Results 11 to 20 of about 13,472,146 (356)
Green's function methods for single molecule junctions. [PDF]
Journal of Chemical Physics, 2020 We present a brief pedagogical review of theoretical Green's function methods applicable to open quantum systems out of equilibrium, in general, and single molecule junctions, in particular.
G. Cohen, Michael Galperin
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Journal of Magnesium and Alloys, 2022 Multi-functionalization is the future development direction for protective coatings on metal surface, but has not yet been explored a lot. The effective integration of multiple functions into one material remains a huge challenge.
Shuqi Wang +6 more
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Some observations on the Green function for the ball in the fractional Laplace framework [PDF]
, 2015 We consider a fractional Laplace equation and we give a self-contained elementary exposition of the representation formula for the Green function on the ball.
Claudia Bucur
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Mechanics of 2D Elastic Stress Waves Propagation Impacted by Concentrated Point Source Disturbance in Composite Material Bars [PDF]
Journal of Applied and Computational Mechanics, 2020 Green’s function, an analytical approach in inhomogeneous linear differential equations, is the impulse response, which is applied for deriving the wave equation solution in composite materials mediums.
Abhinav Singhal, Soniya Chaudhary
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Quantum Hermite–Hadamard inequality by means of a Green function
, 2020 The purpose of this work is to present the quantum Hermite–Hadamard inequality through the Green function approach. While doing this, we deduce some novel quantum identities.
M. Adil Khan +3 more
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Annealed estimates on the Green function [PDF]
, 2013 We consider a random, uniformly elliptic coefficient field $$a(x)$$a(x) on the $$d$$d-dimensional integer lattice $$\mathbb {Z}^d$$Zd. We are interested in the spatial decay of the quenched elliptic Green function $$G(a;x,y)$$G(a;x,y).
Daniel Marahrens, F. Otto
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Green function for hyperbolic media [PDF]
, 2012 longitudinal and transverse components of the dielectric permittivity tensor have different signs. We analyze the dipole emission patterns for both dipole orientations with respect to the symmetry axis and for different signs of dielectric constants, and
Andrey S. Potemkin +3 more
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Revisiting the Hermite-Hadamard fractional integral inequality via a Green function
AIMS Mathematics, 2020 The Hermite-Hadamard inequality by means of the Riemann-Liouville fractional integral operators is already known in the literature. In this paper, it is our purpose to reconstruct this inequality via a relatively new method called the green function ...
Arshad Iqbal +4 more
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Discrete Green’s functions [PDF]
Mathematics of Computation, 1973 Let G ( P ; Q ) G(P;Q) be the discrete Green’s function over a discrete h-convex region Ω \Omega of the plane; i.e., a ( P ) G x x ¯
E. F. Sabotka, G. T. McAllister
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Estimates of the Green Function for the Fractional Laplacian Perturbed by Gradient [PDF]
, 2010 The Green function of the fractional Laplacian of the differential order bigger than one and the Green function of its gradient perturbations are comparable for bounded smooth multidimensional open sets if the drift function is in an appropriate Kato ...
K. Bogdan, T. Jakubowski
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