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Communicating mathematics : a conference in honor of Joseph A. Gallian's 65th birthday, July 16-19, 2007, University of Minnesota, Duluth, Minnesota /

"This volume contains the proceedings of a conference held in July, 2007 at the University of Minnesota, Duluth, in honor of Joseph A. Gallian's 65th birthday and the 30th anniversary of the Duluth Research Experience for Undergraduates."--Jacket

Detalles Bibliográficos
Clasificación:Libro Electrónico
Otros Autores: Gallian, Joseph A., Chow, Timothy Y., 1969-, Isaksen, Daniel C., 1972-
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Providence, R.I. : American Mathematical Society, ©2009.
Colección:Contemporary mathematics (American Mathematical Society) ; v. 479.
Temas:
Acceso en línea:Texto completo
Tabla de Contenidos:
  • ""Contents""; ""Preface""; ""A journey of discovery: Orthogonal matrices and wireless communications""; ""Probabilistic expectations on unstructured spaces""; ""A beginner's guide to forcing""; ""Higher order necessary conditions in smooth constrained optimization""; ""Hamiltonian paths and hyperbolic patterns""; ""When graph theory meets knot theory""; ""Can an asymmetric power structure always be achieved?""; ""McKay's canonical graph labeling algorithm""; ""A multiplicative deformation of the Möbius function for the poset of partitions of a multiset""
  • ""Communicating, mathematics, communicating mathematics â€? Joe Gallian style""""Fair allocation methods for coalition games""; ""Sums-of-squares formulas""; ""Product-free subsets of groups, then and now""; ""Generalizations of product-free subsets""; ""What is a superrigid subgroup?""; ""1. Rigidity of Linkages""; ""2. The Analogous Notion in Group Theory""; ""3. Definition of Superrigidity""; ""4. Examples of Superrigid Subgroups""; ""5. Why Superrigidity Implies Arithmeticity""; ""Further Reading""; ""Averaging points two at a time""
  • Vertex algebras as twisted bialgebras: On a theorem of Borcherds1. Introduction
  • 2. Algebraic Preliminaries
  • 3. Vertex Algebras
  • 4. Borcherds' theorem
  • 5. Converse to Borcherds's theorem
  • 6. Examples
  • References