1) Stein-Weiss conjugate harmonic system
Stein-Weiss共轭调和函数系
2) conjugate harmonic function
共轭调和函数
1.
Riesz showed that if u(z)∈h p(1<p<+∞), then there exists a constant A p, depending only on p such that M p(r,v)≤A pM p(r,u), where v(z) is the conjugate harmonic function of u(z).
Riesz定理证明当 1
3) complex valued harmonic conjugate function
共轭复调和函数
1.
In this paper, complex valued harmonic conjugate function is defined, Cauchy Riemann equations of complex valued harmonic functions are considered.
定义了复调和函数的共轭复调和函数，给出了复调和函数的Ｃａｕｃｈｙ—Ｒｉｅ－ｍａｎｎ方程，同时讨论了它们与解析函数之间的关
4) axissymmetrical conjugate harmonic function
轴对称共轭调和函数
5) Conjugate function
共轭函数
1.
Constructing the dual programming of a conic programming with a conjugate function;
由共轭函数构造锥规划的对偶规划
2.
This paper presents three kinds of conjugate functions which are relative to the objective function of a non-convex optimization problem with constraint condition.
建立与带约束的非凸优化问题目标函数有关的几种共轭函数,研究与之关联的Lagrange对偶问题、Fenchel对偶问题和二者结合的Fenchel-Lagrange等3种共轭对偶问题,对这些对偶问题的最优目标值进行了比较。
3.
According to the property of conjugate function and DC programming,the conjugate duality of a special kind of DC programming is discused.
根据共轭函数和DC规划的性质 ,给出一类特殊DC规划的共轭对偶并讨论其对偶规划的特殊性质 ,然后利用该性质 ,把对这类特殊DC规划的求解转化为对一个凸规划的求解。
6) conjugate functions
共轭函数
补充资料：ST
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