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Variational Principles in Mathematical Physics, Geometry, and Economics

contexts: mathematical physics, differential geometry, and optimization in economics. Based on the authors' original work, it provides an overview;

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Variational Principles and Methods in Theoretical Physics and Chemistry

. The emphasis is on understanding physical and computational applications of variational methodology rather than on rigorous mathematical;

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Variational Principles and Methods in Theoretical Physics and Chemistry

. The emphasis is on understanding physical and computational applications of variational methodology rather than on rigorous mathematical;

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Introduction to Global Variational Geometry

manifolds - relevant geometric structures for variational principles in geometry, physical field theory and higher-order fibered mechanics. The book;

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Nonlinear Partial Differential Equations in Geometry and Physics

, topology and physics. These mathematical models share the property of being derived from variational principles. Understanding the structure;

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Variational Problems in Differential Geometry

and have strong relevance to the study of integrable systems, mathematical physics and PDEs. The workshop 'Variational Problems;

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Lie Groups, Lie Algebras, Cohomology and some Applications in Physics

applications in physics. No previous knowledge of the mathematical theory is assumed beyond some notions of Cartan calculus and differential geometry;

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Equilibrium Problems and Applications

, variational and hemivariational inequalities, fixed point theory, and optimization. Applications include models from mathematical economics, Nash;

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Variations, Geometry & Physics

of interest to researchers in variational calculus, mathematical physics and the other related areas of differential equations, natural operators and;

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Equivalence, Invariants and Symmetry

Drawing on a wide range of mathematical disciplines, including geometry, analysis, applied mathematics and algebra, this book presents an;

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Equivalence, Invariants and Symmetry

Drawing on a wide range of mathematical disciplines, including geometry, analysis, applied mathematics and algebra, this book presents an;

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Variational Principles in Physics

Variational principles have proven to be surprisingly fertile. For example, Fermat used variational methods to demonstrate that light;

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Geometry and Physics: Volume I

mathematical physics, and he has been Savilian Professor of Geometry at Oxford since 1997. Geometry and Physics: A Festschrift in honour of Nigel;

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Geometry and Physics: Volume 2

mathematical physics, and he has been Savilian Professor of Geometry at Oxford since 1997. Geometry and Physics: A Festschrift in honour of Nigel;

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Differential Geometry, Differential Equations, and Mathematical Physics

This volume presents lectures given at the Wisla 19 Summer School: Differential Geometry, Differential Equations, and Mathematical Physics;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Numerical Geometry, Grid Generation and Scientific Computing

engineering algorithms and mathematical foundations. It presents an overview of recent advances in numerical geometry, grid generation and adaptation;

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Geometry and Physics: Two-Volume Pack: A Festschrift in Honour of Nigel Hitchin

mathematical physics, and he has been Savilian Professor of Geometry at Oxford since 1997. Geometry and Physics: A Festschrift in honour of Nigel;

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Variantional Principles

physics in the succinct and elegant form of variational principles (and thereby illuminate their interrelationship). Its related intentions are to;

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Variational Principles for Discrete Surfaces

computer graphics. It provides a systematic introduction to the geometry of polyhedral surfaces based on the variational principle. This new volume;

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Applied Mathematical Physics

theories of relativity are built on the mathematical principles of group theory, topology and functional analysis. Statistical mechanics builds on;

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Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

mathematical physics and arithmetic geometry. This volume focuses on the role of higher genus curves; in particular, hyperelliptic and superelliptic;

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Variational and Extremum Principles in Macroscopic Systems

, chemistry, ecology, self-organisation theory and econophysics from various variational or extremum principles. Through the link between the integral;

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Variational Approach to Gravity Field Theories

This book offers a detailed and stimulating account of the Lagrangian, or variational, approach to general relativity and beyond. The;

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Perfect Form

variational principles of classical physics (least time, least potential energy, least action, and Hamilton's principle), develops the mathematical;

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An Introduction to Mathematical Relativity

relativity, geometry or partial differential equations. Prerequisites include proficiency in differential geometry and the basic principles;

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