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科学研究
Horo-Convex Hypersurfaces with Prescribed Shifted Gauss Curvatures in Hyperbolic Space
发布时间:2020-10-15浏览次数:

题目:Horo-Convex Hypersurfaces with Prescribed Shifted Gauss Curvatures in Hyperbolic Space

报告人:陈立 博士(湖北大学)

时间:2020年10月15日 14:00-16:00

地点:腾讯会议室

摘要:In this paper, we consider prescribed shifted Gauss curvature equations for horo-convex hypersurfaces in hyperbolic space. Under some sufficient conditions, we obtain an existence result by the standard degree theory based on a priori estimates for solutions to the equations. Different from the prescribed Weingarten curvature problem in space forms, we do not impose a condition for radial derivative of the functions in the right hand side of the equations to prove the existence due to the horo-convexity of hypersurfaces in hyperbolic space.

参会方式:腾讯会议室

会议地址:346855450

会议密码:112358

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