Jiuru Zhou

most cited

L_{f}^{2}

harmonic 1-forms on smooth metric measure spaces with positive

λ_{1} (Δ_{f})

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.DG2020

$L_{f}^{p}$ harmonic 1-forms on complete non-compact smooth metric measure spaces

Jiuru Zhou, Peng Zhu

This paper studies complete non-compact smooth metric measure space $(M^{n}, g, e^{- f} d v)$ with positive first spectrum $λ_{1} (Δ_{f})$ or satisfying a weighted Poincaré i…

math.DG2020★ 1 cited

$L_{f}^{2}$ harmonic 1-forms on smooth metric measure spaces with positive $λ_{1} (Δ_{f})$

Jiuru Zhou

In this paper, we study vanishing and splitting results on a complete smooth metric measure space $(M^{n}, g, e^{- f} d v)$ with various negative $m$ -Bakry-Émery-Ricci c…

math.DG2020

Direct sum for basic cohomology of codimension four taut Riemannian foliation

Jiuru Zhou

We discuss the decomposition of degree two basic cohomology for codimension four taut Riemannian foliation according to the holonomy invariant transversal almost complex structure…

math.DG2018

Ancient solutions for Andrews' hypersurface flow

Peng Lu, Jiuru Zhou

We construct the ancient solutions of the hypersurface flows in Euclidean spaces studied by B. Andrews in 1994. As time $t \to 0^{-}$ the solutions collapse to a round point…

Lfp​ harmonic 1-forms on complete non-compact smooth metric measure spaces

Lf2​ harmonic 1-forms on smooth metric measure spaces with positive λ1​(Δf​)

Direct sum for basic cohomology of codimension four taut Riemannian foliation

Ancient solutions for Andrews' hypersurface flow

$L_{f}^{p}$ harmonic 1-forms on complete non-compact smooth metric measure spaces

$L_{f}^{2}$ harmonic 1-forms on smooth metric measure spaces with positive $λ_{1} (Δ_{f})$