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Variational Methods in Lorentzian Geometry

have a variational nature, such as existence and multiplicity results on geodesics and relations between such geodesics and the topology of the;

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Variational Methods in Lorentzian Geometry

have a variational nature, such as existence and multiplicity results on geodesics and relations between such geodesics and the topology of the;

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Variational Problems in Topology

Many of the modern variational problems in topology arise in different but overlapping fields of scientific study: mechanics, physics and;

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Variational Problems in Topology

Many of the modern variational problems in topology arise in different but overlapping fields of scientific study: mechanics, physics;

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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 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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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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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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Fundamental Theories and Their Applications of the Calculus of Variations

undetermined boundaries, variational problems of conditional extrema, variational problems in parametric forms, variational principles, direct methods;

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Fundamental Theories and Their Applications of the Calculus of Variations

undetermined boundaries, variational problems of conditional extrema, variational problems in parametric forms, variational principles, direct methods;

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Variational Principles of Topology

other sciences. Applying a simple rewriting rule to the quote on the right above one finds such statements as: 'One service topology has;

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Nonconvex Optimal Control and Variational Problems

Nonconvex Optimal Control and Variational Problems is an important contribution to the existing literature in the field and is devoted to;

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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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Variational, Topological, and Partial Order Methods with Their Applications

Nonlinear functional analysis is an important branch of contemporary mathematics. It's related to topology, ordinary differential equations;

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Variational Methods For Strongly Indefinite Problems

This unique book focuses on critical point theory for strongly indefinite functionals in order to deal with nonlinear variational problems;

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Nonlinear Analysis and Variational Problems

renowned mathematician. These contributions focus on recent developments in complementarity theory, variational principles, stability theory;

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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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Dynamics of Solid Structures

. Contents Generalized formulations of parabolic and hyperbolic problems Variational principles in linear elasticity Variational statements;

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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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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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Variational Models and Methods in Solid and Fluid Mechanics

F. dell'Isola, L. Placidi: Variational principles are a powerful tool also for formulating field theories. - F. dell'Isola, P. Seppecher, A;

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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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Mechanics of Structures

Resoundingly popular in its first edition, the second edition of Mechanics of Structures: Variational and Computational Methods promises to;

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Electromagnetic Theory and Computation

Although topology was recognized by Gauss and Maxwell to play a pivotal role in the formulation of electromagnetic boundary value problems;

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Electromagnetic Theory and Computation

Although topology was recognized by Gauss and Maxwell to play a pivotal role in the formulation of electromagnetic boundary value problems;

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Adjoint Topology Optimization Theory for Nano-Optics

The book focuses on the topology optimization method for nano-optics. Both principles and implementing practice have been addressed, with;

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