Details
Structural Stability and Vibration
An Integrated Introduction by Analytical and Numerical MethodsSpringer Tracts in Mechanical Engineering
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96,29 € |
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| Verlag: | Springer |
| Format: | |
| Veröffentl.: | 16.02.2018 |
| ISBN/EAN: | 9783319727219 |
| Sprache: | englisch |
Dieses eBook enthält ein Wasserzeichen.
Beschreibungen
<p>This book offers an integrated introduction to the topic of stability and vibration. Strikingly, it describes stability as a function of boundary conditions and eigenfrequency as a function of both boundary conditions and column force. Based on a post graduate course held by the author at the University of Southern Denmark, it reports on fundamental formulas and makes uses of graphical representation to promote understanding. Thanks to the emphasis put on analytical methods and numerical results, the book is meant to make students and engineers familiar with all fundamental equations and their derivation, thus stimulating them to write interactive and dynamic programs to analyze instability and vibrational modes. </p>
From the Content: Introduction.- Beam-column Differential Equation.- Eigen Solutions for the Euler Cases.- Beam-columns and Applied Berry Functions.
<p>This book offers an integrated introduction to the topic of stability and vibration. Strikingly, it describes stability as a function of boundary conditions and eigenfrequency as a function of both boundary conditions and column force. Based on a post graduate course held by the author at the University of Southern Denmark, it reports on fundamental formulas and makes uses of graphical representation to promote understanding. Thanks to the emphasis put on analytical methods and numerical results, the book is meant to make students and engineers familiar with all fundamental equations and their derivation, thus stimulating them to write interactive and dynamic programs to analyze instability and vibrational modes. </p>
Offers an overview of three related subjects (stability, vibration and dynamic stability), which are usually taught separately in university courses Discusses key equations and their derivation for studying instability and vibrational modes Presents numerical tools for solving linear and non-linear problems Also relevant for engineers in industry, specifically because elastic supports are treated extensively
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