Results 81 to 90 of about 998 (174)
Invariant submanifolds of contact $(kappa,mu)$-manifolds
, 2008 Invariant submanifolds of contact (, )-manifolds are studied. Our main result is that any invariant submanifold of a non-Sasakian contact (, )-manifold is always totally geodesic and, conversely, every totally geodesic submanifold of a non-Sasakian ...
BENIAMINO CAPPELLETTI MONTANO +7 more
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SymmetryThe objective of this study is to investigate ρ-Einstein solitons on submanifolds of a para-Sasakian manifold under certain curvature conditions. The novelty of this work lies in the characterization of ρ-Einstein solitons on anti-invariant submanifolds of a para-Sasakian manifold equipped with a semi-symmetric non-metric connection, where the ...
Abhijit Mandal +3 more
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Perverse schobers and Orlov equivalences. [PDF]
Eur J Math, 2023 Koseki N, Ouchi G.
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Submanifolds in Normal Complex Contact Manifolds
, 2019 In the present article we initiate the study of submanifolds in normal complex contact metric manifolds. We define invariant and anti-invariant ( C C -totally real) submanifolds in such manifolds and start the study of their basic properties. Also,
Ion Mihai, Adela Mihai
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The Bulk-Boundary Correspondence for the Einstein Equations in Asymptotically Anti-de Sitter Spacetimes. [PDF]
Arch Ration Mech Anal, 2023 Holzegel G, Shao A.
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Semi-invariant submanifolds of normal complex contact metric manifolds
, 2022 In this paper, we study on semi-invariant submanifolds of normal complex contact metric manifolds. We give the definition of such submanifolds and we obtain useful relations.
ÜNAL, İNAN, VANLI, AYSEL
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Entanglement entropy and edge modes in topological string theory. Part I. Generalized entropy for closed strings. [PDF]
J High Energy Phys, 2021 Donnelly W, Jiang Y, Kim M, Wong G.
europepmc +1 more source
Quantum Chern-Simons Theories on Cylinders: BV-BFV Partition Functions. [PDF]
Commun Math Phys, 2023 Cattaneo AS, Mnev P, Wernli K.
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Anti-invariant submanifolds of Sasakian space forms, I
Tohoku Mathematical Journal, 1977 Yano, Kentaro, Kon, Masahiro
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Minimal submanifolds in $\mathbb{R}^4$ with a g.c.K. structure
, 2008 summary:In this paper we obtain all invariant, anti-invariant and $CR$ submanifolds in $({\mathbb{R}}^4,g,J)$ endowed with a globally conformal Kähler structure which are minimal and tangent or normal to the Lee vector field of the g.c.K ...
Munteanu, Marian-Ioan
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