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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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Heat Kernels And Spectral Theory

An advanced monograph on a central topic in the theory of differential equations, Heat Kernels and Spectral Theory investigates the theory;

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An Introduction To The Theory Of Graph Spectra

Laplacian, the normalized Laplacian and the signless Laplacian of a finite simple graph. The underlying theme of the book is the relation between;

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Spectral Theory

graphs, and the spectral theory of Riemannian manifolds. Spectral Theory offers a uniquely accessible introduction to ideas that;

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Direct and Inverse Sturm-Liouville Problems

This book provides an introduction to the most recent developments in the theory and practice of direct and inverse Sturm-Liouville;

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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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Intro To The Theory Of Graph Spectra

Laplacian, the normalized Laplacian and the signless Laplacian of a finite simple graph. The underlying theme of the book is the relation between;

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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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Spectral Analysis

of partial differential operators.- C.H. Wilcox: Spectral analysis of the Laplacian with a discontinuous coefficient.;

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Analysis and Geometry on Graphs and Manifolds

of various topics, including curvature, the effects of geometry on the spectrum, geometric group theory, and spectral theory of Laplacian and;

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Graph Spectra for Complex Networks

the analysis of complex systems, this guide provides the mathematical foundation needed to understand and apply spectral insight to real-world;

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Graph Spectra for Complex Networks

. In particular, the general properties of both the adjacency and Laplacian spectrum of graphs are derived and applied to complex networks. An ideal;

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Spectral Geometry

of the Laplacian on a Riemannian manifold condense in the limit of large eigenvalue, and the extent to which the eigenvalues and eigenfunctions;

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Spectral Theory of Infinite Area Hyperbolic Surfaces

from the first edition is included and updated, and new sections have been added. Topics covered include an introduction to the geometry;

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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 Theory of the Riemann Zeta-function

with an elementary but unabridged treatment of the spectral resolution of the non-Euclidean Laplacian and the trace formulas. This is achieved;

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Spectral Theory of the Riemann Zeta-Function

with an elementary but unabridged treatment of the spectral resolution of the non-Euclidean Laplacian and the trace formulas. This is achieved;

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Matrix Methods in Data Mining and Pattern Recognition

Laplacian and properties of its eigenvectors needed in spectral partitioning and describes spectral graph partitioning applied to social networks;

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

operator acting on the cotangent bundle of a compact manifold, is supposed to interpolate between the classical Laplacian and the geodesic flow;

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

operator acting on the cotangent bundle of a compact manifold, is supposed to interpolate between the classical Laplacian and the geodesic flow;

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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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Pseudodifferential Analysis, Automorphic Distributions in the Plane and Modular Forms

environment: in the latter one, the problem of decomposing automorphic functions in according to the spectral decomposition of the modular Laplacian;

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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 d-bar Neumann Problem and Schrödinger Operators

pseudoconvex domains and on weighted d-bar spaces. The main part is devoted to the spectral analysis of the complex Laplacian and to compactness of the;

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Convolution-like Structures, Differential Operators and Diffusion Processes

T his book provides an introduction to recent developments in the theory of generalized harmonic analysis and its applications. It is well;

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Spectral Analysis for Physical Applications

This book is an up-to-date introduction to univariate spectral analysis aimed at graduate students, which reflects a new scientific;

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