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Variational Methods and Complementary Formulations in Dynamics, C. Tabarrok; F.P. Rimrott


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Автор: C. Tabarrok; F.P. Rimrott
Название:  Variational Methods and Complementary Formulations in Dynamics
ISBN: 9789048144228
Издательство: Springer
Классификация:




ISBN-10: 9048144221
Обложка/Формат: Paperback
Страницы: 368
Вес: 0.54 кг.
Дата издания: 28.10.2010
Серия: Solid Mechanics and Its Applications
Язык: English
Размер: 234 x 156 x 20
Основная тема: Engineering
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: A fascinating dis- cipline, analytical mechanics is not only indispensable for the solution of certain mechanics problems but also contributes so effectively towards a fundamental under- standing of the subject of mechanics and its applications.

Concepts and Formulations for Spatial Multibody Dynamics

Автор: Paulo Flores
Название: Concepts and Formulations for Spatial Multibody Dynamics
ISBN: 331916189X ISBN-13(EAN): 9783319161891
Издательство: Springer
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Цена: 46570.00 T
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Описание: This book will be particularly useful to those interested in multibody simulation (MBS) and the formulation for the dynamics of spatial multibody systems.

Global formulations of lagrangian and hamiltonian dynamics on manifolds

Автор: Lee, Taeyoung Leok, Melvin Mcclamroch, N. Harris
Название: Global formulations of lagrangian and hamiltonian dynamics on manifolds
ISBN: 3319569511 ISBN-13(EAN): 9783319569512
Издательство: Springer
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Цена: 74530.00 T
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Описание: This book provides an accessible introduction to the variational formulation of Lagrangian and Hamiltonian mechanics, with a novel emphasis on global descriptions of the dynamics, which is a significant conceptual departure from more traditional approaches based on the use of local coordinates on the configuration manifold.

A Variational Approach to Nonsmooth Dynamics

Автор: Samir Adly
Название: A Variational Approach to Nonsmooth Dynamics
ISBN: 3319686577 ISBN-13(EAN): 9783319686578
Издательство: Springer
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Цена: 51230.00 T
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Описание:

This brief examines mathematical models in nonsmooth mechanics and nonregular electrical circuits, including evolution variational inequalities, complementarity systems, differential inclusions, second-order dynamics, Lur'e systems and Moreau's sweeping process.

The field of nonsmooth dynamics is of great interest to mathematicians, mechanicians, automatic controllers and engineers. The present volume acknowledges this transversality and provides a multidisciplinary view as it outlines fundamental results in nonsmooth dynamics and explains how to use them to study various problems in engineering. In particular, the author explores the question of how to redefine the notion of dynamical systems in light of modern variational and nonsmooth analysis.

With the aim of bridging between the communities of applied mathematicians, engineers and researchers in control theory and nonlinear systems, this brief outlines both relevant mathematical proofs and models in unilateral mechanics and electronics.


Geometrical Methods in Variational Problems

Автор: N.A. Bobylov; S.V. Emel`yanov; S. Korovin
Название: Geometrical Methods in Variational Problems
ISBN: 9401059551 ISBN-13(EAN): 9789401059558
Издательство: Springer
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Цена: 93160.00 T
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Описание: Since the building of all the Universe is perfect and is cre- ated by the wisdom Creator, nothing arises in the Universe in which one cannot see the sense of some maXImum or mInImUm Euler God moves the Universe along geometrical lines Plato Mathematical models of most closed physical systems are based on vari- ational principles, i.e., it is postulated that equations describing the evolu- tion of a system are the Euler Lagrange equations of a certain functional. In this connection, variational methods are one of the basic tools for studying many problems of natural sciences. The first problems related to the search for extrema appeared as far back as in ancient mathematics. They go back to Archimedes, Appolonius, and Euclid. In many respects, the problems of seeking maxima and minima have stimulated the creation of differential calculus; the variational prin- ciples of optics and mechanics, which were discovered in the seventeenth and eighteenth centuries, gave impetus to an intensive development of the calculus of variations. In one way or another, variational problems were of interest to such giants of natural sciences as Fermat, Newton, Descartes, Euler, Huygens, 1. Bernoulli, J. Bernoulli, Legendre, Jacobi, Kepler, La- grange, and Weierstrass.

Variational Methods for Nonlocal Fractional Problems

Автор: Molica Bisci
Название: Variational Methods for Nonlocal Fractional Problems
ISBN: 1107111943 ISBN-13(EAN): 9781107111943
Издательство: Cambridge Academ
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Цена: 141510.00 T
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Описание: Devoted to the variational analysis of problems described by nonlocal operators, this book will appeal to a wide range of researchers and graduate students in mathematics, especially those interested in nonlinear phenomena. A careful balance is struck between rigorous mathematics and physical applications.

Direct Variational Methods and Eigenvalue Problems in Engineering

Автор: U. Leipholz
Название: Direct Variational Methods and Eigenvalue Problems in Engineering
ISBN: 9048184665 ISBN-13(EAN): 9789048184668
Издательство: Springer
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Цена: 200260.00 T
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Variational Methods for Discontinuous Structures

Автор: Raul Serapioni; Franco Tomarelli
Название: Variational Methods for Discontinuous Structures
ISBN: 3034899599 ISBN-13(EAN): 9783034899598
Издательство: Springer
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Цена: 107130.00 T
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Описание: In recent years many researchers in material science have focused their attention on the study of composite materials, equilibrium of crystals and crack distribution in continua subject to loads.

