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The Discontinuous Galerkin methods are finite volume analogues of finite element methods, which also are conservative [44, 45].
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The research methods are the finite volume method for gas dynamics and the finite element method for estimating components of the stress-strain state.
The other two are finite difference methods (FDMs) and finite element methods (FEMs).
For solving those equations, the traditional methods are using the finite difference method and the finite element method.
Uniform finite difference methods are constructed via nonstandard finite difference methods for the numerical solution of singularly perturbed quasilinear initial value problem for delay differential equations.
These methods are combined with finite element (FEM) or boundary element (BEM) discretisation methods and quadratic programming (QP) algorithms.
Numerical methods are based on a finite-difference, finite-volumes methods, and Godunov's schemes.
The proposed methods are verified with shell finite element eigen-buckling studies.
These methods are constrained by the finite stability of RNA transcripts in the circulation.
Both the finite element and finite difference methods are a numerical method.
Finite difference and finite element methods are applied as the approximation methods.
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