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Haiqing Cheng

1 paper here

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  • first author1

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  • math.DG1

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4 papers

math.DG2026

Cone Conditions for the Curvature Operator of the Second Kind on Einstein Manifolds

Haiqing Cheng, Kui Wang

In this note, we study Einstein manifolds whose curvature operator of the second kind R˚ satisfies the cone condition \[ α^{-1}\big(\sum_{i=1}^{[α]} λ_i+ (α- [α] ) λ_{[…

math.DG2025

Einstein manifolds under cone conditions for the curvature operator of the second kind

Haiqing Cheng, Kui Wang

It is established in [6, 14, 23] that any closed Einstein manifold with two-nonnegative curvature operator of the second kind is either flat or a round sphere. In this paper, we re…

math.DG2024

Einstein manifolds of negative lower bounds on curvature operator of the second Kind

Haiqing Cheng, Kui Wang

We demonstrate that n-dimension closed Einstein manifolds, whose smallest eigenvalue of the curvature operator of the second kind of R˚ satisfies $λ_1 \ge -θ(n) \barλ…

math.DG2021

Schwarz symmetrizations in parabolic equations on complete manifolds

Haiqing Cheng, Tengfei Ma, Kui Wang

In this article, we prove a sharp estimate for the solutions to parabolic equations on manifolds. Precisely, using symmetrization techniques and isoperimetric inequalities on Riema…

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