This two-volume set contains selected papers from the conference Groups St. Andrews 2001 in Oxford. Contributed by leading researchers, the articles cover a wide spectrum of modern group theory. Contributions based on lecture courses given by five main speakers are included with refereed survey and research articles. The Groups St. Andrews proceedings volumes represent a view of the state of the art in group theory and often play an important role in future developments in the subject.
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This second volume of the two-volume book contains selected papers from the conference 'Groups St Andrews 2001 in Oxford'. The articles are contributed by a number of leading researchers and cover a wide spectrum of modern group theory. There are articles based on lecture courses given by five main speakers together with refereed survey and research articles. The 'Groups St Andrews' proceedings volumes are a snapshot of the state of the art in group theory and they often play an important role in future developments in the subject.
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In this article we survey recent results on the connection between decompositions of complete graphs which admit given automorphism groups, and some combinatorial problems related to these groups. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
consistent product presentation, normal subgroup lattices, hering configuration, arguesian law, metabelian image, regular orbit theorems, doubling triple, tetrahedron group, uncollected part, homological finiteness properties, inner mapping groups, nilpotence class, conjugacy class sizes, trace polynomial, finite presentability, metabelian groups, basic commutators, locally finite groups, class bounding, octonion algebra, connected transversals, cyclically reduced word, finite exponent, irreducible subgroup, derived length Key Phrases - Capitalized Phrases (CAPs): (learn more)
London Math, Proof Let, New York, Pure Appl, Algebra Universalis, Cambridge University Press, Department of Mathematics, Lecture Notes, Lecture Note Series, Michio Suzuki, Proof Assume, Proof Suppose, Roland Schmidt, Springer Verlag, Theory Ser, Algebra Colloq, Daniel Groves, G-regular Oberwolfach, Introduction Let, Richard Dedekind New!
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Front Cover | Table of Contents | First Pages | Back Cover | Surprise Me!
In this article we survey recent results on the connection between decompositions of complete graphs which admit given automorphism groups, and some combinatorial problems related to these groups. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
consistent product presentation, normal subgroup lattices, hering configuration, arguesian law, metabelian image, regular orbit theorems, doubling triple, tetrahedron group, uncollected part, homological finiteness properties, inner mapping groups, nilpotence class, conjugacy class sizes, trace polynomial, finite presentability, metabelian groups, basic commutators, locally finite groups, class bounding, octonion algebra, connected transversals, cyclically reduced word, finite exponent, irreducible subgroup, derived length Key Phrases - Capitalized Phrases (CAPs): (learn more)
London Math, Proof Let, New York, Pure Appl, Algebra Universalis, Cambridge University Press, Department of Mathematics, Lecture Notes, Lecture Note Series, Michio Suzuki, Proof Assume, Proof Suppose, Roland Schmidt, Springer Verlag, Theory Ser, Algebra Colloq, Daniel Groves, G-regular Oberwolfach, Introduction Let, Richard Dedekind New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Back Cover | Surprise Me!
Citations (learn more)
This book cites 19
books:
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cites this book:
- Character Theory of Finite Groups (Dover Books on Mathematics) by I. Martin Isaacs on page 125, and page 225
- Cohomology of Groups (Graduate Texts in Mathematics, No. 87) by Kenneth S. Brown on page 342, and page 69
- Structure of a Group and the Structure Of by M Suzuki on page 159
- Group Theory by Author Unknown on page 68
- Structure of Finite Algebras (Contemporary Mathematics) by David Charles Hobby on page 157
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