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On the generalized Wintgen inequality for submanifolds in complex and Sasakian space forms

机译:论复杂和佐纸空间形式的子宫遍历的遍历不等式

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The normal scalar curvature conjecture, also known as the DDVV conjecture, was formulated by De Smet, Dillen, Verstraelen and Vrancken in 1999. It was proven recently by Lu [19] and by Ge and Tang [15] independently. Recently we obtained DDVV inequalities, also known as generalized Wintgen inequalities, for Lagrangian submanifolds in complex space forms and Legendrian submanifolds in Sasakian space forms, respectively. Some applications are given. Also we stated such inequalities for slant submanifolds in complex space forms and Sasakian space forms, respectively. Further developments are mentioned.
机译:1999年由De Smet,Dillen,Verstraelen和Vrancken制定了正常的标量曲率猜测,由De Smet,Dillen,Verstraelen和Vrancken制定。它最近被Lu [19]和Ge和Tang [15]独立证明。最近,我们获得了DDVV不等式,也称为广义途文不等式,分别为萨拉伯空间形式的复杂空间形式和Legendrian子宫中的拉格朗日子多种。给出了一些应用程序。此外,我们还分别向复杂的空间形式和佐纸空间形式分别表示这种倾斜子多样性的不等式。提到了进一步的发展。

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