Exact(4)
We develop a unified and efficient adjoint design sensitivity analysis (DSA) method for weakly coupled thermo-elasticity problems.
This paper contains a thorough investigation of the numerical accuracy and efficiency of an overlapping domain decomposition (Schwarz iteration) method for weakly dispersive and non-linear water waves.
This is done in Section 2. In Section 3 we use a local version of the previous result to obtain a continuation method for weakly Kannan maps.
To avoid the shortcoming of these results, Norbuy and Stuart [12, 13] presented some new inequalities to describe the numerical method for weakly singular Volterra integral equations, which is based on a variable mesh.
Similar(56)
The theoretical derivation of the reversed LB from the Boltzmann equation is detailed, and the method implemented for weakly compressible flows using the D2Q9 scheme.
In this paper, we use the Chebyshev polynomials operational matrices via Galerkin method for solving weakly singular integral equations.
We propose a straightforward and efficient fusion-based method for enhancing weakly illumination images that uses several mature image processing techniques.
The dynamic equations of motion of a two-element system are solved analytically using the asymptotic multiple-scales method for the weakly nonlinear system.
We consider the Galerkin boundary element method (BEM) for weakly-singular integral equations of the first-kind in 2D.
The examples are taken from conforming, nonconforming, and mixed finite element methods (FEM) as well as the boundary element methods (BEM) for weakly-singular and hyper-singular integral equations.
The method is implemented for weakly compressible flows and the results of the base flow lattice Boltzmann are compared with the standard single relaxation time LBM.
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