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A new derivation of Robin boundary conditions and interface jump conditions have been presented for one-dimensional diffusion equations. The Robin boundary condition is characterized by randomly switching between the Dirichlet and Neumann conditions.
Sean Lawley
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An implicit immersed boundary method for Robin boundary condition [PDF]
In this work, a novel boundary condition-enforced immersed boundary method (IBM) for simulating complex thermal–fluid–structure interaction (TFSI) problems with Robin boundary conditions is proposed. In this work, two auxiliary layers of Lagrangian points are introduced and placed within the inner and outer parts of the immersed object to enable the ...
Buchen Wu, Chang Shu, Minping Wan
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Highly Accurate Compact Finite Difference Schemes for Two-Point Boundary Value Problems with Robin Boundary Conditions [PDF]
In this study, a high-order compact finite difference method is used to solve boundary value problems with Robin boundary conditions. The norm is to use a first-order finite difference scheme to approximate Neumann and Robin boundary conditions, but that
Phumlani Dlamini, Simphiwe Simelane
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On the torsion function with Robin or Dirichlet boundary conditions [PDF]
International audienceFor p epsilon (1, + infinity) and b epsilon (0, + infinity] the p-torsion function with Robin boundary conditions associated to an arbitrary open set Omega subset of R-m satisfies formally the equation -Delta(p) = 1 in Omega and ...
Michiel Van Den Berg
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The third boundary condition—was it robin’s?
The Mathematical Intelligencer, 1998A real-valued function \(u\) of \(n\) real variables is called harmonic in an \(n\)-dimensional domain if it satisfies Laplace's equation \(\nabla u=0\), where \(\nabla\) is the \(n\)-dimensional Laplace operator. Certain boundary conditions to be satisfied by \(u\) are familiar in the literature.
Gustafson, Karl, Abe, Takehisa
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Maxwell–Stokes system with Robin boundary condition
Calculus of Variations and Partial Differential Equations, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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