Summary
A triangular curved shell element is considered, which is based on the constant strain and the constant moment triangle. Transverse shear deformations can be taken into account. In this paper the main attention is on a finite rotation formulation for this shell element, that permits arbitrarily large rotational increments. A key role in this formulation is played by several unit vectors that are attached to each element side.
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References
Dawe, D.J., J. Strain Anal. 7, p.266, (1972).
Herrmann, L.R., Campbell, D.M., AIAA. 6, p.1842, (1968).
M.J. Turner, R.W. Clough, H.C. Mortin and L.J. Topp, J. Areo, Sci. 23, p.805, (1956).
L.S.D. Morley, J. Strain Anal. 6, p.20 (1971).
F. van Keulen, Lab. Eng. Mech. rep. 979, TU Delft, (1992).
F. van Keulen, Ph.D. Thesis, TU Delft, To appear in 1992.
F. van Keulen, Lab. Eng. Mech., rep. 949, TU Delft, (1991).
L.S.D. Morley, J. Num. Meths. Engng. 31, p.241, (1991).
A. Bout, Lab. Eng. Mech., rep. 952, TU Delft, 1991,To appear in: Int. J. Num. Meth. Engng.
A. Bout, Ph.D. Thesis, TU Delft, 1992.
J.F. Besseling, Proceedings of the Europe-U.S. Workshop, Ruhr-University Bochum Germany, July 28–31,1980, Ed. W. Wunderlich, E. Stein and K.J. Bathe, 1981, Springer.
F. van Keulen, Lab. Eng. Mech., rep. 951, T.U. Delft (1991).
X. Peng, M.A. Crisfield, A consistent co-rotational formulation for shells using the constant stress/ constant moment triangle. To appear in: Int. J. Num. Meth. Engng.
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© 1993 Springer Science+Business Media Dordrecht
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van Keulen, F. (1993). A Finite Rotation Triangular Shell Element. In: Dijksman, J.F., Nieuwstadt, F.T.M. (eds) Topics in Applied Mechanics. Springer, Dordrecht. https://doi.org/10.1007/978-94-011-2090-6_39
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DOI: https://doi.org/10.1007/978-94-011-2090-6_39
Publisher Name: Springer, Dordrecht
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