o método dos elementos de contorno aplicado à ... - Sistemas SET

__________. (1983). Boundary integral equations for bending of thin plates. In: BREBBIA,
C.A. ed. Progress in boundary element methods, vol.2. London, Pentech Press.
TAI, W.H. (1990). Plastic damage and ductile fracture in mild steels. Eng, Fract. Mech., v.37,
p.853.
TELLES, J.C.F.; BREBBIA, C.A. (1979). On the application of the boundary element method to
plasticity. Appl. Math. Modelling, n.3, p.466-470.
TIMOSHENKO, S.; WOINOWSKY-KRIEGER, S. (1959). Theory of plates and shells. New
York: McGraw-Hill.
TOTTENHAN, H. (1979). The boundary element method for plates and shells. In: BANERJEE,
P. K.; BUTTERFIELD, R. eds. Developments boundary element methods 1. London: Applied
Science Publ., p.173-205.
VAN DER WEEËN, F.V. (1982). Application of the direct boundary element method to
Reissner’s plate model. In: BREBBIA, C.A. ed. Boundary element methods in engineering.
Berlin, Springer-Verlag.
VENTURINI, W.S. (1982). Application of the boundary element formulation to solve
geomechanical problems. Southampton. Thesis (Ph.D.) - University of Southampton.
YANG, W.H. (1980) A generalized Von Mises criterion for yield and fracture. J. Appl. Mech.,
ASME, v.47,p.297-300.
WU, B.C.; ALTIERO, N.J. (1979). A boundary integral method applied to plates of arbitrary
plan form and arbitrary boundary conditions. Comput. & Struct., n.10, p.703-707.
ZIENKIEWICZ, O.C.; VALLIAPAN, S.; KING, I.P. (1969). Elasto-plastic solutions of
engineering problems - initial stress, finite element approach. Int. J. Num. Meth. Engrg., n.1,
p.5-100.
178