Random Vibration in Mechanical Systems
β Scribed by Stephen H. Crandall and William D. Mark (Auth.)
- Publisher
- Elsevier Inc
- Year
- 1963
- Tongue
- English
- Leaves
- 169
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Content:
Front Matter, Page iii
Copyright, Page iv
Foreword, Pages v-vi
Preface, Pages vii-viii
1 - Characterization of Random Vibration, Pages 1-54
2 - Transmission of Random Vibration, Pages 55-102
3 - Failure Due to Random Vibration, Pages 103-126
APPENDIX A - Additional Parameter Studies of Mean Square Responses of Two-Degree-of-Freedom System to White Noise Excitation, Pages 127-139
APPENDIX B - Further Comparisons of Analog Computer Results with Eq. (2.65), Pages 141-145
APPENDIX C - Analog Computer Measurements, Pages 147-161
Author Index, Page 163
Subject Index, Pages 164-166
π SIMILAR VOLUMES
The topic of Introduction to Random Vibrations is the behavior of structural and mechanical systems when they are subjected to unpredictable, or random, vibrations. These vibrations may arise from natural phenomena such as earthquakes or wind, or from human-controlled causes such as the stresses pla
</div><div class='box-content'><ul><li><p><span class=''review_text''>The textbook by Lutes and Sarkani is a timely and highly valuable addition to the short list of books on random vibrations (or stochastic dynamics) that have appeared in the past two decades. I stress the word ΒtextbookΒ rather th
The vast majority of vibrations encountered in the real environment are random. By their very nature, such vibrations are complicated. This volume describes the enabling process for simplification of the analysis required and the analysis of the signal in the frequency domain. Power spectrum density
The vast majority of vibrations encountered in the real environment are random in nature. Such vibrations are intrinsically complicated and this volume describes the process that enables us to simplify the required analysis, along with the analysis of the signal in the frequency domain. The power sp