Another Kind Synonym As an application we consider fractional p Laplacian equations with homogeneous Dirichlet boundary conditions
Besides the p Laplacian we also investigate the heat equation in this paper Given an n dimensional Riemannian manifold M with associated Laplace Beltrami operator First we will prove the existence of solutions of the p Laplacian equation in the Riemannian manifold in the space H l o c p N mathcal H alpha p loc mathcal N
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The rst eigenvalue 1 p of the p Laplacian is de ned as the least number for which there exists a nonzero function u W 1 p 0 that solves the equation We highlight that this is the first work on the theory of Liouville Weyl fractional operators involving p Laplacian equations in a Riemannian manifold There are works with
We present a general lower bound for the fundamental tone for the p Laplacian on Riemannian manifolds carrying a special kind of function We then apply our result to the For which 2Ep does the following PDE have a solution Only for orthogonal to the space of harmonic forms Theorem Hodge decomposition theorem The space of smooth
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Show a Faber Krahn type estimate for the p Laplacian The estimate gives a lower bound of the rst eigenvalue of a domain with Dirichlet boundary conditions comparing to th rst In this paper we generalize the work of Veeravalli for the p Laplacian op erator on Riemannian manifolds and we present some applications Recall that the p Laplacian p 1
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https://ejde.math.txstate.edu › Volumes › guo.pdf
As an application we consider fractional p Laplacian equations with homogeneous Dirichlet boundary conditions

https://www.sciencedirect.com › science › article › pii
Besides the p Laplacian we also investigate the heat equation in this paper Given an n dimensional Riemannian manifold M with associated Laplace Beltrami operator

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