RELAXATION METHODS IN ENGINEERING SCIENCE/ SOUTHWELL R.V.

By: Material type: TextTextPublication details: London : Oxford University Press, 1951.Description: 251 p. ; illustrationsSubject(s):
Contents:
1. Relaxation methods applied to pin-jointed frame-works. 2. Relaxation methods applied to continuous Girders. 3. Relaxation methods applied to plane frameworks having rigid joints. 4. The general problems of space frameworks. Block and group relaxations. 5. Theoretical aspects of the relaxation methods and its extension to other problems the adjustment of errors. 6. Relaxation methods applied to electrical networks and to gyrostatic systems. The normalization of simultaneous equations. 7. The natural modes and frequencies of vibrating systems. 1. General theory. 8. The natural modes and frequencies of vibrating systems. 2. Practical details of relaxation techniques. 9. Vibrating systems in general. Forced oscillations and the treatment of dissipative forces. 10. Continuous systems. 1. Problems of equilibrium. 11. Continuous systems. 2. Elastic stability and vibrations. 12. Further developments. Non-linear system.
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Monograf JPS HQ Library Main Library General Collections CE 624.04 SOU (Browse shelf(Opens below)) 1 Available 1000005852

1. Relaxation methods applied to pin-jointed frame-works. 2. Relaxation methods applied to continuous Girders. 3. Relaxation methods applied to plane frameworks having rigid joints. 4. The general problems of space frameworks. Block and group relaxations. 5. Theoretical aspects of the relaxation methods and its extension to other problems the adjustment of errors. 6. Relaxation methods applied to electrical networks and to gyrostatic systems. The normalization of simultaneous equations. 7. The natural modes and frequencies of vibrating systems. 1. General theory. 8. The natural modes and frequencies of vibrating systems. 2. Practical details of relaxation techniques. 9. Vibrating systems in general. Forced oscillations and the treatment of dissipative forces. 10. Continuous systems. 1. Problems of equilibrium. 11. Continuous systems. 2. Elastic stability and vibrations. 12. Further developments. Non-linear system.

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