| Titre : |
Theory of vibrations |
| Type de document : |
texte imprimé |
| Auteurs : |
Norman William McLachlan, Auteur |
| Editeur : |
New York : Dover publications |
| Année de publication : |
1970 |
| Collection : |
The Dover series in mathematics and physics |
| Importance : |
VI,154 p. |
| Présentation : |
ill. |
| Format : |
21 cm |
| Note générale : |
Bibliogr. p. 152. Index |
| Langues : |
Anglais (eng) |
| Mots-clés : |
Vibrations |
| Index. décimale : |
534 Vibrations. Acoustique |
| Résumé : |
This book differs form other texts on the subject in its free use of the operational method for impluses, the use of bessel functions, inclusion of modern versions of certain non-linear problems, use of frequency spectra, considerations of electro-mechanical system. it is both stimulating and clear throughout, with material presented in logical sequence and in order of analytical difficulty. An elementary knowledge of bessel function, fourier's theorem, and operational calculus is desirable for the reader. |
| Note de contenu : |
In summary :
1. Linear systems having one degree of freedom.
2. Forced vibrations of simple linear systems : impulses.
3. Non-linear systems having one degree of freedom.
4. Systems having more than on degree of freedom.
5. Vibration of flexible strings.
6. Logitudinal and trosional vibration of uniform bars and tubes.
7. Transverse vibration of bars and tubes.
8. Vibration of circular and annular membranes.
9. Transvers vibration of circular plate.
10. Sound waves of finite amplitude. |
Theory of vibrations [texte imprimé] / Norman William McLachlan, Auteur . - New York : Dover publications, 1970 . - VI,154 p. : ill. ; 21 cm. - ( The Dover series in mathematics and physics) . Bibliogr. p. 152. Index Langues : Anglais ( eng)
| Mots-clés : |
Vibrations |
| Index. décimale : |
534 Vibrations. Acoustique |
| Résumé : |
This book differs form other texts on the subject in its free use of the operational method for impluses, the use of bessel functions, inclusion of modern versions of certain non-linear problems, use of frequency spectra, considerations of electro-mechanical system. it is both stimulating and clear throughout, with material presented in logical sequence and in order of analytical difficulty. An elementary knowledge of bessel function, fourier's theorem, and operational calculus is desirable for the reader. |
| Note de contenu : |
In summary :
1. Linear systems having one degree of freedom.
2. Forced vibrations of simple linear systems : impulses.
3. Non-linear systems having one degree of freedom.
4. Systems having more than on degree of freedom.
5. Vibration of flexible strings.
6. Logitudinal and trosional vibration of uniform bars and tubes.
7. Transverse vibration of bars and tubes.
8. Vibration of circular and annular membranes.
9. Transvers vibration of circular plate.
10. Sound waves of finite amplitude. |
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