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Asymptotics of parabolic Green's functions on latticesFor parabolic spatially discrete equations, we considered the Green functions also known as heat
Optical near-field scattering in a tip-sample system: A Green's function approach nanoparticle close to a dielectric planar interface is analytically calculated using a Green's function
The Bogoliubov-Tyablikov green's function method in the quantum theory of magnetism, and application of the method of two-time temperature retarded and advanced Green's functions, introduced
Extended Jensen’s functional for diamond integral via Green’s function and Hermite polynomialIn this paper, with the help of Green’s function and Hermite interpolating polynomial, an extension
Estimation of divergence measures on time scales via Taylor’s polynomial and Green’s function with applications in q-calculusTaylor’s polynomial and Green’s function are used to obtain new generalizations of an inequality
Potential Theory for a Nonlinear Equation of the Benjamin–Bona–Mahoney–Burgers Type to obtain a third Green formula in a bounded domain. Then a third Green formula in the entire space
Estimation of divergences on time scales via the Green function and Fink’s identity-convex functions involving Csiszár divergence on time scales using the Green function along with Fink’s identity
Optical near-field scattering in a tip-sample system: A Green's function approach nanoparticle close to a dielectric planar interface is analytically calculated using a Green's function
Green's function method in the Bogoliubov-Tyablikov version of quantum theory magnetism of two-time temperature retarded and advanced Green's functions, introduced by Bogoliubov and Tyablikov
Asymptotics of the heat kernels on 2D latticesWe obtain asymptotic expansions of the spatially discrete 2D heat kernels, or Green's functions
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