Results 221 to 230 of about 1,006,263 (269)
ON SPECTRAL PROPERTIES OF PSEUDO-RATIONAL SYSTEMS(Mathematical Theory of Control and Systems)
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Spectral Theory of PDE for Mathematical Finance
This lecture notes summarizes standard machinery of spectral theory of PDE which is important for several applications in Mathematical Finance.
Silke Prohl
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Mathematical Physics, Spectral Theory and Stochastic Analysis
This volume presents self-contained survey articles on modern research areas written by experts in their fields. The topics are located at the interface of spectral theory, theory of partial differential operators, stochastic analysis, and mathematical physics.
Michael Demuth, Werner Kirsch
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CONTENTS § 0. Introduction Chapter I. Selberg theory on a compact Riemann surface § 1. The Voronoi-Hardy formula § 2. Elementary spectral theory of automorphic functions § 3. The Selberg trace formula § 4. The Selberg zeta-function § 5. Refinement of the spectral theory of automorphic functions § 6. The problem of moduli Chapter 2.
Alexei B. Venkov
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Energy-spectral Compton scatter imaging. I. Theory and mathematics
A technique for tomographic imaging of electron density using the energy spectrum of Compton scattered gamma-rays is described. The energy-angle relationship for Compton scattering is utilized to determine the direction of scattered photons. A single-scattering "forward mapping" model is constructed to relate electron density to the detector response ...
Nina V. Arendtsz, Esam M.A. Hussein
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in an arbitrary (not necessarily bounded) domain in G in a space E N (in place of the region we can choose an arbitrary paracompact variety). The method we develop covers the ease of any spectrum (point, continuous, mixed). We study problems in the uniform convergence of both spectral expansions themselves and their mean Riesz series, problems in the ...
В. А. Ильин
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SPECTRAL THEORY AND GEOMETRY (London Mathematical Society Lecture Note Series 273) [PDF]
Dmitri Vassiliev
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A LOCAL SPECTRAL THEORY FOR CLOSED OPERATORS (London Mathematical Society Lecture Note Series 105)
H. R. Dowson
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