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- 2009925998 abstract "Mean periodic functions on homogeneous spaces is a very active research area, having close connections to harmonic analysis, complex analysis, integral geometry, and analysis on symmetric spaces. This book presents systematic and unified treatment of the theory of mean periodic functions on homogeneous spaces.".
- 2009925998 contributor B11724202.
- 2009925998 contributor B11724203.
- 2009925998 created "2009.".
- 2009925998 date "2009".
- 2009925998 date "2009.".
- 2009925998 dateCopyrighted "2009.".
- 2009925998 description "General consideration -- Analogues of the Beltrami-Klein model for rank one symmetric spaces of noncompact type -- Realizations of rank one symmetric spaces of compact type -- Realizations of the Irreducible components of the quasi-regular representation of groups transitive on spheres. Invariant subspaces; Non-Euclidean analogues of plane waves -- Preliminaries -- Some special functions -- Exponential expansions -- Multidimensional Euclidean case -- The case of symmetric spaces X=G/K of noncompact type -- The case of compact symmetric spaces -- The case of phase space --".
- 2009925998 description "Includes bibliographical references (p. [647]-660) and index.".
- 2009925998 description "Mean periodic functions on homogeneous spaces is a very active research area, having close connections to harmonic analysis, complex analysis, integral geometry, and analysis on symmetric spaces. This book presents systematic and unified treatment of the theory of mean periodic functions on homogeneous spaces.".
- 2009925998 description "Mean periodic functions on subsets of the real line -- Mean periodic functions on multidimensional domains -- Mean periodic functions on G/K -- Mean periodic functions on compact symmetric spaces of rank one -- Mean periodicity on phase space and the Heisenberg group -- A new look at the Schwartz theory -- Recent developments in the spectral analysis problem for higher dimensions -- E'..(X) spectral analysis on domains of noncompact symmetric spaces of arbitrary rank -- Spherical spectral analysis on subsets of compact symmetric spaces of rank one.".
- 2009925998 extent "xi, 671 p. ;".
- 2009925998 identifier "1848825323".
- 2009925998 identifier "9781848825321".
- 2009925998 identifier "9781848825338 (e-ISBN)".
- 2009925998 identifier 2009925998-t.html.
- 2009925998 isPartOf "Springer monographs in mathematics, 1439-7382".
- 2009925998 isPartOf "Springer monographs in mathematics.".
- 2009925998 issued "2009".
- 2009925998 issued "2009.".
- 2009925998 language "eng".
- 2009925998 publisher "Dordrecht ; New York : Springer,".
- 2009925998 subject "515.243".
- 2009925998 subject "Harmonic analysis.".
- 2009925998 subject "Nilpotent Lie groups.".
- 2009925998 subject "QA403 .V65 2009".
- 2009925998 subject "Symmetric spaces.".
- 2009925998 tableOfContents "General consideration -- Analogues of the Beltrami-Klein model for rank one symmetric spaces of noncompact type -- Realizations of rank one symmetric spaces of compact type -- Realizations of the Irreducible components of the quasi-regular representation of groups transitive on spheres. Invariant subspaces; Non-Euclidean analogues of plane waves -- Preliminaries -- Some special functions -- Exponential expansions -- Multidimensional Euclidean case -- The case of symmetric spaces X=G/K of noncompact type -- The case of compact symmetric spaces -- The case of phase space --".
- 2009925998 tableOfContents "Mean periodic functions on subsets of the real line -- Mean periodic functions on multidimensional domains -- Mean periodic functions on G/K -- Mean periodic functions on compact symmetric spaces of rank one -- Mean periodicity on phase space and the Heisenberg group -- A new look at the Schwartz theory -- Recent developments in the spectral analysis problem for higher dimensions -- E'..(X) spectral analysis on domains of noncompact symmetric spaces of arbitrary rank -- Spherical spectral analysis on subsets of compact symmetric spaces of rank one.".
- 2009925998 title "Harmonic analysis of mean periodic functions on symmetric spaces and the Heisenberg group / Valery V. Volchkov, Vitaly V. Volchkov.".
- 2009925998 type "text".