Published by Springer (edition 2006), 2005
ISBN 10: 0387280596 ISBN 13: 9780387280592
Language: English
Seller: BooksRun, Philadelphia, PA, U.S.A.
Hardcover. Condition: Good. 2006. It's a preowned item in good condition and includes all the pages. It may have some general signs of wear and tear, such as markings, highlighting, slight damage to the cover, minimal wear to the binding, etc., but they will not affect the overall reading experience.
Seller: Lucky's Textbooks, Dallas, TX, U.S.A.
Condition: New.
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Published by Secaucus, New Jersey, U.S.A.: Springer Verlag, 2005
ISBN 10: 0387280596 ISBN 13: 9780387280592
Language: English
Seller: Bingo Books 2, Vancouver, WA, U.S.A.
First Edition
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Seller: Revaluation Books, Exeter, United Kingdom
Paperback. Condition: Brand New. 548 pages. 9.25x6.25x1.28 inches. In Stock.
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Taschenbuch. Condition: Neu. Intermediate Dynamics | A Linear Algebraic Approach | R. A. Howland | Taschenbuch | xx | Englisch | 2011 | Springer US | EAN 9781441939203 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
Published by Springer US, Springer US, 2011
ISBN 10: 1441939202 ISBN 13: 9781441939203
Language: English
Seller: AHA-BUCH GmbH, Einbeck, Germany
Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - As the name implies, Intermediate Dynamics: A Linear Algebraic Approach views 'intermediate dynamics'--Newtonian 3-D rigid body dynamics and analytical mechanics--from the perspective of the mathematical field. This is particularly useful in the former: the inertia matrix can be determined through simple translation (via the Parallel Axis Theorem) and rotation of axes using rotation matrices. The inertia matrix can then be determined for simple bodies from tabulated moments of inertia in the principal axes; even for bodies whose moments of inertia can be found only numerically, this procedure allows the inertia tensor to be expressed in arbitrary axes--something particularly important in the analysis of machines, where different bodies' principal axes are virtually never parallel. To understand these principal axes (in which the real, symmetric inertia tensor assumes a diagonalized 'normal form'), virtually all of Linear Algebra comes into play. Thus the mathematical field is first reviewed in a rigorous, but easy-to-visualize manner. 3-D rigid body dynamics then become a mere application of the mathematics. Finally analytical mechanics--both Lagrangian and Hamiltonian formulations--is developed, where linear algebra becomes central in linear independence of the coordinate differentials, as well as in determination of the conjugate momenta.Features include:- A general, uniform approach applicable to 'machines' as well as single rigid bodies- Complete proofs of all mathematical material. Similarly, there are over 100 detailed examples giving not only the results, but all intermediate calculations- An emphasis on integrals of the motion in the Newtonian dynamics- Development of the Analytical Mechanics based on Virtual Work rather than Variational Calculus, both making the presentation more economical conceptually, and the resulting principles able to treat both conservative and non-conservative systems.
Published by Springer Us Sep 2005, 2005
ISBN 10: 0387280596 ISBN 13: 9780387280592
Language: English
Seller: AHA-BUCH GmbH, Einbeck, Germany
Buch. Condition: Neu. Neuware - As the name implies, Intermediate Dynamics: A Linear Algebraic Approach views 'intermediate dynamics'--Newtonian 3-D rigid body dynamics and analytical mechanics--from the perspective of the mathematical field. This is particularly useful in the former: the inertia matrix can be determined through simple translation (via the Parallel Axis Theorem) and rotation of axes using rotation matrices. The inertia matrix can then be determined for simple bodies from tabulated moments of inertia in the principal axes; even for bodies whose moments of inertia can be found only numerically, this procedure allows the inertia tensor to be expressed in arbitrary axes--something particularly important in the analysis of machines, where different bodies' principal axes are virtually never parallel. To understand these principal axes (in which the real, symmetric inertia tensor assumes a diagonalized 'normal form'), virtually all of Linear Algebra comes into play. Thus the mathematical field is first reviewed in a rigorous, but easy-to-visualize manner. 3-D rigid body dynamics then become a mere application of the mathematics. Finally analytical mechanics--both Lagrangian and Hamiltonian formulations--is developed, where linear algebra becomes central in linear independence of the coordinate differentials, as well as in determination of the conjugate momenta.Features include:- A general, uniform approach applicable to 'machines' as well as single rigid bodies- Complete proofs of all mathematical material. Similarly, there are over 100 detailed examples giving not only the results, but all intermediate calculations- An emphasis on integrals of the motion in the Newtonian dynamics- Development of the Analytical Mechanics based on Virtual Work rather than Variational Calculus, both making the presentation more economical conceptually, and the resulting principles able to treat both conservative and non-conservative systems.