Herbert Heyer – författare
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11 produkter
11 produkter
2 912 kr
Skickas inom 5-8 vardagar
No detailed description available for "Harmonic Analysis of Probability Measures on Hypergroups".
2 507 kr
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Heinz Bauer (1928-2002) was one of the prominent figures in Convex Analysis and Potential Theory in the second half of the 20th century. The Bauer minimum principle and Bauer's work on Silov's boundary and the Dirichlet problem are milestones in convex analysis. Axiomatic potential theory owes him what is known by now as Bauer harmonic spaces.These Selecta collect more than twenty of Bauer's research papers including his seminal papers in Convex Analysis and Potential Theory. Above his research contributions Bauer is best known for his art of writing survey articles. Five of his surveys on different topics are reprinted in this volume. Among them is the well-known article Approximation and Abstract Boundary, for which he was awarded with the Chauvenet Price by the American Mathematical Association in 1980.
352 kr
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500 kr
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Del 1210 - Lecture Notes in Mathematics
Probability Measures on Groups VIII
Proceedings of a Conference held in Oberwolfach, November 10-16, 1985
Häftad, Engelska, 1986
376 kr
Skickas inom 10-15 vardagar
Del 1379 - Lecture Notes in Mathematics
Probability Measures on Groups IX
Proceedings of a Conference held in Oberwolfach, FRG, January 17-23, 1988
Häftad, Engelska, 1989
482 kr
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The latest in this series of Oberwolfach conferences focussed on the interplay between structural probability theory and various other areas of pure and applied mathematics such as Tauberian theory, infinite-dimensional rotation groups, central limit theorems, harmonizable processes, and spherical data. Thus it was attended by mathematicians whose research interests range from number theory to quantum physics in conjunction with structural properties of probabilistic phenomena. This volume contains 5 survey articles submitted on special invitation and 25 original research papers.
2 499 kr
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This volume deals with the interplay between structural probability theory (on groups, semigroups, hypergroups etc.) and various topics of pure and applied mathematics (such as representations of groups, moment problems, processes with independent increments and instruments in quantum stochastics). It contains about 30 contributions to the various subjects and five survey papers submitted on selected topics.
Analysis On Infinite-dimensional Lie Groups And Algebras - Proceedings Of The International Colloquium
Inbunden, Engelska, 1998
2 242 kr
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This proceedings volume can be considered as a monograph on the state-of-the-art in the wide range of analysis on infinite-dimensional algebraic-topological structures. Topics covered in this volume include integrability and regularity for Lie groups and Lie algebras, actions of infinite-dimensional Lie groups on manifolds of paths and related minimal orbits, quasi-invariant measures, white noise analysis, harmonic analysis on generalized convolution structures, and noncommutative geometry. A special feature of this volume is the interrelationship between problems of pure and applied mathematics and also between mathematics and physics.
Del 7 - Series On Multivariate Analysis
Structural Aspects In The Theory Of Probability: A Primer In Probabilities On Algebraic - Topological Structures
Inbunden, Engelska, 2004
1 617 kr
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This book focuses on the algebraic-topological aspects of probability theory, leading to a wider and deeper understanding of basic theorems, such as those on the structure of continuous convolution semigroups and the corresponding processes with independent increments. The method applied within the setting of Banach spaces and of locally compact Abelian groups is that of the Fourier transform. This analytic tool along with the relevant parts of harmonic analysis makes it possible to study certain properties of stochastic processes in dependence of the algebraic-topological structure of their state spaces. Graduate students, lecturers and researchers may use the book as a primer in the theory of probability measures on groups and related structures.This book has been selected for coverage in:• CC / Physical, Chemical & Earth Sciences• Index to Scientific Book Contents® (ISBC)
Infinite Dimensional Harmonic Analysis Iii - Proceedings Of The Third German-japanese Symposium
Inbunden, Engelska, 2005
2 455 kr
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This volume contains contributions on recent results in infinite dimensional harmonic analysis and its applications to probability theory. Some papers deal with purely analytic topics such as Frobenius reciprocity, diffeomorphism groups, equivariant fibrations and Harish-Chandra modules. Several other papers touch upon stochastic processes, in particular Lévy processes. The majority of the contributions emphasize on the algebraic-topological aspects of the theory by choosing configuration spaces, locally compact groups and hypergroups as their basic structures. The volume provides a useful survey of innovative work pertaining to a highly actual section of modern analysis in its pure and applied shapings.
Del 8 - Series On Multivariate Analysis
Structural Aspects In The Theory Of Probability (Second Enlarged Edition)
Inbunden, Engelska, 2009
2 043 kr
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The book is conceived as a text accompanying the traditional graduate courses on probability theory. An important feature of this enlarged version is the emphasis on algebraic-topological aspects leading to a wider and deeper understanding of basic theorems such as those on the structure of continuous convolution semigroups and the corresponding processes with independent increments. Fourier transformation — the method applied within the settings of Banach spaces, locally compact Abelian groups and commutative hypergroups — is given an in-depth discussion. This powerful analytic tool along with the relevant facts of harmonic analysis make it possible to study certain properties of stochastic processes in dependence of the algebraic-topological structure of their state spaces. In extension of the first edition, the new edition contains chapters on the probability theory of generalized convolution structures such as polynomial and Sturm-Liouville hypergroups, and on the central limit problem for groups such as tori, p-adic groups and solenoids.