Results 51 to 60 of about 82 (76)
Generalized quasi-linear fractional Wentzell problems
Given a bounded (ε,δ)\left(\varepsilon ,\delta )-domain Ω⊆RN\Omega \subseteq {{\mathbb{R}}}^{N} (N≥2N\ge 2) whose boundary Γ≔∂Ω\Gamma := \partial \Omega is a dd-set for d∈(N−p,N)d\in \left(N-p,N), we investigate a generalized quasi-linear elliptic ...
Mesino-Espinosa Efren +1 more
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Solutions of vectorial Hamilton–Jacobi equations are rank-one absolute minimisers in L∞L^{\infty}
Given the supremal functional E∞(u,Ω′)=esssupΩ′H(⋅,Du){E_{\infty}(u,\Omega^{\prime})=\operatornamewithlimits{ess\,sup}_{\Omega^{% \prime}}H(\,\cdot\,,\mathrm{D}u)}, defined on Wloc1,∞(Ω,ℝN){W^{1,\infty}_{\mathrm{loc}}(\Omega,\mathbb{R}^{N})}, with ...
Katzourakis Nikos
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On singularly perturbed (p, N)-Laplace Schrödinger equation with logarithmic nonlinearity
This article focuses on the study of the existence, multiplicity and concentration behavior of ground states as well as the qualitative aspects of positive solutions for a (p, N)-Laplace Schrödinger equation with logarithmic nonlinearity and critical ...
Mahanta Deepak Kumar +2 more
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Uniform L ∞-boundedness for solutions of anisotropic quasilinear systems
In this paper we obtain uniformly locally L ∞-estimate of solutions to non-autonomous quasilinear system involving operators in divergence form and a family of nonlinearities that are allowed to grow also critically.
Borgia Natalino +2 more
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We develop and analyze a mesh-free deep learning method for computing normalized solutions of the quasilinear p-Laplacian Schrödinger equation with prescribed mass in the Lp-supercritical regime, where solutions are known to exist only through non ...
Mohammad Akram +8 more
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This paper investigates a Dirichlet problem for a system of logarithmic double-phase equations with variable exponents. The system is given by−div|∇u|α1(τ)−2∇u+μ(τ)log(e+|∇u|)+|∇u|β1(τ)(e+|∇u|)|∇u|β1(τ)−2∇u=h1(u,v) in D,−div|∇v|α2(τ)−2∇v+μ(τ)log(e+|∇v|)+|
Ahmed Ahmed +2 more
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Hopf’s lemma for parabolic equations involving a generalized tempered fractional p-Laplacian
In this paper, we study a nonlinear system involving a generalized tempered fractional p-Laplacian in B 1(0):∂tu(x,t)+(−Δ−λf)psu(x,t)=g(t,u(x,t)),(x,t)∈B1(0)×[0,+∞),u(x)=0,(x,t)∈B1c(0)×[0,+∞), $$\begin{cases}_{t}u\left(x,t\right)+{\left(-{\Delta ...
Fan Linlin, Cao Linfen, Zhao Peibiao
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Clustering for Metric Graphs Using the p-Laplacian
Michigan Mathematical Journal, 2016Julio D Rossi, Leandro Martín Del Pezzo
exaly
On the Existence and Uniqueness of p-Harmonious Functions
Differential and Integral Equations, 2014Eero Saksman, Mikko Parviainen
exaly
Random Homogenization of p-Laplacian With Obstacles in Perforated Domain
Communications in Partial Differential Equations, 2012Lan Tang
exaly

