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Lagrange Multiplier Approach to Variational Problems and Applications

Lagrange multiplier theory provides a tool for the analysis of a general class of nonlinear variational problems and is the basis for;

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Variational Methods

control for a perturbed Brockett integrator Twist maps and Arnold diffusion for diffeomorphisms A Hamiltonian approach to sufficiency in optimal;

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Dynamics of Solid Structures

This monograph covers new variational and projection methods to study the dynamics within solid structures. To cope with the underlying;

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Applied Calculus of Variations for Engineers, Third edition

justifying the new edition of this book. This third edition extends the focus of the book to academia and supports both variational calculus and;

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Applied Calculus of Variations for Engineers, Third edition

justifying the new edition of this book. This third edition extends the focus of the book to academia and supports both variational calculus and;

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Introduction to the Variational Formulation in Mechanics

; Incompressible Fluid Flow; Multiscale Modeling; and more. A self-contained reader-friendly approach to the variational formulation in the;

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Fundamental Theories and Their Applications of the Calculus of Variations

graduate and higher-level college and university students, introducing them to the basic concepts and calculation methods used in the calculus;

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Fundamental Theories and Their Applications of the Calculus of Variations

graduate and higher-level college and university students, introducing them to the basic concepts and calculation methods used in the calculus;

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Equilibrium Problems and Applications

Equilibrium Problems and Applications develops a unified variational approach to deal with single-valued, set-valued and quasi;

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Discrete Inverse and State Estimation Problems

variance estimates, Kalman filters and related smoothers, and adjoint (Lagrange multiplier) methods. The final chapters discuss a variety;

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Discrete Inverse and State Estimation Problems

variance estimates, Kalman filters and related smoothers, and adjoint (Lagrange multiplier) methods. The final chapters discuss a variety;

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An Introduction to Variational Inequalities and Their Applications

typically with convex constraints) are carefully explained in An Introduction to Variational Inequalities and Their Applications. They are shown to;

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Solid Mechanics: A Variational Approach, Augmented Edition

Solid Mechanics: A Variational Approach, Augmented Edition presents a lucid and thoroughly developed approach to solid mechanics for;

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Branching Solutions To One-dimensional Variational Problems

This book deals with the new class of one-dimensional variational problems - the problems with branching solutions. Instead of extreme;

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Variational Regularization for Systems of Inverse Problems

an approach allows to choose the regularization weights of each subproblem individually with respect to the corresponding noise levels and;

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Noncoercive Variational Problems and Related Results

In establishing a general theory of the existence of solutions for noncoercive variational problems and constrained problems formulated as;

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The Variational Principles of Mechanics

, this present text eschews a primarily technical and formalistic treatment in favor of a fundamental, historical, philosophical approach. As the;

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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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Optimization

code. The book also introduces multidisciplinary design optimization (MDO) architectures-one of the first optimization books to do so-and;

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Mathematical Models in Contact Mechanics

in contact mechanics lead to new types of variational inequalities and, conversely, how abstract results concerning variational inequalities can be;

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Statistical Methods in Econometrics

, special attention is paid to the multivariate normal and the distribution of quadratic forms. Lagrange multiplier tests are discussed;

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Jet Single-Time Lagrange Geometry and Its Applications

outline topics ranging in complexity from basic to advanced, the book explores current and emerging applications across a broad range of fields;

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Variational Models and Methods in Solid and Fluid Mechanics

: Introduction to stochastic variational problems. - A. Carcaterra: New concepts in damping generation and control: theoretical formulation and;

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Practical Guide To The Invariant Calculus

differential equations and the structure of Euler-Lagrange equations and conservation laws of variational problems. The expository language used here;

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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Semilinear Elliptic Equations for Beginners

. The variational approach to these equations has experienced spectacular success in recent years, reaching a high level of complexity and;

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