Existing load-dependent Ritz vector (LDRV) methods employ static recurrence procedures to generate the Ritz vectors. As such, these vector methods are best suited for low-frequency problems. For higher-frequency problems, the existing methods may engender large sets of Ritz vectors, which signi"cant
Quasi-static data recovery for dynamic analyses of structural systems
โ Scribed by Jianmin Gu; Zheng-Dong Ma; Gregory M. Hulbert
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 261 KB
- Volume
- 37
- Category
- Article
- ISSN
- 0168-874X
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โฆ Synopsis
Data recovery is a post-processing procedure employed in dynamic analyses to recover the physical response from the modal responses obtained using the mode-displacement method. An enhanced data recovery process can improve accuracy by compensating for the modal truncation errors. The mode-acceleration method is a well-known data recovery technique. However, its domain of application is restricted to problems having a low-frequency band of interest. In this paper, new data recovery methods, the quasi-static data recovery methods, are presented. These new methods are based upon a quasi-static compensation technique that is applicable for any banded frequency domain of interest, with both high-and low-frequency modes truncated. Numerical examples are given to demonstrate the improvements on accuracy and applicability of the proposed method compared with traditional data recovery.
๐ SIMILAR VOLUMES
Static indetermination is a common problem in the dynamic analysis of most multibearing rotor systems. This paper presents a systematic treatment of this problem. It is taken into account at the stage when the general mathematical model is constructed for a complete multi-bearing rotor system. The p