fulmination
发表于 2025-4-1 02:28:04
Some Remarks on the Geometry of a Class of Locally Conformally Flat Metrics,e mean curvature on the boundary of embedded balls (in the round metric). As a result, such metrics have certain reflection symmetries if the complement of the domain is contained in a lower-dimensional round sphere. We also prove that the development map of a locally conformally flat metric with no
famine
发表于 2025-4-1 07:04:19
Analytical Properties for Degenerate Equations,being analytic are more important than analyticity itself. Many important equations are degenerate elliptic and solutions have much lower regularity. Still, one may hope that solutions share properties of analytic functions. These properties are closely connected to important open problems. In this
constitutional
发表于 2025-4-1 10:34:21
Equivariant K-theory and Resolution I: Abelian Actions,uthor. On the resolution the lifted action has fixed isotropy type, in an iterated sense, with connecting fibrations and this structure descends to a resolution of the quotient. For an Abelian group action the equivariant K-theory can then be described in terms of bundles over the base with morphism
不易燃
发表于 2025-4-1 14:44:58
,On the Existence Problem of Einstein–Maxwell Kähler Metrics,tly more general set-up than Einstein–Maxwell Kähler metrics, and give extensions of volume minimization principle, the notion of toric Kstability and other related results to the general set-up. Secondly, we consider the toric case when the manifold is the one point blow-up of the complex project p
CRAFT
发表于 2025-4-1 21:38:14
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拾落穗
发表于 2025-4-2 01:30:42
Towards a Liouville Theorem for Continuous Viscosity Solutions to Fully Nonlinear Elliptic Equationrinciple and Hopf Lemma for (non-uniformly) elliptic equations when one of the competitors is C1,1. We obtain as a consequence a Liouville theorem for entire solutions which are approximable by C1,1 solutions on larger and larger compact domains, and, in particular, for entire C1,1 loc solutions: th
逗它小傻瓜
发表于 2025-4-2 05:55:43
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