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Laplacian Eigenvectors of Graphs

methodology. Eigenvectors of graph Laplacians may seem a surprising topic for a book, but the authors show that there are subtle differences between;

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Applications of Combinatorial Matrix Theory to Laplacian Matrices of Graphs

On the surface, matrix theory and graph theory seem like very different branches of mathematics. However, adjacency, Laplacian, and;

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Graphs and Matrices

texts on algebraic graph theory. Important matrices associated with graphs (for example, incidence, adjacency and Laplacian matrices) are;

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Current Developments in Mathematics, 2011

. Contents: The Laplacian on planar graphs and graphs on surfaces (Richard Kenyon); Hyperbolicity and stable polynomials in combinatorics and;

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London Mathematical Society Lecture Note Series

six matrices associated with finite simple graphs: the adjacency matrix, Laplacian matrix, signless Laplacian matrix, normalized Laplacian;

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Eigenspaces of Graphs

Current research on the spectral theory of finite graphs may be seen as part of a wider effort to fo;...

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Eigenspaces of Graphs

Current research on the spectral theory of finite graphs may be seen as part of a wider effort to fo;...

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Graphs and Matrices

regular graphs and algebraic connectivity, Laplacian eigenvalues of threshold graphs, positive definite completion problem and graph-based matrix;

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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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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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The Levy Laplacian

The Levy Laplacian is an infinite-dimensional generalization of the well-known classical Laplacian. The theory has become well developed;

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The Levy Laplacian

The Levy Laplacian is an infinite-dimensional generalization of the well-known classical Laplacian. The theory has become well developed;

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Graph Spectra for Complex Networks

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

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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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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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Modeling Information Diffusion in Online Social Networks with Partial Differential Equations

eigenvectors of the Laplacian matrix for the underlying social network are used to find communities (clusters) of online users. Once these clusters are;

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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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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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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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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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Matrix Algebra

Defines basic terms and elementary matrices manipulation, introduces the concept of linear dependenc;...

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Hypoelliptic Laplacian and Orbital Integrals (AM-177)

This book uses the hypoelliptic Laplacian to evaluate semisimple orbital integrals in a formalism that unifies index theory and the trace;

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Concise Introduction to Linear Algebra

Concise Introduction to Linear Algebra deals with the subject of linear algebra, covering vectors an;...

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Concise Introduction to Linear Algebra

Concise Introduction to Linear Algebra deals with the subject of linear algebra, covering vectors an;...

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Partial Differential Equations

operators related to the Laplacian on the Euclidean space. After presenting background material, it focuses on: Second-order;

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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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