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Geometric Analysis and Integral Geometry
About this Title
Eric Todd Quinto, Tufts University, Medford, MA, Fulton Gonzalez, Tufts University, Medford, MA and Jens Gerlach Christensen, Tufts University, Medford, MA, Editors
Publication: Contemporary Mathematics
Publication Year
2013: Volume 598
ISBNs: 978-0-8218-8738-7 (print); 978-1-4704-1026-1 (online)
DOI: http://dx.doi.org/10.1090/conm/598
ReadershipTable of Contents
Front/Back Matter
- Sigurdur Helgason – Some personal remarks on the Radon transform
- G. Ólafsson and R. J. Stanton – On the Life and Work of S. Helgason
Rsearch and expository articles
- G. Ambartsoumian, J. Boman, V. P. Krishnan and E. T. Quinto – Microlocal analysis of an ultrasound transform with circular source and receiver trajectories
- Nils Byrial Andersen and Mogens Flensted–Jensen – Cuspidal discrete series for projective hyperbolic spaces
- Swanhild Bernstein and Isaac Z. Pesenson – The Radon transform on $SO(3)$: motivations, generalizations, discretization
- Jens Gerlach Christensen – Atomic decompositions of Besov spaces related to symmetric cones
- Michael Eastwood – A double fibration transform for complex projective space
- Tomoyuki Kakehi – Magnetic Schrödinger equation on compact symmetric spaces and the geodesic Radon transform of one forms
- Toshiyuki Kobayashi – $F$-method for constructing equivariant differential operators
- Hongyu Liu – Schiffer’s conjecture, interior transmission eigenvalues and invisibility cloaking: Singular problem vs. nonsingular problem
- W. R. Madych – Approximate Reconstruction from Circular and Spherical Mean Radon Transform Data
- G. Ólafsson, A. Pasquale and B. Rubin – Analytic and group-theoretic aspects of the Cosine transform
- Hiroshi Oda and Toshio Oshima – Quantization of linear algebra and its application to integral geometry
- François Rouvière – Mean value theorems on symmetric spaces
- B. Rubin – Semyanistyi fractional integrals and Radon transforms
- Hideko Sekiguchi – Radon–Penrose transform between symmetric spaces
- Joseph A. Wolf – Principal series representations of infinite dimensional Lie groups, II: Construction of induced representations