Results 81 to 90 of about 816 (100)
In this paper we study the following nonlinear fractional Hartree (or Choquard-Pekar) equation (−Δ)su+μu=(Iα*F(u))F′(u) inRN, ${\left(-{\Delta}\right)}^{s}u+\mu u=\left({I}_{\alpha }{\ast}F\left(u\right)\right){F}^{\prime }\left(u\right)\quad \text{in} {\
Cingolani Silvia +2 more
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In this study, we deal with a multivalued elliptic variational inequality involving a logarithmic perturbed variable exponents double-phase operator. Additionally, it features a multivalued convection term alongside two multivalued terms, one defined ...
Cen Jinxia +3 more
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Complete quenching phenomenon for a parabolic p-Laplacian equation with a weighted absorption. [PDF]
Zhu L.
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Diffuse-interface approximation and weak–strong uniqueness of anisotropic mean curvature flow
The purpose of this paper is to derive anisotropic mean curvature flow as the limit of the anisotropic Allen–Cahn equation. We rely on distributional solution concepts for both the diffuse and sharp interface models and prove convergence using relative ...
Tim Laux +2 more
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MULTIPLE SOLUTIONS FOR A CLASS OF (P1(X), P2(X))-LAPLACIAN PROBLEMS WITH NEUMANN BOUNDARY CONDITIONS
N. T. Chung
semanticscholar +1 more source
On an eigenvalue problem associated with the (p, q) − Laplacian
Let Ω ⊂ ℝN, N ≥ 2, be a bounded domain with smooth boundary ∂Ω. Consider the following generalized Robin-Steklov eigenvalue problem associated with the operator 𝒜u = − Δpu − Δqu {𝒜u+ρ1(x)|u|p-2u+ρ2(x)|u|q-2u=λα(x)|u|r-2u, x∈Ω,∂u∂vA+γ1(x)|u|p-2u+γ2(x)|u|
Barbu Luminiţa +2 more
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Partial regularity of solution to generalized Navier-Stokes problem
Mácha Václav
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Minimizing Movements for the Generalized Power Mean Curvature Flow. [PDF]
Bellettini G, Kholmatov SY.
europepmc +1 more source
SOLUTIONS FOR THE P ( X )-LAPLACIAN WITH DEPENDENCE ON THE GRADIENT
R. Ayazoğlu, S. Akbulutb, E. Akkoyunluc
semanticscholar +1 more source

