Folha de Rosto - Sistemas SET - USP

Referências Bibliográficas
element. International journal for numerical methods in engineering, in press.
GARCIA, O. A.; PROENÇA, S. P. B. (2007). Linear analysis of axis-symmetric
plates and shells by the generalized finite element method. Latin American Journal of
Solids and Structures, v. 4, p. 121-148, 2007.
GLASER, S.; ARMERO, F. (1997). On the formulation of enhanced strain finite
elements in finite deformations. Engineering Computations, v.14, n.7, p. 759-791.
GÓIS, W. (2004). Método dos elementos finitos generalizados em formulação
variacional mista. Dissertação (Mestrado) – Escola de Engenharia de São Carlos,
Universidade de São Paulo, São Carlos.
HUECK U, WRIGGERS P. (1995). A formulation for the four-node quadrilateral
element. International journal for numerical methods in engineering, v.38, p. 3007-
3037.
HUECK U.; REDDY B. D.; WRIGGERS P. (1994). One the stabilization of the
rectangular 4-node quadrilateral element. Communications in numerical methods in
engineering, v.10, p. 555-563.
HUGHES, T. J. R. (1980). Generalization of selective integration procedures to
anisotropic and nonlinear media. International Journal for Numerical Methods in
Engineering, v.15, p.1413-1418.
HUGHES, T. J. R. (1987). The Finite Element Method. Englewood Cliffs, NJ:
Prentice-Hall.
KORELC, J.; WRIGGERS, P. (1997). Improved enhanced four-node element with
Taylor expansion of the shape functions. International journal for numerical methods
in engineering, v.40, p.407-421.
LESAINT, P.; ZLÁMAL, M. (1980). Convergence of the nonconforming Wilson
element for arbitrary quadrilateral meshes. Numerische Mathematik, v.36, p.33-52.
LIU, W. K.; ONG, J. S. J.; URAS, R. A. (1985). Finite element stabilization matrices
– A unification approach. Computer Methods in Applied Mechanics and Engineering,
v.53, p. 13-46.
157