Results 121 to 130 of about 295 (155)
C ∞ regularity in semilinear free boundary problems. [PDF]
Restrepo D, Ros-Oton X.
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Boundedness of the Fifth Derivative for the One-Particle Coulombic Density Matrix at the Diagonal. [PDF]
Hearnshaw P.
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Interior regularity of obstacle problems for nonlinear subelliptic systems with VMO coefficients. [PDF]
Du G, Li F.
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Hölder regularity for parabolic fractional p-Laplacian. [PDF]
Liao N.
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Regularity results for degenerate elliptic equations related to Gauss measure
G. Blasio, F. Feo, M. Posteraro
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Charge Transport Systems with Fermi-Dirac Statistics for Memristors. [PDF]
Herda M, Jüngel A, Portisch S.
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W2,p-Regularity of Lp Viscosity Solutions to Fully Nonlinear Elliptic Equations with Low-Order Terms
In this paper, we consider the following fully nonlinear elliptic equation F(D2u, Du, x) = f(x), where the operator F satisfies structure condition and the gradient of solution has ...
Shuhan Hao, Yao Zhang, Zhenqiu Zhang
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GLOBAL REGULARITY TO THE 2D INHOMOGENEOUS LIQUID CRYSTAL FLOWS WITH LARGE INITIAL DATA AND VACUUM
Rocky Mountain Journal of Mathematics, 2022In this paper, we study the 2D incompressible nematic liquid crystal equations in smooth bounded domain, where the velocity u and macroscopic molecular orientation d admit the Dirich-let and Neumann boundary condition respectively.
Yang Liu, Renying Guo, Nan Zhou
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East Asian Journal on Applied Mathematics, 2018
The artificial boundary method is used to reformulate the time fractional Schrödinger equation on the real line as a bounded problem with exact artificial boundary conditions.
Zhi‐zhong Sun
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The artificial boundary method is used to reformulate the time fractional Schrödinger equation on the real line as a bounded problem with exact artificial boundary conditions.
Zhi‐zhong Sun
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, 2007
For a large class of variational problems we prove that minimizers are symmetric whenever they are C. AMS subject classifications. 35A15, 35B05, 35B65, 35H30, 35J20, 35J45, 35J50, 35J60.
Mihai Marics
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For a large class of variational problems we prove that minimizers are symmetric whenever they are C. AMS subject classifications. 35A15, 35B05, 35B65, 35H30, 35J20, 35J45, 35J50, 35J60.
Mihai Marics
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