Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi (Progress in Mathematics) André Unterberger - kelloggchurch.org

Automorphic Pseudodifferential Analysis and Higher Level.

ISBN: 3764369094 9783764369095 0817669094 9780817669096: OCLC Number: 51088136: Description: 246 pages; 24 cm. Contents: 1. Automorphic Distributions and the Weyl Calculus --The Weyl calculus, the upper half-plane, and automorphic distributions --Eisenstein distributions, Dirac's comb and Bezout's distributions --The structure of automorphic distributions --The main formula: a. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. [André Unterberger] -- Award-winning monograph of the Ferran Sunyer i Balaguer Prize 2002. The subject of this book is the study of automorphic distributions, by which is meant distributions on R2 invariant under the.

Automorphic pseudodifferential analysis and higher level Weyl calculi. [André Unterberger] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for. Progress in mathematics, 209. Responsibility: André Unterberger. Reviews. Download PDF: Sorry, we are unable to provide the full text but you may find it at the following locations: cds.cern.ch/record/1615. external link. Automorphic pseudodifferential analysis and higher level Weyl calculi André Unterberger (Progress in mathematics, v. 209) Birkhäuser, c2003.

Automorphic pseudodifferential analysis and higher level Weyl calculi. By André Unterberger. Topics: Calcul pseudodifferentiel automorphe, calcul de Weyl. Pseudodifferential Weyl Calculus on Pseudo-Riemannian Manifolds Jan Dereziński, Adam Latosiński Department of Mathematical Methods in Physics, Faculty of Physics University of Warsaw Pasteura 5, 02-093 Warszawa, Poland E-mail: rezinski@.pl, adam.latosinski@.pl Daniel Siemssen Department of Mathematics and Informatics. André Unterberger's. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. despite the great difficulties experienced with automorphic pseudodifferential analysis in the. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi, Hardcover by Unterberger, Andre, ISBN 3764369094, ISBN-13 9783764369095, Brand New, Free shipping in the US Award-winning monograph of the Ferran Sunyer i Balaguer Prize 2002.

Unterberger A. 2003 Automorphic Distributions and the Weyl Calculus. In: Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. Progress in Mathematics, vol 209. Unterberger A. 2003 A Higher-level Weyl Calculus of Operators. In: Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. Progress in Mathematics, vol 209. Consists entirely of new material; Contents is related to the book Automorphic pseudodifferential analysis and higher-level Weyl calculi appeared in Progress in Mathematics by the same author: one-dimensional pseudo-differential analysis is considered in both volumes; however, the results are disjoint: the former book deals with automorphic symbols, while in this one, it is the distributions. The main results of this book combine pseudo differential analysis with modular form theory. The methods rely for the most part on explicit spectral theory and the extended use of special functions. The starting point is a notion of modular distribution in the plane, which will be new to most. Cite this chapter as: Unterberger A. 2003 Introduction. In: Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. Progress in Mathematics, vol 209.

Automorphic Distributions and the Weyl Calculus SpringerLink.

Algorithms in algebraic geometry and applications. Contributions presented at the MEGA-94 conference Metodos efectivos en geometria algebraica held at the university of Cantabria Santander, Spain, april 5-9, 1994. - Birkhäuser Verlag, 1996. - Progress in Mathematics; 143. André Unterberger, Université de Reims Automorphic Pseudodifferential Analysis and Higher-level Weyl Calculi Progress in Mathematics, n. 209, Birkhäuser 2001. Martin Golubitsky and Ian Stewart, University of Houston, Warwick University The Symmetry Perspective Progress in Mathematics, n. 200, Birkhäuser 2000.

Abstract. We consider automorphic distributions on ℝ 2, a concept slightly more precise than that of automorphic functions on the hyperbolic half-plane: these objects introduce themselves in a natural way in symbolic calculi of operators such as Weyl’s or the horocyclic calculus, linked to the projective discrete series of SL2, ℝ. We interpret in operator- theoretic terms various. Sep 13, 2013 · We rely on an analysis of initial states of the wave function associated with the simplest relativistic particle—the Weyl neutrino—to construct two series of representations of S L 2, R, or of the twofold cover of this group, by operators acting on scalar functions defined on the real line.The first one, which depends on a parameter p = 0, 1, , contains the usual one-dimensional. Projective Pseudodifferential Analysis and Harmonic Analysis Article in Journal of Functional Analysis 2422:442-485 · January 2007 with 11 Reads How we measure 'reads'. Comptes Rendus de l'Académie des Sciences - Series I - Mathematics. Volume 333, Issue 8,. Calcul de Weyl automorphe The automorphic Weyl calculus. On introduit les opérateurs dont les symboles de Weyl sont des distributions automorphes sur R.

