1) everywhere Holder continuity
处处Holder连续性
1.
Consider an elliptic variational inequality systems in diagonal form and prove the everywhere Holder continuity for bounde solutions.
考虑一类对角型椭圆变分不等式组,对有界解证明它在区域内部的处处Holder连续性。
3) interior Hlder continuity
内部Holder连续性
4) everywhere continuous
处处连续
5) Holder continuity
Holder连续
1.
Furthermore, by using the Moser s Method, the Holder continuity of the solution is obtained.
利用正则化方法，研究其广义解的存在性与唯一性，采用Moser方法获得了广义解的Holder连续性。
6) non-continuity everywhere
处处不连续
1.
Based on the study of the basic property of sum-product transformation on R and the adhesion of continuity and derivation,the essay discusses the relationship between sum-product transformation on R and exponential function and gives the strict definition of exponential function and an example of non-continuity everywhere of sum-product transformation on R.
首先在研究了R上和积变换的基本性质以及连续与可导的粘性的基础上,讨论了R上和积变换与指数函数的关系,给出了指数函数的严格定义,最后构造了一个R上的和积变换处处不连续的实例。
补充资料：处处
1.定居﹐安居。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条