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Lie algebras. --- Noncommutative algebras. --- Noncommutative rings.
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Noncommutative localization is a powerful algebraic technique for constructing new rings by inverting elements, matrices and more generally morphisms of modules. Originally conceived by algebraists (notably P. M. Cohn), it is now an important tool not only in pure algebra but also in the topology of non-simply-connected spaces, algebraic geometry and noncommutative geometry. This volume consists of 9 articles on noncommutative localization in algebra and topology by J. A. Beachy, P. M. Cohn, W. G. Dwyer, P. A. Linnell, A. Neeman, A. A. Ranicki, H. Reich, D. Sheiham and Z. Skoda. The articles include basic definitions, surveys, historical background and applications, as well as presenting new results. The book is an introduction to the subject, an account of the state of the art, and also provides many references for further material. It is suitable for graduate students and more advanced researchers in both algebra and topology.
Noncommutative algebras --- Topology --- Algebras, Noncommutative --- Non-commutative algebras --- Algebra
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Noncommutative algebras --- Semigroups --- Algèbres non commutatives --- Semi-groupes
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Noncommutative algebras --- Algèbres non commutatives. --- Algèbres non commutatives.
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Geometry, Algebraic --- Noncommutative algebras --- Géométrie algébrique --- Algèbres non commutatives --- Noncommutative rings
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Noncommutative algebras --- Algèbres non commutatives. --- Algèbre homologique. --- Algebra, Homological --- Topologie algébrique. --- Algebraic topology
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Factorization algebras are local-to-global objects that play a role in classical and quantum field theory that is similar to the role of sheaves in geometry: they conveniently organize complicated information. Their local structure encompasses examples like associative and vertex algebras; in these examples, their global structure encompasses Hochschild homology and conformal blocks. In this second volume, the authors show how factorization algebras arise from interacting field theories, both classical and quantum, and how they encode essential information such as operator product expansions, Noether currents, and anomalies. Along with a systematic reworking of the Batalin-Vilkovisky formalism via derived geometry and factorization algebras, this book offers concrete examples from physics, ranging from angular momentum and Virasoro symmetries to a five-dimensional gauge theory.
Quantum field theory --- Noncommutative algebras. --- Geometric quantization. --- Factors (Algebra) --- Factorization (Mathematics) --- Mathematics.
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Quantum mechanics is one of the most fascinating, and at the same time most controversial, branches of contemporary science. Disputes have accompanied this science since its birth and have not ceased to this day. Uncommon Paths in Quantum Physics allows the reader to contemplate deeply some ideas and methods that are seldom met in the contemporary literature. Instead of widespread recipes of mathematical physics, based on the solutions of integro-differential equations, the book follows logical and partly intuitional derivations of non-commutative algebra. Readers can directly
Mathematical physics. --- Noncommutative algebras. --- Quantum theory -- Mathematics. --- Physics --- Physical Sciences & Mathematics --- Atomic Physics --- Quantum theory. --- Noncommutative algebras --- Algebras, Noncommutative --- Non-commutative algebras --- Algebra --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Mechanics --- Thermodynamics
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This book comprises the proceedings of the XXIII International Workshop on Operator Theory and its Applications (IWOTA 2012), which was held at the University of New South Wales (Sydney, Australia) from 16 July to 20 July 2012. It includes twelve articles presenting both surveys of current research in operator theory and original results. The contributors are A. Amenta P. Auscher and S. Stahlhut W. Bauer C. Herrera Yañez and N. Vasilevski C.C. Cowen, S. Jung and E. Ko R.E. Curto, I.S. Hwang and W.Y. Lee S. Dey and K.J. Haria F. Gesztesy and R. Weikard G. Godefroy B. Jefferies S. Patnaik and G. Weiss W.J. Ricker A. Skripka.
Operator theory --- Harmonic analysis --- Noncommutative algebras --- Algebras, Noncommutative --- Non-commutative algebras --- Algebra --- Operator theory. --- Operator Theory. --- Functional analysis
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