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Conferencias impartidas por Georgios Kaimakamis

A study of hypersurfaces in terms of \(*\)-Ricci tensor

Hellenic Army Academy

Seminario 1ª planta, IEMath

Recent Progress in Chen’s conjecture

Hellenic Army Academy

In 1991 Chen stated that every biharmonic submanifold with harmonic mean curvature vector field is minimal. From then many researchers proved the conjecture in several cases. In this talk we will see the last results concerning this conjecture.

References:
[1] A. Arvanitoyeorgos, F. Defever, G. Kaimakamis, Hypersurfaces of E4 s with proper mean curvature vector, J. Math. Soc. Japan 59 (3) (2007) 797–809.
[2] A. Arvanitoyeorgos, G. Kaimakamis, M. Magid, Lorentz hypersurfaces in E4 1 satisfying ∆H = αH, Illinois J. Math. 53 (2) (2009) 581–590.
[3] B.-Y. Chen, Some open problems and conjectures on submanifolds of finite type, Soochow J. Math. 19 (1991) 169–188
[4] A. Ferrández, P. Lucas, On surfaces in the 3-dimensional Lorentz– Minkowski space, Pacific J. Math. 152 (1) (1992) 93–100.
[5] J. Inoguchi, Biminimal submanifolds in contact 3-manifolds, Balkan J. Geom. Appl. 12 (1) (2007) 56–67.

Seminario de Matemáticas. 1ª Planta

Georgios Kaimakamis

Hellenic Army Academy (Grecia)

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