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Asymptotic Formulae in Spectral Geometry

operators. Asymptotic Formulae in Spectral Geometry collects these results and computations into one book. Written by a leading pioneer in the field;

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Spectral Action in Noncommutative Geometry

of noncommutative geometry a la Connes, deliberately unveiling the answers to these questions. After a brief preface flashing the panorama of the spectral;

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A Spectral Theory for Simply Periodic Solutions of the Sinh-Gordon Equation

such solutions are defined (following ideas of Hitchin and Bobenko) and the space of spectral data is described by an asymptotic;

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Analytic Number Theory

leading to asymptotic formulae for the number of primes represented by suitable polynomials; counting integer solutions to Diophantine equations;

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The Asymptotic Distribution of Eigenvalues of Partial Differential Operators

As the subject of extensive research for over a century, spectral asymptotics for partial differential operators attracted the attention;

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Partial Differential Equations and Spectral Theory

special topics of the conference were spectral and scattering theory, semiclassical and asymptotic analysis, pseudodifferential operators and;

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Theory of Fundamental Bessel Functions of High Rank

. The author proves the asymptotic formulae for fundamental Bessel functions and explicit connection formulae for the Bessel differential;

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Spectral Geometry of Shapes

Spectral Geometry of Shapes presents unique shape analysis approaches based on shape spectrum in differential geometry. It provides;

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User'S Guide To Spectral Sequences

Spectral sequences are among the most elegant, most powerful, and most complicated methods of computation in mathematics. This book;

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Spectral Geometry of Partial Differential Operators

The aim of Spectral Geometry of Partial Differential Operators is to provide a basic and self-contained introduction to the ideas;

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Cambridge Studies in Advanced Mathematics

Spectral sequences are among the most elegant, most powerful, and most complicated methods of computation in mathematics. This book;

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Spectral Geometry

This volume contains the proceedings of the International Conference on Spectral Geometry, held July 19-23, 2010, at Dartmouth College;

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Asymptotic Analysis in General Relativity

This volume compiles notes from four mini courses given at the summer school on asymptotic analysis in general relativity, held at the;

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Stochastic Geometry, Spatial Statistics and Random Fields: Asymptotic Methods

This volume provides a modern introduction to stochastic geometry, random fields and spatial statistics at a (post)graduate level. It;

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Differential Geometry and Statistics

This book explains why geometry should enter into parametric statistics and how the theory of asymptotic expansions involves a form;

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The Random Matrix Theory of the Classical Compact Groups

spectral measures; concentration of measure with applications both within random matrix theory and in high dimensional geometry; and results on;

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Tensors

symmetric rank; (2) The 2017 Christandl-Vrana-Zuiddam quantum spectral points that bring together quantum information theory, the asymptotic;

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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Large Deviations and Asymptotic Methods in Finance

Topics covered in this volume (large deviations, differential geometry, asymptotic expansions, central limit theorems) give a full picture;

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Spectral Theory and Applications

School on Spectral Theory and Applications, held from July 4-14, 2016, at Universite Laval, Quebec City, Quebec, Canada. The papers contained;

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Geometry Of Curvature Homogeneous Pseudo-riemannian Manifolds, The

of pseudo-Riemannian geometry, including the spectral geometry of the curvature tensor, curvature homogeneity, and Stanilov-Tsankov-Videv theory.;

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Topics in Extrinsic Geometry of Codimension One Foliations

Extrinsic geometry describes properties of foliations on Riemannian manifolds which can be expressed in terms of the second fundamental;

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Introduction to Spectral Theory in Hilbert Space

space and its geometry, the text explores the general theory of bounded linear operators, the spectral analysis of compact linear operators, and;

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Asymptotic, Algebraic and Geometric Aspects of Integrable Systems

experts from fields such as asymptotic analysis, representation theory and geometry, creating a platform to exchange current methods, results and;

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Geometric and Computational Spectral Theory

differential geometry, mathematical physics and numerical analysis, bringing together the theoretical and computational approaches to spectral theory;

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Combinatorial Constructions in Ergodic Theory and Dynamics

individual point or of an orbit makes no sense. Still there are a variety of situations when a measure-preserving transformation (and its asymptotic;

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