On the self-shrinking systems in arbitrary codimension spaces
Qi Ding, Zhizhang Wang
TL;DR
This paper investigates self-shrinking systems in higher codimensional spaces, providing new Bernstein type results and a precise growth estimate to advance understanding of geometric flows.
Contribution
It introduces novel Bernstein type theorems and sharp growth estimates for self-shrinking systems in arbitrary codimension spaces.
Findings
Several Bernstein type results established.
A sharp growth estimate derived.
Enhanced understanding of self-shrinking systems in higher codimension.
Abstract
In this paper, we discuss the self-shrinking systems in higher codimensional spaces. We mainly obtain several Bernstein type results and a sharp growth estimate.
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Taxonomy
TopicsGeometric Analysis and Curvature Flows · Geometry and complex manifolds · Meromorphic and Entire Functions