S. Wei

activity

20162023

most cited

Φ

-Harmonic Maps and

Φ

-Superstrongly Unstable Manifolds

1 citations · 2 across the 7 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.AP2023

Convex Functions are $p$ -Subharmonic Functions, $p > 1$ On $R^{n}$ with Applications

Shihshu Walter Wei

In this paper we discuss convexity, its average principle, an extrinsic average variational method in the Calculus of Variations, an average method in Partial Differential Equation…

math.DG2023

The geometry of $Φ_{(3)}$ -harmonic maps

Shuxiang Feng, Yingbo Han, Kaige Jiang +1

In this paper, we motivate and extend the study of harmonic maps or $Φ_{(1)}$ -harmonic maps (cf [15], Remark 1.3 (iii)), $Φ$ -harmonic maps or $Φ_{(2)}$ -harmonic maps (cf. [24], Rem…

math.DG2023★ 1 cited

Some links between $F$ -harmonicity, submersion and cohomology

Bang-Yen Chen, Shihshu Walter Wei

By studying cohomology classes that are related with $p$ -harmonic morphisms, $F$ -harmonic maps, and $f$ -harmonic maps, we extend several of our previous results on Riemannian subme…

Convex Functions are p-Subharmonic Functions, p>1 On Rn with Applications

The geometry of Φ(3)​-harmonic maps

Some links between F-harmonicity, submersion and cohomology

Convex Functions are $p$ -Subharmonic Functions, $p > 1$ On $R^{n}$ with Applications

The geometry of $Φ_{(3)}$ -harmonic maps

Some links between $F$ -harmonicity, submersion and cohomology