Harmonic Analysis on Symmetric Spaces--Higher Rank Spaces, Positive Definite Matrix Space and Generalizations. Audrey Terras

Harmonic Analysis on Symmetric Spaces--Higher Rank Spaces, Positive Definite Matrix Space and Generalizations


Harmonic.Analysis.on.Symmetric.Spaces.Higher.Rank.Spaces.Positive.Definite.Matrix.Space.and.Generalizations.pdf
ISBN: 9781493934065 | 487 pages | 13 Mb


Download Harmonic Analysis on Symmetric Spaces--Higher Rank Spaces, Positive Definite Matrix Space and Generalizations



Harmonic Analysis on Symmetric Spaces--Higher Rank Spaces, Positive Definite Matrix Space and Generalizations Audrey Terras
Publisher: Springer New York



Applied and Computational Harmonic Analysis (Impact Factor: 3). Zheng) Harmonic Analysis Related to Schrödinger Operators. Support Theorems for Radon Transforms on Higher Rank Symmetric Spaces. ABSTRACT Let Mn,m be the space of real n×m matrices which can be identified with a multivalued scaling parameter represented by a positive definite symmetric matrix. Купи книгата Harmonic Analysis on Symmetric Spaces-Higher Rank Spaces, Positive Definite Matrix Space and Generalizations от на достъпна цена. Rubin) Higher-ranked wavelet transforms, ridgelets transforms, and Radon Transform on the space of matrices. Harmonic Analysis on Symmetric Spaces - Higher Rank Spaces, Positive Definite Matrix Space and Generalizations. Of left K-invariant functions f on the symmetric space U/H. The quantum complex Grassmannian Uq/Kq of rank / is the quotient of the matrix coefficients of irreducible representations of the quantum SU(2) group (cf. 164, Harmonic Analysis on Symmetric Spaces and Applications - Terras - 1985 ( Show Context) set of spd matrices in fact serves as a canonical higher-rank symmetric space =-=[13]-=-. Integral formulas for semisimple Lie groups and related symmetric spaces constitute a core of geometric analysis. λ1, ,λm are eigenvalues of the positive semi-definite matrix. [ VS1] Koornwinder's infinitesimal approach to harmonic analysis on quantized symmetric spaces was for the first time successfully generalized to higher rank cases. Sengupta) Fock spaces corresponding to positive definite linear trans- Symmetric Spaces of Rank One. (1.3) The next statement, which is actually due to Zhang [Zh], contains a higher-rank.





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