most citedEvolution of the first eigenvalue of weighted -Laplacian along the Ricci-Bourguignon flow

1 citations · 3 across the 8 of their papers we have counts for

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8 papers

math.DG2019

Variation of the first eigenvalue of -Laplacian along the Ricci-harmonic flow

Shahroud Azami

In this paper, we study monotonicity for the first eigenvalue of a class of -Laplacian. We find the first variation formula for the first eigenvalue of -Laplacian on…

math.DG2019

Eigenvaluues monotonicity of Witten-Laplacian along the mean curvature flow

Shahroud Azami

In this paper, we derive the evolution equation for the first eigenvalue of the Witten-Laplace operator acting on the space of functions along the mean curvature flow on a closed o…

math.DG2019★ 1 cited

Evolution of the first eigenvalue of weighted -Laplacian along the Ricci-Bourguignon flow

Shahroud Azami

Let be an -dimensional closed Riemannian manifold with metric , be the weighted measure and be the weighted -Laplacian. In this article we w…

math.DG2019

Harnack estimates for the porous medium equation with potential under geometric flow

Shahroud Azami

Let , be a closed Riemannian -manifold whose Riemannian metric evolves by the geometric flow , wher…

math.DG2019

Inequalities for eigenvalues of fourth order elliptic operators in divergence form on Riemannian manifolds

Shahroud Azami

In this paper, we study eigenvalue of linear fourth order elliptic operators in divergence form with Dirichlet boundary condition on a bounded domain in a compact Riemannian manifo…

math.DG2019

Extension of reilly formula for a class of elliptic differential operator in divergence form

S. H. Fatemi, S. Azami

We prove the Reilly formula for a class of elliptic divergence differential operator , where is a (1,1)-Codazzi tensor field. Then we get some estimates fo…