1996
DOI: 10.1016/0020-7683(95)00086-0
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Application of the spline prism method to analyse vibration of thick circular cylindrical panels

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Cited by 10 publications
(2 citation statements)
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“…The results firom the dynamic model are transformed by point inversion [82] or modal analysis [48], However, the use of two geometric descriptions does not easily allow the shape of the virtual object to be represented using a traditional basis such as the B-spline or NURBS [2], Recent work has developed physically based models using finite element techniques but using the B-spline basis in place of the traditional interpolation shape fimctions [30]. The use of the B-spline basis has been explored by the finite element community for modeling onedimensional and two-dimensional time dependent problems [104], vibration of thick circular cylindrical panels [76], undular bore [35] and the non-linear Schrodinger equation [34]. This work has shown that the B-spline basis can be used effectively as a set of shape fimctions in FEA.…”
Section: Chapter 2 Literature Reviewmentioning
confidence: 99%
“…The results firom the dynamic model are transformed by point inversion [82] or modal analysis [48], However, the use of two geometric descriptions does not easily allow the shape of the virtual object to be represented using a traditional basis such as the B-spline or NURBS [2], Recent work has developed physically based models using finite element techniques but using the B-spline basis in place of the traditional interpolation shape fimctions [30]. The use of the B-spline basis has been explored by the finite element community for modeling onedimensional and two-dimensional time dependent problems [104], vibration of thick circular cylindrical panels [76], undular bore [35] and the non-linear Schrodinger equation [34]. This work has shown that the B-spline basis can be used effectively as a set of shape fimctions in FEA.…”
Section: Chapter 2 Literature Reviewmentioning
confidence: 99%
“…The results firom the dynamic model are transformed by point inversion [82] or modal analysis [48], However, the use of two geometric descriptions does not easily allow the shape of the virtual object to be represented using a traditional basis such as the B-spline or NURBS [2], Recent work has developed physically based models using finite element techniques but using the B-spline basis in place of the traditional interpolation shape fimctions [30]. The use of the B-spline basis has been explored by the finite element community for modeling onedimensional and two-dimensional time dependent problems [104], vibration of thick circular cylindrical panels [76], undular bore [35] and the non-linear Schrodinger equation [34]. This work has shown that the B-spline basis can be used effectively as a set of shape fimctions in FEA.…”
mentioning
confidence: 99%