We study the heat kernel and the Green’s function on the infinite supercritical percolation cluster in dimension d ≥ 2 and prove a quantitative homogenization theorem for these functions with an ...
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Abstract: On the basis of the Stroh sextic formalism, we propose a novel method to derive Green's functions for a two-phase composite composed of an anisotropic elastic parabolic inhomogeneity ...
This is a preview. Log in through your library . Abstract This paper presents a local Morrey regularity with the optimal exponents for linear parabolic equations in divergence form under the ...
Abstract: The approximation of unary functions such as sine and arctangent is an essential part of many digital signal processing applications, often requiring significant computational power and ...
ABSTRACT: In analogy to the role of Lommel polynomials in relation to Bessel functions Jv(z) the theory of Associated Hermite polynomials in the scaled form with parmeter v to Parabolic Cylinder ...
ABSTRACT: In analogy to the role of Lommel polynomials in relation to Bessel functions Jv(z) the theory of Associated Hermite polynomials in the scaled form with parmeter v to Parabolic Cylinder ...
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