><![CDATA[
<p>We give a structure theorem for the finite groups with three conjugacy class sizes. In particular, they are solvable groups with derived length at most 3 or nilpotent groups.</p>
]]></description>
<dc:creator><![CDATA[Dolfi, S., Jabara, E.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp072</dc:identifier>
<dc:title><![CDATA[The structure of finite groups of conjugate rank 2]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>926</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>916</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/927?rss=1">
<title><![CDATA[Decompositions of complete graphs into long cycles]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/927?rss=1</link>
<description><![CDATA[
<p>The problem of decomposing complete graphs into cycles of arbitrary specified lengths has attracted much attention, but remains largely unsolved. In this paper, the problem is settled in the case where the specified cycle lengths are each more than about half the order of the complete graph. The proof is based on a result that modifies certain existing cycle decompositions to produce new ones in which the lengths of two of the cycles are altered.</p>
]]></description>
<dc:creator><![CDATA[Bryant, D., Horsley, D.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp069</dc:identifier>
<dc:title><![CDATA[Decompositions of complete graphs into long cycles]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>934</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>927</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/935?rss=1">
<title><![CDATA[Generation of ray class fields by elliptic units]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/935?rss=1</link>
<description><![CDATA[
<p>We show that a certain special value of a Siegel function generates the ray class field over the Hilbert class field for an imaginary quadratic field, from which we settle the Schertz's conjecture.</p>
]]></description>
<dc:creator><![CDATA[Jung, H. Y., Koo, J. K., Shin, D. H.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp070</dc:identifier>
<dc:title><![CDATA[Generation of ray class fields by elliptic units]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>942</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>935</prism:startingPage>
<prism:section>PAPERS</prism:section>
</item>

<item rdf:about="http://blms.oxfordjournals.org/cgi/content/short/41/5/943?rss=1">
<title><![CDATA[Harold Scott Macdonald Coxeter, FRS, 1907-2003]]></title>
<link>http://blms.oxfordjournals.org/cgi/content/short/41/5/943?rss=1</link>
<description><![CDATA[]]></description>
<dc:creator><![CDATA[Roberts, S., Weiss, A. I.]]></dc:creator>
<dc:date>Tue, 27 Oct 2009 09:10:42 PDT</dc:date>
<dc:identifier>info:doi/10.1112/blms/bdp067</dc:identifier>
<dc:title><![CDATA[Harold Scott Macdonald Coxeter, FRS, 1907-2003]]></dc:title>
<dc:publisher>London Mathematical Society</dc:publisher>
<prism:number>5</prism:number>
<prism:volume>41</prism:volume>
<prism:endingPage>960</prism:endingPage>
<prism:publicationDate>2009-10-01</prism:publicationDate>
<prism:startingPage>943</prism:startingPage>
<prism:section>OBITUARY</prism:section>
</item>

</rdf:RDF>