1) low-regularity solutions
低正则解
1.
In the third section, we introduce the main results about low-regularity solutions of the periodic Fornberg-Whitham equation, prove them and verify their correctness.
本文主要在Lipschitz空间等的相关理论下利用弱解与分布解的关系研究Fornberg-Whitham方程,一般Degasperis-Procesi方程低正则解的存在性、唯一性及局部适定性。
2) positive solutions (regular solutions)
正解(正则解)
3) low regularity
低正则
4) Minimal regularity
低正则性
5) weakly regular solution
弱正则解
1.
This paper considers a general linear elliptic complex equation of first order in the plane, and proves that the weakly regular solutions must be the regular ones under condition C ′.
考虑复平面上一般一阶线性椭圆型复方程 ,在条件 C′下 ,证明了其弱正则解必为正则解 。
6) regular solution
正则解
1.
This paper considers a general linear elliptic complex equation of first order in the plane, and proves that the weakly regular solutions must be the regular ones under condition C ′.
考虑复平面上一般一阶线性椭圆型复方程 ,在条件 C′下 ,证明了其弱正则解必为正则解 。
2.
First,this paper introduces the concept of the regular solution and its set.
介绍正则解和正则解集的概念,并在Banach空间上讨论了非线性方程F(μ,λ)=0的逼近问题以及正则解集的存在性与收敛性。
3.
Furthermore,it proves the uniqueness of the regular solutionfor the system.
对一类时变人口系统,用初值和自由项给出了其正则解的先验估计,进而证明了系统的正则解的唯一性。
补充资料:如来应供等正觉明行足善逝世间解无上士调御丈夫天人师佛世尊
【如来应供等正觉明行足善逝世间解无上士调御丈夫天人师佛世尊】
(术语)佛之十号也。(参见:十号)
(术语)佛之十号也。(参见:十号)
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