Bruce K. Donaldson

Introduction to Structural Dynamics (eBook, PDF)

• Format: PDF

Produktbeschreibung

This textbook, first published in 2006, provides the student of aerospace, civil and mechanical engineering with all the fundamentals of linear structural dynamics analysis. It is designed for an advanced undergraduate or first-year graduate course. This textbook is a departure from the usual presentation in two important respects. First, descriptions of system dynamics are based on the simpler to use Lagrange equations. Second, no organizational distinctions are made between multi-degree of freedom systems and single-degree of freedom systems. The textbook is organized on the basis of first writing structural equation systems of motion, and then solving those equations mostly by means of a modal transformation. The text contains more material than is commonly taught in one semester so advanced topics are designated by an asterisk. The final two chapters can also be deferred for later studies. The text contains numerous examples and end-of-chapter exercises.

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Produktdetails

• Verlag: Cambridge University Press
• Erscheinungstermin: 23. Oktober 2006
• Englisch
• ISBN-13: 9780511248023
• Artikelnr.: 38212977

Autorenporträt

Bruce K. Donaldson was first exposed to aircraft inertia loads when he was a carrier-based U.S. Navy anti-submarine pilot. He subsequently worked in the structural dynamics area at the Boeing Co. and at the Beech Aircraft Co. in Wichita, KS before returning to school and then embarking on an academic career in the area of structural analysis. He became a professor of Aerospace Engineering, and then a professor of Civil and Environmental Engineering at the University of Maryland. Professor Donaldson is the recipient of numerous teaching awards, and has maintained industrial contacts, working various summers at government agencies and for commercial enterprises, the last being Lockheed Martin at Fort Worth, Texas.

Inhaltsangabe

Preface for student
Preface for instructor
1. The Lagrange equations of motion
2. Mechanical vibrations: practice using the Lagrange equations
3. Review of the basics of the finite element method for simple elements
4. FEM equations of motion for elastic systems
5. Damped structural systems
6. Natural frequencies and mode shapes
7. The modal transformation
8. Continuous dynamic models
9. Numerical integration of the equations
Appendix I
Appendix II
Index.