activity
20162021
most cited-Harmonic Maps and -Superstrongly Unstable Manifolds

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

collaborators

5 papers

math.DG2021

Dualities in Comparison Theorems and Bundle-Valued Generalized Harmonic Forms on Noncompact Manifolds

Shihshu Walter Wei

We observe, utilize dualities in differential equations and differential inequalities, dualities between comparison theorems in differential equations, and obtain dualities in "swa…

math.DG2020

Generalized Hardy Type and Caffarelli-Kohn-Nirenberg Type Inequalities on Finsler Manifolds

Shihshu Walter Wei, Bing Ye Wu

In this paper we derive both local and global geometric inequalities on general Riemannnian and Finsler manifolds and prove generalized Caffarelli-Kohn-Nirenberg type and Hardy typ…

math.DG2020

Growth Estimates for Generalized Harmonic Forms on Noncompact Manifolds with Geometric Applications

Shihshu Walter Wei

We introduce Condition W (1.2) for a smooth differential form on a complete noncompact Riemannian manifold . We prove that is a harmonic form on if and only if $…

math.DG20191 cited

-Harmonic Maps and -Superstrongly Unstable Manifolds

Yingbo Han, Shihshu Walter Wei

In this paper, we motivate and define -energy density, -energy, -harmonic maps and stable -harmonic maps. Whereas harmonic maps or -harmonic maps can be viewed as cr…

math.DG2016

curvature pinching theorems and vanishing theorems on complete Riemannian manifolds

Yuxin Dong, Hezi Lin, Shihshu Walter Wei

In this paper, by using monotonicity formulas for vector bundle-valued -forms satisfying the conservation law, we first obtain general global rigidity theorems for locally…