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Liouville type theorems for Schrödinger systems
Science China Mathematics, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhuo, Ran, Li, FengQuan
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ON CERTAIN LIOUVILLE-TYPE THEOREMS OF NEHARI, GOYAL AND SCHAEFER
Analysis, 1986Simple conditions on p and f are given which ensure that the only bounded solution of (sgn u)\(\Delta\) \(u\geq p(x)f(u)\) is \(u=0\). The result sharpens both theorems referred to in the title, and can be generalized with ease.
Redheffer, Ray, Schaefer, Phil
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Anisotropic Liouville type theorem for the stationary Navier–Stokes equations in
D. Chae
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Liouville type theorems for Hartree and Hartree–Fock equations
Nonlinear Analysis, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jianfu Yang, Xiaohui Yu
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The submartingale property and Liouville type theorems
manuscripta mathematica, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Liouville-type theorem for elliptic equations with singular coefficients in bounded domains
Calculus of Variations and Partial Differential Equations, 2022Stefano Biagi, F. Punzo
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A theorem of Liouville type on a Riemannian manifold
Russian Mathematical Surveys, 1985Let M be a non-compact Riemannian manifold and let \(x_ 0\) be a fixed point of M. For each \(x\in M\), let r(x) be the geodesic distance between x and \(x_ 0\). The main result is as follows. If h: [0,\(\infty)\to [0,\infty)\) is an increasing function such that \(\int^{\infty}_{1}(h(t))^{-1} dt0\) and \(\int_{M}(1+r(x))^{-2} h(u^+(x ...
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On Liouville type theorem for the stationary Navier–Stokes equations
Calculus of Variations and Partial Differential Equations, 2019D. Chae, J. Wolf
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