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A modal acceleration method for the frequency responses and a double-modal acceleration method for their sensitivities of undamped systems are derived in this paper.
In this paper, the modal acceleration method for the frequency responses and the double-modal acceleration method for their sensitivities, which have been discussed in the previous paper for undamped systems, are extended to viscously damped systems.
The modal truncation errors of the modal acceleration method for frequency responses and the double-modal acceleration method for the sensitivities are also given to show the convergence of the proposed methods.
A modal acceleration method based on the decoupling of bending modes is proposed for use in the IC beam.
Aimed at overcoming the main limitations of existing techniques, a novel dynamic modal acceleration method (DyMAM) is presented and numerically validated.
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The results of a two-dimensional frame show that the proposed modal acceleration methods are efficient, especially for the sensitivities.
The results of a floating raft isolation system show that the proposed modal acceleration methods are efficient, especially for the sensitivity analysis.
The governing equations are solved using Newmark average acceleration method.
In this study, the parameter β = 1/4, which yields the constant average acceleration method, was used.
The modal truncation errors of the frequency responses and their sensitivities will reduce quickly when the two-modal acceleration methods are adopted.
The modal truncated errors of the frequency responses and their sensitivities will be reduced quickly when the two-modal acceleration methods are adopted.
More suggestions(15)
modal truncation method
modal expansion method
modal test method
modal perturbation method
modal reduction method
modal decomposition method
modal constraint method
modal warping method
modal superposition method
modal recombination method
modal analysis method
modal separation method
modal identification method
modal matrix method
modal curvature method
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