Nonlinear problems are prevalent in structural and continuum mechanics, and there is high demand for computational tools to solve these problems. Despite efforts to develop efficient and effective algorithms, one single algorithm may not be capable of solving any and all nonlinear problems. A brief review of recent nonlinear solution techniques is first presented. Emphasis, however, is placed on the review of load, displacement, arc length, work, generalized displacement, and orthogonal residual control algorithms, which are unified into a single framework. Each of these solution schemes differs in the use of a constraint equation for the incremental-iterative procedure. The governing finite element equations and constraint equation for eac...
The ill-condition of stiffness matrix at the unstable region for example at the strain-softening reg...
AbstractThe paper gives an algorithm for the analysis of systems with unilateral constraints through...
This report focuses on the implementation of the finite element method for nonlinear dynamical probl...
A library of nonlinear solution schemes including load, displacement, arc-length, work, generalized ...
Solution algorithms are developed for the nonlinear finite element equations, resulting from the dis...
Solution procedures are developed and evaluated for the analysis of nonlinear structural problems. T...
A general and robust solution procedure for nonlinear finite element equations withlimit points is d...
The design of structural entities is formulated as a nonlinear program. In the nonlinear program the...
The use of the finite element method of structural analysis in geometrically and materially nonlinea...
This study is devoted to tracing the equilibrium path of structures with severe nonlinear behavior. ...
A method for the redution of the cost of solution of large nonlinear structural equations was develo...
In the orthogonal residual procedure for solution of nonlinear finite element equations the load is ...
Geometrically or physically non-linear problems are often characterized by the presence of critical ...
\u3cp\u3eGeometrically or physically non-linear problems are often characterized by the presence of ...
In displacement oriented methods of structural mechanics may static and dynamic equilibrium conditio...
The ill-condition of stiffness matrix at the unstable region for example at the strain-softening reg...
AbstractThe paper gives an algorithm for the analysis of systems with unilateral constraints through...
This report focuses on the implementation of the finite element method for nonlinear dynamical probl...
A library of nonlinear solution schemes including load, displacement, arc-length, work, generalized ...
Solution algorithms are developed for the nonlinear finite element equations, resulting from the dis...
Solution procedures are developed and evaluated for the analysis of nonlinear structural problems. T...
A general and robust solution procedure for nonlinear finite element equations withlimit points is d...
The design of structural entities is formulated as a nonlinear program. In the nonlinear program the...
The use of the finite element method of structural analysis in geometrically and materially nonlinea...
This study is devoted to tracing the equilibrium path of structures with severe nonlinear behavior. ...
A method for the redution of the cost of solution of large nonlinear structural equations was develo...
In the orthogonal residual procedure for solution of nonlinear finite element equations the load is ...
Geometrically or physically non-linear problems are often characterized by the presence of critical ...
\u3cp\u3eGeometrically or physically non-linear problems are often characterized by the presence of ...
In displacement oriented methods of structural mechanics may static and dynamic equilibrium conditio...
The ill-condition of stiffness matrix at the unstable region for example at the strain-softening reg...
AbstractThe paper gives an algorithm for the analysis of systems with unilateral constraints through...
This report focuses on the implementation of the finite element method for nonlinear dynamical probl...