An Agmon-Allegretto-Piepenbrink principle for Schrödinger operators. [PDF]
Rev R Acad Cienc Exactas Fis Nat A Mat, 2022 Buccheri S, Orsina L, Ponce AC.
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Some local properties of subsolutons and supersolutions for a doubly nonlinear nonlocal parabolic $p$-Laplace equation [PDF]
, 2020 Agnid Banerjee +2 more
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Supersolutions to nonautonomous Choquard equations in general domains [PDF]
, 2023 A. Aghajani, Juha Kinnunen
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Optimal vaccination in a SIRS epidemic model. [PDF]
Econ Theory, 2022 Federico S, Ferrari G, Torrente ML.
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Temporal and spatial differences in the vaginal microbiome of Chinese healthy women. [PDF]
PeerJ, 2023 Du L +11 more
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Partial regularity of semiconvex viscosity supersolutions to fully nonlinear elliptic HJB equations and applications to stochastic control [PDF]
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Subsolutions and supersolutions in a free boundary problem
Arkiv för Matematik, 1994 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Spatial dynamics and optimization method for a rumor propagation model in both homogeneous and heterogeneous environment. [PDF]
Nonlinear Dyn, 2021 Zhu L, Wang X, Zhang Z, Lei C.
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Electronic Journal of Differential EquationsWe prove the existence of three positive solutions for the problem $$\disolaylines{ -\Delta_p u + V (x)\varphi_p(u)=\lambda f(u),\quad x\in \Omega, \cr u(x)=0, \quad x\in \partial\Omega, } $$ where $\lambda >0$, $\Delta_p$ is the $p$-Laplacian ...
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Unbounded Supersolutions of Nonlinear Equations with Nonstandard Growth
Boundary Value Problems, 2007 We show that every weak supersolution of a variable exponent -Laplace equation is lower semicontinuous and that the singular set of such a function is of zero capacity if the exponent is logarithmically Hölder continuous.
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