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- W3204204650 abstract "Locally, a screen integrable globally null manifold $M$ splits through a Riemannian leaf $M'$ of its screen distribution and a null curve $mathcal{C}$ tangent to its radical distribution. The leaf $M'$ carries a lot of geometric information about $M$ and, in fact, forms a basis for the study of expanding and non-expanding horizons in black hole theory. In the present paper, we introduce a degenerate Ricci-type flow in $M'$ via the intrinsic Ricci tensor of $M$. Several new gradient estimates regarding the flow are proved." @default.
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- W3204204650 date "2021-09-29" @default.
- W3204204650 modified "2023-10-14" @default.
- W3204204650 title "A Ricci-type flow on globally null manifolds and its gradient estimates" @default.
- W3204204650 doi "https://doi.org/10.33044/revuma.1874" @default.
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