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The simplicity and compactness of the boundary integral expression derived make it much less difficult to analytically tackle Eshelby's piezoelectric problem for a large variety of non-elliptical inclusions.
A boundary integral formulation for shape optimization is presented in linear elasticity problems with zoned-inhomogeneous bodies.
By application of Fourier transforms the boundary value problem for the velocity potential is solved, leading to an integral expression for the generated sound field.
Subsequently, the boundary integral equation for the determination of the nonspecified boundary quantity is systematically established.
An interface integral boundary element method introduced by Gao in 2009 (Engineering Analysis with Boundary Elements 2009; 33: 539–546) is extended to generate a single-domain boundary integral equation for governing this line-inclusion problem.
Employing the spatial domain boundary integral equations for the half-space soil and pile rows as well as the sequence Fourier transform method, the wavenumber domain boundary integral equations for the soil and pile rows are derived.
A unified approach, originating from Cauchy integral theorem, is presented to derive boundary integral equations for two dimensional elasticity problems.
We develop a boundary integral method for computing the motion of an interface separating two incompressible, inviscid fluids.
We apply boundary integral equations for the solution of the electrostatic field problem.
Thus we will derive the boundary integral equations for the full model only.
Here we briefly describe this approach using the boundary integral method for a collection of nanoparticles.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com