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Integral Geometry And Convexity - Proceedings Of The International Conference

Integral geometry, known as geometric probability in the past, originated from Buffon's needle experiment. Remarkable advances have been;

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Factorization Calculus and Geometric Probability

This unique book develops the classical subjects of geometric probability and integral geometry, and the more modern one of stochastic;

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Factorization Calculus and Geometric Probability

This unique book develops the classical subjects of geometric probability and integral geometry, and the more modern one of stochastic;

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Integral Geometry and Geometric Probability

groups or probability or differential geometry. It is ideal both as a reference and for those wishing to enter the field.;

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Convex Geometric Analysis

, results and, most importantly, new viewpoints, from probability theory, harmonic analysis and the geometry of finite-dimensional normed spaces;

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Convex Geometric Analysis

, results and, most importantly, new viewpoints, from probability theory, harmonic analysis and the geometry of finite-dimensional normed spaces;

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Geometric Science of Information

transport and applications: signal processing; statistical manifold and hessian information geometry; monotone embedding in information geometry;

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Introduction to Geometric Probability

The purpose of this book is to present the three basic ideas of geometrical probability, also known as integral geometry, in their natural;

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Introduction to Geometric Probability

The purpose of this book is to present the three basic ideas of geometrical probability, also known as integral geometry, in their natural;

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Geometric Modeling in Probability and Statistics

This book covers topics of Informational Geometry, a field which deals with the differential geometric study of the manifold probability;

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Stochastic Geometry, Spatial Statistics and Random Fields: Asymptotic Methods

is focused on asymptotic methods in geometric probability including weak and strong limit theorems for random spatial structures (point processes;

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Convexity and Concentration

probability theory, while Part II contains those contributions that focus primarily on problems motivated by convex geometry and geometric analysis;

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Lectures on Convex Geometry

valuations. Finally, an introduction to integral-geometric formulas in Euclidean space is provided. The numerous exercises and the supplementary;

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Lectures on Convex Geometry

valuations. Finally, an introduction to integral-geometric formulas in Euclidean space is provided. The numerous exercises and the supplementary;

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Mathematical Sciences Research Institute Publications

problems, kinetic data structures, and biochemistry, as well as with algebraic topology, geometric probability, real algebraic geometry, and;

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Mathematical Sciences Research Institute Publications

problems, kinetic data structures, and biochemistry, as well as with algebraic topology, geometric probability, real algebraic geometry, and;

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Extrinsic Geometry of Foliations

described using integral and variation formulas, extrinsic geometric flows, generalizations of the Ricci and scalar curvatures, pseudo-Riemannian;

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Extrinsic Geometry of Foliations

described using integral and variation formulas, extrinsic geometric flows, generalizations of the Ricci and scalar curvatures, pseudo-Riemannian;

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Geometric Tomography

patient. The subject overlaps with convex geometry and employs many tools from that area, including some formulas from integral geometry. It also;

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Geometric Tomography

patient. The subject overlaps with convex geometry and employs many tools from that area, including some formulas from integral geometry. It also;

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In the Tradition of Ahlfors-Bers, VII

Bers on algebraic geometry, mathematical physics, dynamics, probability, geometric group theory, number theory and topology. Recent years have;

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Topics in Extrinsic Geometry of Codimension One Foliations

lead to important geometric results. The Integral Formulae, introduced in chapter 1, is a useful for problems such as: prescribing higher;

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Recent Progress in Differential Geometry and Its Related Fields

cover geometric structures, concrete Lie group theory and information geometry. This volume is invaluable not only for researchers in this;

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Stochastic Geometry for Wireless Networks

Covering point process theory, random geometric graphs and coverage processes, this rigorous introduction to stochastic geometry will;

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Discrete Geometric Analysis

comprehensive research on topics related to discreteness in geometry, analysis and optimization.Discrete geometric analysis is a hybrid field of several;

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Mathematics for Computer Graphics

relatively new subject of geometric algebra, followed by two chapters that introduce differential and integral calculus. Finally, there is a chapter;

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Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

superelliptic curves and results regarding integral points on curves and their applications in mirror symmetry. Moreover, geometric subjects are;

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