Abstract
In this survey article we consider equations related to the minimal surface equation div Tu = 0, where Tu = ∇u √1+|∇u|2 , ∇u is the gradient of u, and derive some structural inequalities related to the vector function Tu. These structural inequalities give rise to striking uniqueness properties of the solutions.
Citation
Jenn-Fang Hwang. "HOW MANY THEOREMS CAN BE DERIVED FROM A VECTOR FUNCTION ON UNIQUENESS THEOREMS FOR THE MINIMAL SURFACE EQUATION." Taiwanese J. Math. 7 (4) 513 - 539, 2003. https://doi.org/10.11650/twjm/1500407575
Information
