This article deals with a nonrelativistic quantum mechanical study of a dynamical system which generalizes the isotropic harmonic oscillator system in three dimensions. The Schrodinger equation for this generalized oscillator system is separable Β¨Ε½ . in spherical, cylindrical, and spheroidal prolate
A general approach for on-off control systems oscillations
β Scribed by J-F. Le Maitre; J-G. Paquet; J-C. Gille
- Publisher
- Elsevier Science
- Year
- 1970
- Tongue
- English
- Weight
- 423 KB
- Volume
- 6
- Category
- Article
- ISSN
- 0005-1098
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β¦ Synopsis
A rigorous approach is presented for determining the forced or free oscillations of an on*off system whose linear part is of arbitrary order and whose non-linear part may have a dead zone, hysteresis and dissymetry. A graphical representation yields the solution as the intersections of a circle and a locus F consisting of two portions which depend respectively on the characteristics of the non-linear component and on the transfer function of the linear part. Examples illustrate the procedure and show the influence of system parameters.
π SIMILAR VOLUMES
A two-stage spring-lumped mass system was designed and built to investigate the suppression of vibration amplitude and the coupling tracking control problems. Disregarding the non-linear factors and unknown parameters, the system mathematical model could be formulated by using the state variable tec