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Other titles in the Mathematical and Analytical Techniques with Applications to Engineering series:

Mechanical Systems, Classical Models: Volume 3: Analytical Mechanics (Mathematical and Analytical Techniques with Applications to)

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Mechanical Systems, Classical Models: Volume 3: Analytical Mechanics (Mathematical and Analytical Techniques with Applications to) Cover

 

Synopses & Reviews

Publisher Comments:

This third volume completes the Work Mechanical Systems, Classical Models. The first two volumes dealt with particle dynamics and with discrete and continuous mechanical systems. The present volume studies analytical mechanics. Topics like Lagrangian and Hamiltonian mechanics, the Hamilton-Jacobi method, and a study of systems with separate variables are thoroughly discussed. Also included are variational principles and canonical transformations, integral invariants and exterior differential calculus, and particular attention is given to non-holonomic mechanical systems. The author explains in detail all important aspects of the science of mechanics, regarded as a natural science, and shows how they are useful in understanding important natural phenomena and solving problems of interest in applied and engineering sciences. Professor Teodorescu has spent more than fifty years as a Professor of Mechanics at the University of Bucharest and this book relies on the extensive literature on the subject as well as the author's original contributions. Audience: scientists and researchers in applied mathematics, physics and engineering.

Synopsis:

This last title in a three-volume work studies analytical mechanics. Coverage includes such topics as Lagrangian and Hamiltonian mechanics, the Hamilton-Jacobi method, and a study of systems with separate variables.

About the Author

Prof. Dr. Doc. Petre P. Teodorescu Born: June 30, 1929, Bucuresti. M.Sc.: Faculty of Mathematics of the University of Bucharest, 1952; Faculty of Bridges of the Technical University of Civil Engineering, Bucharest, 1953. Ph.D.: "Calculus of rectangular deep beams in a general case of support and loading", Technical University of Civil Engineering, Bucharest, 1955. Academic Positions: Consulting Professor. at the University of Bucharest, Faculty of Mathematics. Fields of Research: Mechanics of Deformable Solids (especially Elastic Solids), Mathematical Methods of Calculus in Mechanics. Selected Publications: 1. "Applications of the Theory of Distributions in Mechanics", Editura Academiei-Abacus Press, Bucuresti-Tunbrige Wells, Kent, 1974 (with W. Kecs); 2. "Dynamics of Linear Elastic Bodies", Editura Academiei-Abacus Press, Bucuresti-Tunbrige Wells, Kent, 1975; 3. "Spinor and Non-Euclidean Tensor Calculus with Applications", Editura Tehnicã-Abacus Press, Bucuresti-Tunbrige Wells, Kent, 1983 (with I. Beju and E. Soos); 4. "Mechanical Systems", vol. I, II, Editura Tehnicã, Bucuresti, 1988. Invited Addresses: The 2nd European Conference of Solid Mechanics, September 1994, Genoa, Italy: Leader of a Section of the Conference and a Communication. Lectures Given Abroad: Hannover, Dortmund, Paderborn, Germany, 1994; Padova, Pisa, Italy, 1994. Additional Information: Prize "Gh. Titeica" of the Romanian Academy in 1966; Member in the Advisory Board of Meccanica (Italy), Mechanics Research Communications and Letters in Applied Engineering Sciences (U.S.A.); Member of GAMM (Germany) and AMS (U.S.A.); Reviewer: Mathematical Reviews, Zentralblatt fuer Mathematik und ihre Grenzgebiete, Ph.D. advisor.

Table of Contents

Table of Contents - continued from Volume 1 and 2: Preface 18. Langrangian Mechanics - 1. Preliminary results; 2. Langrange's equations; 3. Other problems concerning Lagrange's equations. 19. Hamiltonian Mechanics - 1. Hamilton's equations; 2. The Hamilton-Jacobi method. 20. Variational Principles. Canonical Transformations - 1. Variational principles; 2. Canonical transformations; 3. Symmetry transformations. Noether's theorem. Conservation laws. 21. Other Considerations on Analytical Methods in Dynamics of Discrete Mechanical Systems - 1. Integral invariants. Ergodic theorems; 2. Periodic motions. Action - angle variables; 3. Methods of exterior differential calculus. Elements of invariantive mechanics; 4. Formalisms in the dynamics of mechanical systems; 5. Control systems. 22. Dynamics of Non-Holonomic Mechanical Systems - 1. Kinematics of non-holonomic mechanical systems; 2. Lagrange's equations. Other equations of motion; 3. Gibbs - Appell equations; 4. Other problems on the dynamics of non-holonomic mechanical systems. 23. Stability and Vibrations - 1. Stability of mechanical systems; 2. Vibrations of mechanical systems. 24. Dynamical Systems. Catastrophes and Chaos - 1. Continuous and discrete dynamical systems; 2. Elements of the theory of catastrophes; 3. Periodic solutions. Global bifurcations; 4. Fractals. Chaotic motions. References.

Product Details

ISBN:
9789048127634
Author:
Teodorescu, Petre P.
Publisher:
Springer
Subject:
Mechanics - General
Subject:
Applied
Subject:
Mathematical Physics
Subject:
Mechanics
Subject:
analytical methods in mechanical systems
Subject:
Applied mathematics
Subject:
dynamics of mechanical systems
Subject:
mathematical methods in physics
Subject:
APPLICATIONS OF MATHEMATICS
Subject:
Physics-Classical Mechanics
Copyright:
Edition Description:
Book
Series:
Mathematical and Analytical Techniques with Applications to Engineering
Series Volume:
Volume 3: Analytical
Publication Date:
20090730
Binding:
HARDCOVER
Language:
English
Illustrations:
Y
Pages:
784
Dimensions:
235 x 155 mm 2790 gr

Related Subjects


Science and Mathematics » Mathematics » Applied
Science and Mathematics » Physics » Classical Mechanics
Science and Mathematics » Physics » General
Science and Mathematics » Physics » Math

Mechanical Systems, Classical Models: Volume 3: Analytical Mechanics (Mathematical and Analytical Techniques with Applications to) New Hardcover
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Product details 784 pages Springer - English 9789048127634 Reviews:
"Synopsis" by , This last title in a three-volume work studies analytical mechanics. Coverage includes such topics as Lagrangian and Hamiltonian mechanics, the Hamilton-Jacobi method, and a study of systems with separate variables.
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