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Vladimir Abramovich Rokhlin (1919-1984) was one of the leading Russian mathematicians of the second part of the... Read More >>
Articles in this volume cover various areas of factorization theory, homological algebra, ideal theory, representation... Read More >>
Power series provide a technique for constructing examples of commutative rings. In this book, the authors describe... Read More >>
This updated second edition covers the basics of noncommutative geometry and its applications in topology, algebraic... Read More >>
This book pedagogically describes recent developments in gauge theory, in particular four-dimensional N = 2 supersymmetric... Read More >>
This book contains the latest developments of the theory of discontinuous groups acting on solvable homogenous spaces,... Read More >>
Considers a rank one group G = A,Bacting cubically on a module V, this means [V,A,A,A] = 0 but [V,G,G,G]= 0. We... Read More >>
With a few possible exceptions, the authots prove that any almost simple group with socle PSL2(pa), that is maximal... Read More >>
Proposes a geometric description of Arthur packets for padic groups using vanishing cycles of perverse sheaves.... Read More >>
Algebraic groups play much the same role for algebraists as Lie... Read More >>
Provides an introduction to an active area of research that lies at the intersection of number theory, $p$-adic... Read More >>
Just a few practice questions to help you square the circle in geometry Geometry: 1001 Practice Problems For Dummies... Read More >>
This book contains the contributions resulting from the 6th Italian-Japanese workshop on Geometric Properties for... Read More >>
"New mathematical research in arithmetic dynamics In The Arithmetic of Polynomial Dynamical Pairs, Charles Favre... Read More >>
Topics included are: representations of Feynman integrals, integration-by-parts, differential equations, intersection... Read More >>
Written by an expert in the field, this book is intended for postgraduate students and researchers in number theory... Read More >>
We describe a class of semianalytic sets defined by countably many global real analytic functions that is stable... Read More >>
Singularity theory interacts energetically with the rest of mathematics, acting as a crucible where different types... Read More >>