In this paper, we study the Cauchy-Neumann problem for parabolic type and Monge-Ampere type equations. By establishing an anxiliary function, using the methods of the properity at the maximum point and cauchy inequality, we prove the global gradient estimates for second order derivatives. And by using the general theory of parabolic equations, we obtain that such solution exists for all times under smoothness and regularity conditions, which generalizes the results of parabolic type and Monge-Ampere type eq...
| 
推荐 
点击下列相关研究机构和相关文献作者，可以直接查到这些机构和作者被《中国知识资源总库》收录的其它文献，使您全面了解该机构和该作者的研究动态和历史。
