This paper addresses the modeling of the generalized active forces res
ulting from deformable bodies when subjected to high temperature condi
tions, elastic-plastic deformations, creep effects, and material nonli
nearities. The effects of elastic plastic deformations are studied mak
ing use of the nonlinear stress-strain relationship and the geometrica
l stiffness concepts. Creep conditions resulting from high temperature
are studied through several proposed models. Material nonlinearities
for isotropic and composites are accounted for by their tangential ela
sticity matrix. A general procedure used in the study of multibody sys
tems dynamics with elastic-plastic bodies depicting the characteristic
s mentioned is developed. This includes an explicit formulation of the
equations of motion using Kane's equations, finite element method, co
ntinuum mechanics, and modal coordinate reduction techniques. A numeri
cal simulation of a flexible robotic arm with a prescribed angular vel
ocity subject to high temperature conditions is analyzed. The effects
of creep are discussed.