Results 11 to 20 of about 51,079 (267)
Dunkl-Poisson Equation and Related Equations in Superspace
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by the 0-normalized system for the Dunkl-Laplace operator in superspace.
Hong Fen Yuan, Valery V. Karachik
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On Derivation of the Poisson–Boltzmann Equation [PDF]
Starting from the microscopic reduced Hartree-Fock equation, we derive the nanoscopic linearized Poisson-Boltzmann equation for the electrostatic potential associated with the electron density.
Ilias, Chenn, Sigal, Israel Michael
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Implementation of the HHL Algorithm for Solving the Poisson Equation on Quantum Simulators
The Poisson equation is a fundamental equation of mathematical physics that describes the potential distribution in static fields. Solving the Poisson equation on a grid is computationally intensive and can be challenging for large grids. In recent years,
Beimbet Daribayev +2 more
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The Vlasov–Poisson equation is one of the most fundamental models in plasma physics. It has been widely used in areas such as confined plasmas in thermonuclear research and space plasmas in planetary magnetospheres.
Baiyi Zhang +5 more
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Poisson's Equation in Nonlinear Filtering [PDF]
25 pages; accepted to SIAM Journal on Control and ...
Richard S. Laugesen +3 more
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Hole-filling Algorithm Based on Poisson Equation [PDF]
The previous hole-filling algorithms cannot effectively repair the complex 3D mesh models with large number of diverse holes.Aiming at this problem,this paper applies the Poisson equation into hole filling of triangular mesh model.First of all,the ...
LI Yuewen,GENG Guohua,WEI Xiaoran
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Solution to the Modified Helmholtz Equation for Arbitrary Periodic Charge Densities
We present a general method for solving the modified Helmholtz equation without shape approximation for an arbitrary periodic charge distribution, whose solution is known as the Yukawa potential or the screened Coulomb potential.
Miriam Winkelmann +13 more
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Solution of the mixed boundary problem for the Poisson equation on two-dimensional irregular domains
Objectives. A finite-difference computational algorithm is proposed for solving a mixed boundary-value problem for the Poisson equation given in two-dimensional irregular domains.Methods. To solve the problem, generalized curvilinear coordinates are used.
M. M. Chuiko, O. M. Korolyova
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On the Burgers–Poisson equation
22 ...
Grunert, Katrin, Nguyen, Khai Tien
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Selective Contrast Adjustment by Poisson Equation
Poisson Image Editing is a new technique permitting to modify the gradient vector field of an image, and then to recover an image with a gradient approaching this modified gradient field.
Ana-Belen Petro, Catalina Sbert
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