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Because of this, a design methodology based on singular integral equation analysis has been developed.
The solution methodology is based on singular integral equations which have resulted from a treatment of the mixed boundary value problem via integral transforms and generalized functions.
Our approach is based on singular integral equations which have resulted from a treatment of the mixed boundary value problems via integral transforms and generalized functions.
The problem formulation is based on singular integral equations, resulted from a treatment of the mixed boundary value problems via integral transforms and generalized functions.
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The analysis is based on singular perturbation techniques.
Our study is based on singular value decomposition (SVD) and AraCyc metabolic pathways for overall verification of gene co-expressions.
The effects of a remote applied stress on double contacts of similar elastic materials are examined using a numerical method based on Cauchy singular integral equations (SIE).
An analytical solution based on the singular integral equations and a numerical approach based on the enriched finite elements are developed to evaluate the mixed-mode stress intensity factors and the energy release rate under the given mechanical loading conditions.
The analyticity of solutions in (L^{p}) for NS was first shown by Grujič, and Kukavica [6] and Lemarié-Rieusset [7] gave a different approach based on multilinear singular integrals.
This is based on singular-value decomposition as follows.
The solution method is based on integral transforms and singular integral equations.
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