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In Corollary 5 we prove that the Whitney sphere is the only compact Lagrangian submanifold of C n with non-parallel conformal Maslov form such that Ric JH 0. Lagrangian submanifolds of C n with I conformal Maslov form and the Whitney sphere Antonio Ros Francisco Urbano May 1995 The Lagrangian submanifolds of the complex Euclidean space with conformal Maslov form can be considered as the Lagrangian version of the hypersurfaces of the Euclidean spa...
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The conformal Maslov form is a mathematical formulation used in differential geometry to describe the behavior of geometric structures under smooth deformations.
There is no specific requirement for individuals or entities to file a conformal Maslov form as it is primarily a mathematical concept and not a formal filing with any regulatory body.
The conformal Maslov form is a mathematical concept and does not require any specific form filling process.
The purpose of the conformal Maslov form is to provide a mathematical framework for studying and analyzing geometric structures under smooth deformations.
As the conformal Maslov form is not a formal filing, there is no specific information that needs to be reported.
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