Intermediate Dynamics for Engineers: A Unified Treatment of Newton-Euler and Lagrangi

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Intermediate Dynamics for Engineers: A Unified Treatment of Newton-Euler and Lagrangian Mechanics

Intermediate Dynamics for Engineers: A Unified Treatment of Newton-Euler and Lagrangian Mechanics
By Oliver O'Reilly
Publisher: Cambridge University Press
Number Of Pages: 408
Publication Date: 2008-08-04
ISBN-10 / ASIN: 0521874831
ISBN-13 / EAN: 9780521874830
Binding: Hardcover


Product Description:


This book has sufficient material for two full-length semester courses in advanced engineering dynamics. As such it contains two tracks (which overlap in places). During the first course a Newton-Euler approach is used, followed by a Lagrangian approach in the second. In discussing rotations for the second course, time constraints permit a detailed discussion of only the Euler angle parameterization of a rotation tensor from Chapter 6 and a brief mention of the examples on rigid body dynamics discussed in Chapter 9. The text includes invaluable exercises at the end of each chapter that are highly structured and intended as a self-study aid. Validated solutions are provided, many of which can be performed in simulation using MATLAB® or Mathematica®.

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Bookmark PDF|RAR 4.70|3.67 MB

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Intermediate Dynamics for Engineers: Newton-Euler and Lagrangian Mechanics (2nd Edition)

Author(s)/Editor(s): Oliver M. O'Reilly | Size: 28 MB | Format: PDF | Quality: Original preprint | Publisher: Cambridge University Press | Year: 2020 | pages: 545 | ISBN: 9781108494212

Suitable for both senior-level and first-year graduate courses, this fully revised edition provides a unique and systematic treatment of engineering dynamics that covers Newton-Euler and Lagrangian approaches. New to this edition are: two completely revised chapters on the constraints on, and potential energies for, rigid bodies, and the dynamics of systems of particles and rigid bodies; clearer discussion on coordinate singularities and their relation to mass matrices and configuration manifolds; additional discussion of contravariant basis vectors and dual Euler basis vectors, as well as related works in robotics; improved coverage of navigation equations; inclusion of a 350-page solutions manual for instructors, available online; a fully updated reference list. Numerous structured examples, discussion of various applications, and exercises covering a wide range of topics are included throughout, and source code for exercises, and simulations of systems are available online.

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