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Eigenvalues Of The Laplacian For Hecke Triangle Groups

-Euclidean Laplacian is especially important. Hecke triangle groups represent one of the simplest possible cofinite settings for this type of problem;

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Local Newforms for GSp(4)

epsilon-factors, through their Hecke and Atkin-Lehner eigenvalues. An appendix includes extensive tables about the results and the representations;

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London Mathematical Society Lecture Note Series

Written for mathematicians working with the theory of graph spectra, this book explores more than 400 inequalities for eigenvalues of the;

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Elliptic PDEs on Compact Ricci Limit Spaces and Applications

of Schrodinger operators, generalized Yamabe constants and eigenvalues of the Hodge Laplacian, with respect to the Gromov-Hausdorff topology. The author;

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Harmonic Analysis and Representation Theory for Groups Acting on Homogenous Trees

of spherical functions as eigenvalues of a Laplace (or Hecke) operator on the tree is used to introduce spherical representations and their;

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Intro To The Theory Of Graph Spectra

the eigenvalues and structure of a graph. Designed as an introductory text for graduate students, or anyone using the theory of graph spectra;

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An Introduction To The Theory Of Graph Spectra

the eigenvalues and structure of a graph. Designed as an introductory text for graduate students, or anyone using the theory of graph spectra;

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Traces of Hecke Operators

coefficients can be recovered from explicit knowledge of the traces of Hecke operators. The original trace formula for Hecke operators was given by;

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Crossed Products by Hecke Pairs

for Hecke pairs which encompasses the work of an Huef, Kaliszewski and Raeburn.;

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Graphs and Matrices

. Coverage of later topics include Laplacian eigenvalues of threshold graphs, the positive definite completion problem and matrix games based on a;

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Iwahori-Hecke Algebras and their Representation Theory

in some other context. Algebras of Iwahori-Hecke type are one of the tools and were, probably, first considered in the context of representation;

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

of spheres in Euclidean space, and GL(n)-analogs of the Weyl law for eigenvalues of the Laplacian in plane domains. Topics featured;

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An Introduction to Laplacian Spectral Distances and Kernels

a common background on the definition and computation of the Laplacian spectral kernels and distances for geometry processing and shape;

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Simple Algebras, Base Change, and the Advanced Theory of the Trace Formula. (AM-120), Volume 120

forms on arithmetic subgroups of different reductive groups. Langlands functoriality relates the eigenvalues of Hecke operators acting on the;

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The Hypoelliptic Laplacian and Ray-Singer Metrics. (AM-167)

This book presents the analytic foundations to the theory of the hypoelliptic Laplacian. The hypoelliptic Laplacian, a second-order;

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The Hypoelliptic Laplacian and Ray-Singer Metrics. (AM-167)

This book presents the analytic foundations to the theory of the hypoelliptic Laplacian. The hypoelliptic Laplacian, a second-order;

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Gelfand Triples and Their Hecke Algebras

were obtained in the one-dimensional case. Here, for the first time, new interesting and important results are proved. In particular, after;

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Spectral properties of Schroedinger operators and scattering theory

of Pisa during March-April 1973. We propose to discuss here certain spectral properties of Schroedinger operators H=-D+V(x) (D the Laplacian and V;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 3

. Among the authors and topics are: H. P. McKean, Jr. and I. M. Singer on curvature and the eigenvalues of the Laplacian; Eugenio Calabi on;

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The Hodge-Laplacian

to be particularly versatile in dealing with boundary value problems for the Hodge-Laplacian on uniformly rectifiable subdomains;

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The q-Schur Algebra

classical case. The approach is largely homological, based on Kempf's vanishing theorem for quantum groups and the quasi-hereditary structure of the;

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The Levy Laplacian

many problems leading to equations with Levy Laplacians and to Levy-Laplace operators, for example superconductivity theory, the theory;

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The Levy Laplacian

many problems leading to equations with Levy Laplacians and to Levy-Laplace operators, for example superconductivity theory, the theory;

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Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology

associated eigenvalues of the hyperbolic Laplacian on hyperbolic manifolds are also presented in a comprehensive way. This book will be valuable to;

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Eigenvalues, Multiplicities and Graphs

eigenvalues, which are far more limited by this information than algebraic multiplicities or the numerical values of the eigenvalues. This book gives;

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Reflection Groups & Coxeter Group

it suitable either for courses and seminars or for self-study. The first part is devoted to establishing concrete examples. Finite reflection;

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Eigenvalues, Embeddings And Generalised Trigonometric Functi

functions; there are connections with the theory of the p-Laplacian.;

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Einde inhoud

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