Results 81 to 90 of about 172 (136)
Weak Galerkin finite element method for second order problems on curvilinear polytopal meshes with Lipschitz continuous edges or faces. [PDF]
Guan Q, Queisser G, Zhao W.
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The aim of this work is to investigate the existence and multiplicity of solutions to a nonhomogenious quasi-linear second order evolution equation involving a fractional dissipation term of Caputo type in abstract framework.
HALLOUZ, Abdelhamid +3 more
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The trace space of anisotropic least gradient functions depends on the anisotropy. [PDF]
Górny W.
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Computing the best constant in the Sobolev inequality for a ball
Let B1 be the unit ball of R N , N ≥ 2, and let p ? = N p/(N − p) if 1 < p < N and p ? = ∞ if p ≥ N. For each q ∈ [1, p? ) let wq ∈ W1,p 0 (B1) be the positive function such that kwqkLq(B1) = 1 and λq(B1) := min ( k∇uk p Lp(B1) kuk p Lq(B1)
Eder Marinho Martins +5 more
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An elliptic equation with an indefinite sublinear boundary condition
We investigate the ...
Ramos Quoirin Humberto, Umezu Kenichiro
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Green function estimates on complements of low-dimensional uniformly rectifiable sets. [PDF]
David G, Feneuil J, Mayboroda S.
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Maximum Principle for Linear Second Order Elliptic Equations in Divergence Form
[Fabricant A.; Фабрикант А.]; [Kutev N.; Кутев Н.]; [Rangelov T.; Рангелов Т.]The maximum principle for linear second-order elliptic equations in divergence form is investigated.
Fabricant, A., Kutev, N., Rangelov, T.
core
Theory and Numerics for a Semilinear Elliptic PDE, with an Application in the Theory of Pseudoplastic Fluids [PDF]
In this work we provide a survey of the existence, uniqueness, and analyticity of the solutions for the problem \Deltau + p(x)u \Gammafl = 0; x 2\Omega ` R n ; n 1: We establish numerical solutions in one- and two-dimensional bounded regions using ...
Van Emden Henson +3 more
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In this paper, we study the regularizing effect of lower order terms in elliptic problems involving a Hardy potential.
Arcoya David +2 more
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Pseudo-Differential Operators in a Wave Diffraction Problem with Impedance Conditions [PDF]
Mathematics Subject Classification: 35J05, 35J25, 35C15, 47H50, 47G30We consider an impedance boundary-value problem for the Helmholtz equation which models a wave diffraction problem with imperfect conductivity on a strip. Pseudo-differential operators
Kapanadze, D., Castro, L.P.
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