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Decomposition Solutions for Neumann Boundary Conditions
1994For simplicity, consider a linear differential equation Lu + Ru = g where L = d2/dx2 (and R can involve no differentiations higher than first-order).
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How to Approximate the Heat Equation with Neumann Boundary Conditions by Nonlocal Diffusion Problems
Archive for Rational Mechanics and Analysis, 2007Carmen Cortazar +2 more
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Solutions for a -Kirchhoff type equation with Neumann boundary data
Nonlinear Analysis: Real World Applications, 2011Guowei Dai, Ruyun Ma
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On the Eigenvalues of the Laplace Operator on a Thin Set with Neumann Boundary Conditions
Applicable Analysis, 1996Michelle Schatzman
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A nonlocal diffusion problem that approximates the heat equation with Neumann boundary conditions
Journal of King Saud University - Science, 2020Julio D Rossi
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Compact difference scheme for the fractional sub-diffusion equation with Neumann boundary conditions
Journal of Computational Physics, 2013Jincheng Ren, Zhi-Zhong Sun
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