  1. Dec 30, 2015 · Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi Author: André Unterberger Published by Birkhäuser Basel ISBN: 978-3-0348-9641-2 DOI: 10.1007/978-3-0348-7978-1 Table of Contents: Introduction Automorphic Distributions and the Weyl Calculus A Higher-level Weyl Calculus of Operators The Sharp Composition of Automorphic.
  2. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. Authors: Unterberger, André Free Preview.
  3. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi. Authors view affiliations André Unterberger; Book. 3. André Unterberger. Pages 3-9. Automorphic Distributions and the Weyl Calculus. André Unterberger. Calc DEX Dirac Multiplication Sharp automorphic distribution calculus distribution form function functions group.

graph Automorphic Pseudodifferential Analysis and Higher-Level Weyl Calculi.The prize consists of 10,000 euros about US$9,000. According to the terms of the prize, the monographs will be published in the Birkhäuser series Progress in Mathematics. The Ferran Sunyer i Balaguer Prize is awarded each year for a mathematical monograph of an. Determinantal ideals are ideals generated by minors of a homogeneous polynomial matrix. Some classical ideals that can be generated in this way are the ideal of the Veronese varieties, of the Segre varieties, and of the rational normal scrolls. Determinantal ideals are a central topic in both commutative algebra and algebraic geometry, and they also have numerous connections with invariant. Get this from a library! Pseudodifferential operators with automorphic symbols. [André Unterberger] -- The main results of this book combine pseudodifferential analysis with modular form and L-function theory, with the help of explicit spectral-theoretic calculations. The starting point is a notion of. Progress in mathematics. Vol. 209 Unterberger, Andre Automorphic pseudodifferential analysis and higher level Weyl calculi QA329.7 U581. Vol. 184 Du Sautoy, Marcus; Segal, Daniel; Shalev, Aner Eds. New horizons in pro-p groups QA177 N48.

History. The study of pseudo-differential operators began in the mid 1960s with the work of Kohn, Nirenberg, Hörmander, Unterberger and Bokobza. They played an influential role in the second proof of the Atiyah–Singer index theorem via K-theory. Atiyah and Singer thanked Hörmander for assistance with understanding the theory of Pseudo-differential operators. Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi Author: André Unterberger Published by Birkhäuser Basel ISBN: 978-3-0348-9641-2 DOI: 10.1007/978-3-0348-7978-1 Table of Contents: Introduction Automorphic Distributions and the Weyl Calculus A Higher-level Weyl Calculus of Operators The Sharp Composition of Automorphic. 2002 André Unterberger Automorphic Pseudodifferential Analysis and Higher-level Weyl Calculi e Alexander Lubotzky, Dan Segal Subgroup Growth; 2003 Fuensanta Andreu-Vaillo, José M. Mazón, Vicent Casellas Parabolic Quasilinear Equations Minimizing Linear Growth Functionals; 2004 Guy David Singular sets of minimizers for the Mumford-Shah functional. Oct 07, 2004 · Unterberger, A., Automorphic Pseudodifferential Analysis and Higher-Leûel Weyl Calculus, Birkhauser Verlag, Basel, Switzerland, 2003 246 pages. Contents. Automorphic distributions and the Weyl calculus. Higher-level Weyl calculus of operators. Sharp composition of automorphic distri- butions. Further perspectives. Index of notation. Subject.

2000 Juan-Pablo Ortega and Tudor Ratiu for the monograph: Hamiltonian Singular Reduction 2001 Martin Golubitsky and Ian Stewart for the monograph: The Symmetry Perspective 2002 Alexander Lubotzky and Dan Segal for the monograph: Subgroup Growth 2002 André Unterberger for the monograph: Automorphic Pseudodifferential Analysis and Higher-level.

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