A Simons-type Integral Inequality for Minimal Surfaces with Constant Kähler Angle in Complex Projective Spaces
Jie Fei , Xiaoxiang Jiao , Jun Wang
Frontiers of Mathematics ›› : 1 -18.
A Simons-type Integral Inequality for Minimal Surfaces with Constant Kähler Angle in Complex Projective Spaces
In this paper, we establish a Simons-type integral inequality for minimal surfaces with constant Kähler angle in complex projective spaces, and we determine all the closed minimal surfaces with the square norm of the second fundamental form satisfying a pinching condition.
Complex projective spaces / constant Kähler angle / minimal surfaces / pinching / the second fundamental form
/
| 〈 |
|
〉 |
PDF
