Paper proves rigidity of weak solutions for anisotropic N-Laplacian equations with Neumann or Robin boundary conditions.
arXiv research
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The paper classifies solutions to a Liouville equation on a half-space with a specific boundary condition.
Prove rigidity and classification results for quasilinear Liouville equation on manifolds with nonnegative Ricci curvature.
The aim of this article is: (a) To establish the existence of the best isoperimetric constants for the -normal conformal metrics on , , i.e., the conformal metrics with the Q-curvature orientated conditions $$ (-Δ)^{n/2}u\in H^1(\mathbb R^n) & \ u(x)=\hbox{const.}+\frac{\i…
Enhances clustering performance with a novel high-order Laplacian matrix.
Local index theorem for cofinite hyperbolic Riemann surfaces derived from computational perspective.