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Additional challenges appear in dynamic problems.
This is the oldest of the conservation laws and is invoked frequently in solving dynamic problems.
Elegant and powerful methods have also been devised for solving dynamic problems with constraints.
The approach applies to both steady-state and dynamic problems.
The model makes CNN applicable to dynamic problems.
The resulting dynamic problems are generally with complex constraints.
It serves as the mathematical foundation of the boundary element methods (BEM) both for static and dynamic problems.
Finite element analysis is now widely used for solving complex static and dynamic problems encountered in engineering and the sciences.
Nonlinear transient dynamic problems exhibit structural responses that might be discontinuous due to numerous critical points.
The 4D mesh model helps to solve dynamic problems of 3D models as geometric problems.
Engineers use the explicit Newmark integration method to analyze nonlinear dynamic problems.
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