Variational Methods for Discontinuous Structures

Автор: Gianni Dal Maso; Franco Tomarelli
Название: Variational Methods for Discontinuous Structures
ISBN: 3034894708 ISBN-13(EAN): 9783034894708
Издательство: Springer
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Цена: 46570.00 T
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Описание: viii Preface Other talks were dedicated to specific problems of the calculus of variations: variational theory of weak or lower-dimensional structures, optimal transport prob- lems with free Dirichlet regions, higher order variational problems, symmetrization in the BV framework.

Variational and Hemivariational Inequalities Theory, Methods and Applications

Автор: D. Goeleven; Dumitru Motreanu; Y. Dumont; M. Rochd
Название: Variational and Hemivariational Inequalities Theory, Methods and Applications
ISBN: 1461346460 ISBN-13(EAN): 9781461346463
Издательство: Springer
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Цена: 46570.00 T
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Описание: This book includes a self-contained theory of inequality problems and their applications to unilateral mechanics. It is the first textbook including a comprehensive and systematic study of both elliptic, parabolic and hyperbolic inequality models, dynamical unilateral systems and unilateral eigenvalues problems.

Variational Methods and Complementary Formulations in Dynamics

Автор: C. Tabarrok; F.P. Rimrott
Название: Variational Methods and Complementary Formulations in Dynamics
ISBN: 0792329236 ISBN-13(EAN): 9780792329237
Издательство: Springer
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Цена: 217680.00 T
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Описание: Variational methods give a versatile framework for several branches of theoretical mechanics. For problems in dynamics, variational formulations provide a powerful alternative to vector methods. This work describes differential variational formulations followed by integral formulations. It also includes an account of the calculus of variations.

Variational Formulation of Fluid and Geophysical Fluid Dynamics

Автор: Gualtiero Badin; Fulvio Crisciani
Название: Variational Formulation of Fluid and Geophysical Fluid Dynamics
ISBN: 3319596942 ISBN-13(EAN): 9783319596945
Издательство: Springer
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Цена: 130430.00 T
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Описание: This book describes the derivation of the equations of motion of fluids as well as the dynamics of ocean and atmospheric currents on both large and small scales through the use of variational methods. In this way the equations of Fluid and Geophysical Fluid Dynamics are re-derived making use of a unifying principle, that is Hamilton’s Principle of Least Action. The equations are analyzed within the framework of Lagrangian and Hamiltonian mechanics for continuous systems. The analysis of the equations’ symmetries and the resulting conservation laws, from Noether’s Theorem, represent the core of the description. Central to this work is the analysis of particle relabeling symmetry, which is unique for fluid dynamics and results in the conservation of potential vorticity. Different special approximations and relations, ranging from the semi-geostrophic approximation to the conservation of wave activity, are derived and analyzed. Thanks to a complete derivation of all relationships, this book is accessible for students at both undergraduate and graduate levels, as well for researchers. Students of theoretical physics and applied mathematics will recognize the existence of theoretical challenges behind the applied field of Geophysical Fluid Dynamics, while students of applied physics, meteorology and oceanography will be able to find and appreciate the fundamental relationships behind equations in this field.

Variational and Topological Methods in the Study of Nonlinear Phenomena

Автор: V. Benci; G. Cerami; M. Degiovanni; D. Fortunato;
Название: Variational and Topological Methods in the Study of Nonlinear Phenomena
ISBN: 1461266041 ISBN-13(EAN): 9781461266044
Издательство: Springer
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Цена: 93160.00 T
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Описание: The articles in this volume are an outgrowth of an international conference entitled Variational and Topological Methods in the Study of Nonlinear Phe- nomena, held in Pisa in January-February 2000. Under the framework of the research project Differential Equations and the Calculus of Variations, the conference was organized to celebrate the 60th birthday of Antonio Marino, one of the leaders of the research group and a significant contrib- utor to the mathematical activity in this area of nonlinear analysis. The volume highlights recent advances in the field of nonlinear functional analysis and its applications to nonlinear partial and ordinary differential equations, with particular emphasis on variational and topological meth- ods. A broad range of topics is covered, including: concentration phenomena in PDEs, variational methods with applications to PDEs and physics, pe- riodic solutions of ODEs, computational aspects in topological methods, and mathematical models in biology. Though well-differentiated, the topics covered are unified through a com- mon perspective and approach. Unique to the work are several chapters on computational aspects and applications to biology, not usually found with such basic studies on PDEs and ODEs. The volume is an excellent reference text for researchers and graduate students in the above mentioned fields. Contributors are M. Clapp, M.J. Esteban, P. Felmer, A. Ioffe, W. Marzan- towicz, M. Mrozek, M. Musso, R. Ortega, P. Pilarczyk, M. del Pino, E. Sere, E. Schwartzman, P. Sintzoff, R. Turner, and I\f. Willem.


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