Harmonic Analysis and Integral Geometry
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advanced integral geometry methods
Category=PBKF
Category=PBM
Coadjoint Orbits
Coxeter Group
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Euclidean Jordan Algebra
Finite Coxeter Group
Gegenbauer Polynomials
Grassmann Manifolds
Grassmann manifolds research
harmonic analysis
Hilbert Space
Holomorphic Line Bundle
Integral Geometry
Invariant Differential Operator
invariant differential operators
Inversion Formulas
Irreducible Unitary Representations
Jordan Algebra
Jordan Subalgebra
Lie group analysis
Maximal Compact Subgroup
Orthogonal Projection Operator
Poisson Kernel
Poisson Transform
Poisson transform applications
Radon Conditions
Radon Transform
Radon transform theory
Real Hyperbolic Space
Riemannian geometry
Riemannian Symmetric Spaces
Star Exponential
symmetric spaces mathematics
Ultraspherical Polynomial
Weighted Hilbert Space
Product details
- ISBN 9781584881834
- Weight: 278g
- Dimensions: 156 x 234mm
- Publication Date: 07 Sep 2000
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Paperback
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Comprising a selection of expository and research papers, Harmonic Analysis and Integral Geometry grew from presentations offered at the July 1998 Summer University of Safi, Morocco-an annual, advanced research school and congress. This lively and very successful event drew the attendance of many top researchers, who offered both individual lectures and coordinated courses on specific research topics within this fast growing subject.
Harmonic Analysis and Integral Geometry presents important recent advances in the fields of Radon transforms, integral geometry, and harmonic analysis on Lie groups and symmetric spaces. Several articles are devoted to the new theory of Radon transforms on trees.
With its related presentations addressing recent developments in various aspects of these intriguing areas of study, Harmonic Analysis and Integral Geometry becomes an important addition not only to the Research Notes in Mathematics series, but to the general mathematics literature.
Massimo A. Picardello Dipartimento di Matematica, Università di Roma “Tor Vergata”, Via della Ricerca Scientific a, 00133 Roma, Italy
