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Anti-invariant submanifolds with parallel image of the tangent bundle in a Kähler space
Let M be an m-dimensional anti-invariant submanifold of the 2n- dimensional Kaehler manifold (M ,g,F) such that the m-dimensional differential system defined by \(FT_ x(M)\), x in M, is parallel with respect to the normal connection [for this notion, see Bang-Yen Chen, Geometry of submanifolds (1973; Zbl 0262.53036) p. 180].openaire +2 more sources
δ(2,2)-Invariant for Lagrangian Submanifolds in Quaternionic Space Forms
Mathematics, 2020Adela Mihai +2 more
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TWO OPTIMAL INEQUALITIES FOR ANTI-HOLOMORPHIC SUBMANIFOLDS AND THEIR APPLICATIONS
Taiwanese Journal of Mathematics, 2014Bang-Yen Chen +2 more
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When are the invariant submanifolds of symplectic dynamics Lagrangian?
Discrete and Continuous Dynamical Systems, 2014Marie-Claude Arnaud
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Criteria on the Nonexistence of Invariant Lipschitz Submanifolds for Dynamical Systems
Journal of Differential Equations, 2001Michal Fečkan
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The Maslov form in non-invariant slant submanifolds of S-space-forms
Annali Di Matematica Pura Ed Applicata, 2011Alfonso Carriazo, Luis M Fernández
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Anti-invariant minimal submanifolds of the Sasakian space forms with constant sectional curvature
Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. MatemáticasXiuxiu Cheng, Zejun Hu, Cunjin Zong
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