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Elastic Multibody Dynamics: A Direct Ritz Approach: Intelligent Systems, Control and Automation: Science and Engineering, cartea 35

Autor Hartmut Bremer
en Limba Engleză Hardback – 23 iun 2008
1. Background This textbook is an introduction to and exploration of a number of core topics in the ?eld of applied mechanics. Mechanics, in both its theoretical and applied contexts, is, like all scienti?c endeavors, a human construct. It re?ects the personalities, thoughts, errors, and successes of its creators. We therefore provide some personal information about each of these individuals when their names arise for the ?rst time in this book. This should enable the reader to piece together a cultural-historical picture of the ?eld s origins and development. This does not mean that we are writing history. Nevertheless, some remarks putting individuals and ideas in context are necessary in order to make clear what we are speaking about – and what we are not speaking about. At the end of the 19th century, technical universities were established eve- where in Europe in an almost euphoric manner. But the practice of technical mechanics itself, as one of the basics of technical development, was in a desolate state, due largely to the refusal of its practitioners to recognize the in?uence of kinetics on motion. They were correct to the extend that then current mechanical systems moved with small velocities where kinetics does not play a signi?cant role. But they had failed to keep up with developments in the science underlying their craft and were unable to keep pace with the speeds of such systems as the steam engine.
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Specificații

ISBN-13: 9781402086793
ISBN-10: 1402086792
Pagini: 464
Ilustrații: X, 452 p.
Dimensiuni: 155 x 235 x 30 mm
Greutate: 0.82 kg
Ediția:2008
Editura: SPRINGER NETHERLANDS
Colecția Springer
Seria Intelligent Systems, Control and Automation: Science and Engineering

Locul publicării:Dordrecht, Netherlands

Public țintă

Professional/practitioner

Cuprins

Axioms and Principles.- Kinematics.- Rigid Multibody Systems.- Elastic Multibody Systems – The Partial Differential Equations.- Elastic Multibody Systems – The Subsystem Ordinary Differential Equations.- Elastic Multibody Systems – Ordinary Differential Equations.- A Short Excursion into Stability and Control.

Recenzii

From the reviews:
"This textbook is an introduction to and exploration of a number of core topics in the field of applied mechanics. The book consists of introduction, eight chapters and references. … The book can be used by mechanical engineers, scientists and graduate students." (Irina Alexandrovna Bolgrabskaya, Zentralblatt MATH, Vol. 1147, 2008)

Textul de pe ultima copertă

This textbook is an introduction to and exploration of a number of core topics in the field of applied mechanics:
On the basis of Lagrange's Principle, a Central Equation of Dynamics is presented which yields a unified view on existing methods. From these, the Projection Equation is selected for the derivation of the motion equations of holonomic and of non-holonomic systems.
The method is applied to rigid multibody systems where the rigid body is defined such that, by relaxation of the rigidity constraints, one can directly proceed to elastic bodies. A decomposition into subsystems leads to a minimal representation and to a recursive representation, respectively, of the equations of motion.
Applied to elastic multibody systems one obtains, along with the use of spatial operators,
a straight-on procedure for the interconnected partial and ordinary differential equations and the corresponding boundary conditions. The spatial operators are eventually applied to a RITZ series for approximation. The resulting equations then appear in the same structure as in rigid multibody systems.
The main emphasis is laid on methodical as well as on (graduate level) educational aspects. The text is accompanied by a large number of examples and applications, e.g., from rotor dynamics and robotics. The mathematical prerequisites are subsumed in a short excursion into stability and control.

Caracteristici

Unified view on methods in dynamics Straight-on generic procedure for rigid and elastic multibody systems Clearly structured mathematical representation Easy physical insight and interpretation Simple algorithms for direct computer use