The system of di!erential equations governing the analysis of rotationally symmetric shells under time-dependent or static surface loadings is formulated with the transverse, meridional, and circumferential displacements as the dependent variables. The thickness of the shell may vary, and four homog
On suitable formulations of the method of modal analysis for numerical calculations
β Scribed by E. Gobmann; W. Krings; H. Waller
- Publisher
- John Wiley and Sons
- Year
- 1978
- Tongue
- English
- Weight
- 424 KB
- Volume
- 12
- Category
- Article
- ISSN
- 0029-5981
No coin nor oath required. For personal study only.
β¦ Synopsis
The method of modal analysis is a method widely used in structural analysis of linear systems. After a short introduction two step by step formulations for modal calculations are discussed. One of them is of more theoretical interest, the other is recommended for practical calculations for multi-degree-offreedom systems because it is efficient in computing time. The first is formulated for the whole system the latter for each mode. Likewise a combination of the method of modal analysis and the LAPLACE transformation is established. The numerical calculation of the LMLACE transformation is done by using the algorithm of the Fast FOURIER transformation. The advantages of the different formulations for numerical calculations are discussed.
π SIMILAR VOLUMES
## Abstract In this paper, we present a new method, based on the theory of mode analysis, to calculate the absorption efficiency of symmetric or offset doubleβclad optical fibers. Both symmetric and offset conditions have been analyzed. In principle, our results are consistent with, but more accura
## Abstract In the QM/MM method we have developed (LSCF/MM), the QM and the MM parts are held together by means of strictly localized bonding orbitals (SLBOs). Generally these SLBOs are derived from localized bond orbitals (LBOs) that undergo tails deletion, resulting in a nonpredictable change of
## Abstract The spectral volume (SV) method is a newly developed highβorder finite volume method for hyperbolic conservation laws on unstructured grids. It has been successfully demonstrated for multiβdimensional Euler equations. We wish to extend the SV method to the NavierβStokes equations. As a