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1)  unbounded domain
无界域
1.
In this paper, a lower approximating algorithm of large-scale concave quadratic programming in unbounded domain is constructed.
本文给出了无界域上大规模凹二次规划的一种下逼近算法,并证明了算法的收敛性。
2.
The existence of positive solutions for the subcritical p-Laplace equations in some unbounded domains is proved and the corresponding result in case p=2 obtained recently by A.
文内证明了在某类无界域上次临界p-拉普拉斯方程的正解的存在性,推广了A。
2)  unbounded domains
无界域
1.
A nonlinear boundary value problem with conjugate and shift for regular function vectors on unbounded domains in real Clifford analysis is considered.
讨论了Clifford分析中无界域上正则函数向量的带共轭带位移的非线性边值问题。
2.
This thesis is mainly a contribution to the study of longtime behaviors of semilinear parabolic equation on unbounded domains.
本文主要考虑了无界域上半线性抛物方程的解的长时间行为,其次研究了有界域上非线性双曲方程的整体强解的渐近行为。
3)  unbounded domain
无界区域
1.
In this paper, the long time behavior of solution for GBBM equations on the unbounded domains R~n was studied.
研究了无界区域Rn上GBBM方程的长时间动力学行为,利用算子分解技巧和构造加权空间上紧算子等方法,通过对方程的解作先验范数估计,证明了无界区域Rn上GBBM方程整体吸引子的存在性。
2.
In this paper, exponential attractor for nonlinear strain wave equation coupling with nonlinear Schrodinger equation on unbounded domain R3 is considered.
本文研究了无界区域R~3上的非线性应变波方程与薛定谔方程藕合方程组。
3.
This paper studied the K- S equation in an unbounded domain.
利用算子方程方法和Babin等人的技巧证明了无界区域上K-S方程在H中存在指数吸引子。
4)  semi-boundless domain
半无界域
1.
This paper applies integrative alternation to solve the boundless domain’s and semi-boundless domains transport equation, and directly gets the similar D’ALEMBERT’S formula of the boundless domain’s tranport equation, then applies the formula to disucss the semi-boundless domain’s solution under all kinds of the zero boundnary conditions.
积分变换法能对偏微分方程起到降维的作用,本文运用积分变换法对无界域和半无界域输运方程的定解问题进行了研究,得到了类似于达朗贝尔公式的无界域输运方程的直接求解公式,并运用此公式讨论了各种齐次边界条件下的半无界问题的求解。
5)  unbounded problem
无界域问题
6)  half closed unbounded
半闭无界域
1.
By means of the global existence theorems of the initial problems of ODEs in the open unbounded region,the three global existence theorems of the initial problems of ODEs in half closed unbounded region G ′ are given.
以无界开区域G内ODE的初值问题解的非局部存在性定理为基础 ,在半闭无界域G′上证明了ODE的初值问题解的三个非局部存在性定理 。
补充资料:界域
1.犹境域。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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