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totalt 13 träffar
Topological Persistence in Geometry and Analysis
The theory of persistence modules originated in topological data analysis and became an active area of research in algebraic topology. This book provides a concise and …
Topology of Tiling Spaces
Aperiodic tilings are interesting to mathematicians and scientists for both theoretical and practical reasons. The serious study of aperiodic tilings began as a solution to a …
Extensions of the Axiom of Determinacy
This is an expository account of work on strong forms of the Axiom of Determinacy (AD) by a group of set theorists in Southern California, in particular by W. Hugh Woodin. The …
Iwahori-Hecke Algebras and Schur Algebras of the Symmetric Group
This volume presents a fully self-contained introduction to the modular representation theory of the Iwahori-Hecke algebras of the symmetric groups and of the $q$-Schur algebras. …
Combinatorial Convexity
This book is about the combinatorial properties of convex sets, families of convex sets in finite dimensional Euclidean spaces, and finite points sets related to convexity. This …
Complex Proofs of Real Theorems
Complex Proofs of Real Theorems is an extended meditation on Hadamard's famous dictum, ""The shortest and best way between two truths of the real domain often passes through the …
Quantum Functional Analysis
This book contains a systematic presentation of quantum functional analysis, a mathematical subject also known as operator space theory. Created in the 1980s, it nowadays is one of …
Lectures on Tensor Categories and Modular Functors
This book gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum group), …
Function Theory and $\ell ^p$ Spaces
The classical $\ell^{p}$ sequence spaces have been a mainstay in Banach spaces. This book reviews some of the foundational results in this area (the basic inequalities, duality, …
Cohomological Invariants in Galois Cohomology
This volume addresses algebraic invariants that occur in the confluence of several important areas of mathematics, including number theory, algebra, and arithmetic algebraic …
Arithmetic Noncommutative Geometry
Arithmetic non commutative geometry uses ideas and tools from non commutative geometry to address questions in a new way and to reinterpret results and constructions from number …
A Survey on Classical Minimal Surface Theory
Meeks and Perez present a survey of recent spectacular successes in classical minimal surface theory. The classification of minimal planar domains in three-dimensional Euclidean …