On the dynamic response of the hysteretic system
β Scribed by K. Sato; S. Yamamoto; S. Fujishiro
- Publisher
- Springer
- Year
- 1989
- Tongue
- English
- Weight
- 749 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0178-7675
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π SIMILAR VOLUMES
An approximate method for analyzing the response of Preisach hysteretic systems with non-local memory under stationary Gaussian excitation is proposed. The covariance matrix equation of system response is derived. The cross correlation function of Preisach hysteretic force and response in the covari
This paper discusses systems for which Y in y = Y [y] is ~L hysteric function. A criterion is reported for the existence of a periodic system response. The scope is limited by the properties of a hysteretic function .from the class of bysteretiv functions cow, sidereal.
The dynamic behaviour of a self-excited system with hysteretic non-linearity is investigated in this paper. The averaging method is applied to the autonomous system and the resulting bifurcation equation of the self-excited response is analyzed using the singularity theory. The study of the bifurcat