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The book contains seven refereed research papers on locally compact quantum groups and groupoids by leading experts in the respective fields. These contributions are based on talks presented on the occasion of the meeting between mathematicians and theoretical physicists held in Strasbourg from February 21 to February 23, 2002. Topics covered are: various constructions of locally compact quantum groups and their multiplicative unitaries; duality theory for locally compact quantum groups; combinatorial quantization of flat connections associated with SL(2,c); quantum groupoids, especially coming from Depth 2 Extensions of von Neumann algebras, C*-algebras and Rings. Many mathematical results are motivated by problems in theoretical physics. Historical remarks set the results presented in perspective. Directed at research mathematicians and theoretical physicists as well as graduate students, the volume will give an overview of a field of research in which great progress has been achieved in the last few years, with new ties to many other areas of mathematics and physics.
Primary groups --- Mathematical physics --- Quantum mechanics. Quantumfield theory --- Quantum groups --- Quantum groupoids --- Locally compact groups --- Compact groups --- Topological groups --- Groupoids
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Symmetries and invariance principles play an important role in various branches of mathematics. This book deals with measures having weak symmetry properties. Even mild conditions ensure that all invariant Borel measures on a second countable locally compact space can be expressed as images of specific product measures under a fixed mapping. The results derived in this book are interesting for their own and, moreover, a number of carefully investigated examples underline and illustrate their usefulness and applicability for integration problems, stochastic simulations and statistical applications.
Measure theory. --- Probability measures. --- Measure theory --- Probability measures --- Set functions --- Mathematical Theory --- Calculus --- Mathematics --- Physical Sciences & Mathematics --- Topological groups. --- Lie groups. --- Numerical analysis. --- Statistics . --- Measure and Integration. --- Topological Groups, Lie Groups. --- Numerical Analysis. --- Statistical Theory and Methods. --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Econometrics --- Mathematical analysis --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Groups, Topological --- Continuous groups --- Lebesgue measure --- Measurable sets --- Measure of a set --- Algebraic topology --- Integrals, Generalized --- Measure algebras --- Rings (Algebra)
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Functions, Special --- Orthogonal polynomials --- Academic collection --- 517.518.8 --- 517.518.8 Approximation of functions by polynomials and their generalizations --- Approximation of functions by polynomials and their generalizations --- Special functions --- Fourier analysis --- Functions, Orthogonal --- Polynomials --- Mathematical analysis --- Special functions. --- Computer mathematics. --- Topological groups. --- Lie groups. --- Combinatorics. --- Differential equations. --- Fourier analysis. --- Special Functions. --- Computational Science and Engineering. --- Topological Groups, Lie Groups. --- Ordinary Differential Equations. --- Fourier Analysis. --- Analysis, Fourier --- 517.91 Differential equations --- Differential equations --- Combinatorics --- Algebra --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Groups, Topological --- Continuous groups --- Computer mathematics --- Electronic data processing --- Mathematics
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Lie groups. --- Homogeneous spaces. --- Homogeneous spaces --- Lie groups --- 519.1 --- 519.1 Combinatorics. Graph theory --- Combinatorics. Graph theory --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Spaces, Homogeneous --- Groupes de Lie
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