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Weak Galerkin methods for second order elliptic interface problems
Journal of Computational Physics, 2013Lin Mu, Xiu Ye, Shan Zhao
exaly
A weak Galerkin mixed finite element method for second order elliptic problems
Mathematics of Computation, 2014Xiu Ye
exaly
Maximum modulus principle for second order strongly elliptic systems
2012Gershon Kresin, Vladimir Maz’ya
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Hardy spaces of solutions to second-order elliptic systems
Doklady Mathematics, 2008openaire +1 more source
On classification of elliptic second order partial equation systems
Lithuanian Mathematical Journal, 1997openaire +1 more source
Viscosity solutions for monotone systems of second–order elliptic PDES
Communications in Partial Differential Equations, 1991Hitoshi Ishii, Shigeaki Koike
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The Fredholm alternative for second-order linear elliptic systems with \(VMO\) coefficients
2015Summary: The family of second-order linear elliptic operators on the complex plane forms an open set in \(\mathbb{C}^6\) with exactly six components. Let \(E(\Delta)\) denote the component consisting of operators that are deformable to the Laplacian. The objective of this paper is the establishment of the Fredholm alternative for the equation \[ SW(z) =
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