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

This book develops a spectral theory for the integrable system of 2-dimensional, simply periodic, complex-valued solutions u of the sinh;

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Fractal Geometry, Complex Dimensions and Zeta Functions

Number theory, spectral geometry, and fractal geometry are interlinked in this in-depth study of the vibrations of fractal strings, that;

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Analysis and Geometry on Graphs and Manifolds

The interplay of geometry, spectral theory and stochastics has a long and fruitful history, and is the driving force behind many;

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Probabilistic Methods in Geometry, Topology and Spectral Theory

This volume contains the proceedings of the CRM Workshops on Probabilistic Methods in Spectral Geometry and PDE, held from August 22-26;

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An Introduction to Laplacian Spectral Distances and Kernels

In geometry processing and shape analysis, several applications have been addressed through the properties of the Laplacian spectral;

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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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Higher Orbifolds and Deligne-Mumford Stacks as Structured Infinity-Topoi

their derived and spectral variants) on the other, and use this framework to obtain a completely categorical description of which stacks arise;

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Shape optimization and spectral theory

Shape optimization and spectral theory is a survey book aiming to give an overview of recent results in spectral geometry and its links;

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Spectral Functions in Mathematics and Physics

functions occurring in spectral geometry and under external conditions in statistical mechanics and quantum field theory. Spectral Functions;

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Spectral Functions in Mathematics and Physics

functions occurring in spectral geometry and under external conditions in statistical mechanics and quantum field theory. Spectral Functions;

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Fractal Geometry and Dynamical Systems in Pure and Applied Mathematics I

and spectral geometry. The companion volume (Contemporary Mathematics, Volume 601) focuses on applications of fractal geometry and dynamical;

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Partial Differential Equations and Spectral Theory

, mathematical physics and geometry, to discuss not only the recent progress in their own fields but also the interaction between these fields. The;

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Noncommutative Cosmology

topic based on techniques from noncommutative geometry, especially the spectral action functional as a gravity model. The book discusses;

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Inverse Boundary Spectral Problems

important practical problems. Inverse Boundary Spectral Problems develop a rigorous theory for solving several types of inverse problems exactly;

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Inverse Boundary Spectral Problems

important practical problems. Inverse Boundary Spectral Problems develop a rigorous theory for solving several types of inverse problems exactly;

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Conformal Differential Geometry

holonomy. The part on Q-curvature discusses its origin, its relevance in geometry, spectral theory and physics. Here the influence of ideas which;

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Theory

contributions of Albrecht Pietsch and Nigel Kalton, a complete theory of traces and their spectral properties on ideals of compact operators on a;

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