activity
20172020
most citedPredictability of Irregular Human Mobility

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

collaborators

8 papers

math.AG2020

Valuative invariants with higher moments

Kewei Zhang

In this article we introduce a family of valuative invariants defined in terms of the -th moment of the expected vanishing order. These invariants lie between and -invari…

math.DG2020

Angle deformation of Kähler-Einstein edge metrics on Hirzebruch surfaces

Yanir A. Rubinstein, Kewei Zhang

We construct a family of Kähler-Einstein edge metrics on all Hirzebruch surfaces using the Calabi ansatz and study their angle deformation. This allows us to verify in some special…

eess.IV2020

Compensated Convex Based Transforms for Image Processing and Shape Interrogation

Antonio Orlando, Elaine Crooks, Kewei Zhang

This paper reviews some recent applications of the theory of the compensated convex transforms or of the proximity hull as developed by the authors to image processing and shape in…

math.DG2020

On the optimal volume upper bound for Kähler manifolds with positive Ricci curvature (with an appendix by Yuchen Liu)

Kewei Zhang

Using -invariants and Newton--Okounkov bodies, we derive the optimal volume upper bound for Kähler manifolds with positive Ricci curvature, from which we get a new characterizat…

math.AG2019

On the Cheltsov--Rubinstein conjecture

Kento Fujita, Yuchen Liu, Hendrik Süß +2

In this note we investigate the Cheltsov--Rubinstein conjecture. We show that this conjecture does not hold in general and some counterexamples will be presented.

math.NA2019

Compensated Convexity on Bounded Domains, Mixed Moreau Envelopes and Computational Methods

Kewei Zhang, Antonio Orlando, Elaine Crooks

Compensated convex transforms have been introduced for extended real-valued functions defined over . In their application to image processing, interpolation, and shap…