Singularities of the Chern–Ricci flow
We study the nature of finite-time singularities for the Chern-Ricci flow, partially answering a question of Tosatti-Weinkove. We show that a solution of degenerate parabolic complex Monge-Ampère equations starting from arbitrarily positive (1,1)-currents are smooth outside some analytic subset, generalizing works by Di Nezza-Lu.
openaire +2 more sources
Matrix Li-Yau-Hamilton estimates under Ricci flow and parabolic frequency. [PDF]
Li X, Zhang QS.
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In this note, we study the normalized Ricci flow with incomplete initial metric. By an approximation method initiated by Giesen and Topping very recently, we show such flow with suitable initial value always converges exponentially to a metric with ...
Zhu Xiaorui
core
Flows of Conformally Coclosed G 2 -Structures with Dilaton. [PDF]
Karigiannis S, Picard S, Suan C.
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Cerebral Flow Dysregulation Encephalopathy Following Carotid Stenting Procedure: Multiparametric CT and EEG Characteristics. [PDF]
Ricci E +11 more
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Characterization of B cell activation and spatial distribution in the tumor microenvironment of high-grade serous ovarian cancer. [PDF]
Capezzali E +16 more
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HK-DeepIV: heat-kernel geometric diagnostics and early-warning signals for curvature-induced interference in financial correlation networks. [PDF]
Moroke ND.
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The homogeneous generalized Ricci flow
We develop a framework inspired by Lauret's "bracket flow" to study the generalized Ricci flow, as introduced by Streets, on discrete quotients of Lie groups. As a first application, we establish global existence on solvmanifolds in arbitrary dimensions,
Fusi, Elia +2 more
core
UTROSCT: a case report and scoping review of ultrasound features, with exploratory serum proteomic findings. [PDF]
Castelli D +10 more
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CT Perfusion in lacunar stroke: a powerful tool to enhance lacunar stroke detection and prediction of patients' outcome. [PDF]
Vincis E +13 more
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