An elliptic problem involving critical Choquard and singular discontinuous nonlinearity
The present article investigates the existence, multiplicity and regularity of weak solutions of problem involving a combination of critical Hartree-type nonlinearity along with singular and discontinuous nonlinearities (see (Pλ) $\left({\mathcal{P}}_ ...
Anthal Gurdev Chand +2 more
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Least energy sign-changing solutions for a class of nonlocal Kirchhoff-type problems. [PDF]
Cheng B.
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Solutions to the nonlinear Schrödinger systems involving the fractional Laplacian. [PDF]
Qu M, Yang L.
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The interior curvature bounds for a class of curvature quotient equations
For elliptic partial differential equations, the pure interior C 2 estimates and Pogorelov type estimates are important issues. In this paper, we study the interior estimates of Γk̃ $\tilde {{{\Gamma}}_{k}}$ -admissible solutions for curvature quotient ...
Jia Haohao
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Multiplicity and asymptotic behavior of solutions for Kirchhoff type equations involving the Hardy-Sobolev exponent and singular nonlinearity. [PDF]
Shen L.
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Multiplicity and asymptotic behavior of solutions to a class of Kirchhoff-type equations involving the fractional p-Laplacian. [PDF]
Shen L.
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Inverse localization of earliest cardiac activation sites from activation maps based on the viscous Eikonal equation. [PDF]
Kunisch K, Neic A, Plank G, Trautmann P.
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Existence of nontrivial weak solutions for a quasilinear Choquard equation. [PDF]
Lee J, Kim JM, Bae JH, Park K.
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Given Ω bounded open regular set of ℝ2 and x1, x2, ..., xm ∈ Ω, we give a sufficient condition for the problem to have a positive weak solution in Ω with u = 0 on ∂Ω, which is singular at each xi as the parameters
Abid Imed +3 more
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