2012
DOI: 10.1016/j.soildyn.2011.10.004
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A coupled computational method for multi-solver, multi-domain transient problems in elastodynamics

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Cited by 6 publications
(3 citation statements)
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“…The BIRF is a time-varying function that is defined between any two points in a mechanical system. It represents the time history of the response of one of the two points due to a unit amplitude B-spline excitation applied to the other point [23,24,27,28]. The B-spline functions are piecewise smooth polynomials of order k and belong to a family of base functions used in data interpolation and approximation.…”
Section: Methods Of Damage Identificationmentioning
confidence: 99%
See 1 more Smart Citation
“…The BIRF is a time-varying function that is defined between any two points in a mechanical system. It represents the time history of the response of one of the two points due to a unit amplitude B-spline excitation applied to the other point [23,24,27,28]. The B-spline functions are piecewise smooth polynomials of order k and belong to a family of base functions used in data interpolation and approximation.…”
Section: Methods Of Damage Identificationmentioning
confidence: 99%
“…The B k n -spline polynomials are of degree k − 1 and have k − 2 continuous derivatives. While the BIRFs are computed efficiently in numerical models of physical systems [23,28,29], it is almost impossible to measure the BIRFs directly in physical systems due to the difficulty of accurately reproducing the B-spline loading on the physical system. The BIRF between two points of a mechanical system, however, can be extracted from vibration tests that acquire the time history record of a response, R, and excitation, f, at the two points.…”
Section: Methods Of Damage Identificationmentioning
confidence: 99%
“…For example, Batista de Paiva and Trondi [5] used a BEM formulation for solving capped and uncapped pile groups, representing each pile by a polynomial function. The combination of the two methods, well known as FEM/BEM approach [6][7][8], allows an accurate description of the near field (FEM model) and a reliable estimation of the far-field (BEM model). Researchers have also proposed the use of finite difference method (FDM) [9], the infinitesimal finite element cell method (CIFECM) [10] or the finite layer theory [11].…”
Section: Introductionmentioning
confidence: 99%