1) K-harmonic functions
K-调和函数
1.
On the basis of the defination of K-integral,this essay deducts out the relation between K-analytic function and K-integral and the relation between K-analytic function and K-harmonic functions.
在定义了K-积分的基础上,给出了K-解析函数与K-积分、K-调和函数的关系,所得结论是解析函数与共轭解析函数中相应结果的继续和应用。
2) k-harmonic function
k调和函数
1.
Moreover, it is also proved that solutions of the Dirichlet boundary value problems for above two classes of functions and the k-harmonic function uniquely exist.
讨论了k 正则函数的若干函数论性质和获得了非齐次k阶方程 k zku =f的积分形式的特解 ,证明了以上两类函数及k调和函数的Dirichlet边值问题的解是存在唯一的 。
3) k-hyperbolically harmonic function
k-超调和函数
1.
A partial differential equations is introduced on the basis of the definitions of k-hypermonogenic function with vector value and the k-hyperbolically harmonic function,then the porperties of k-hypermonogenic function with vector value and their relations are discussed,at last a sufficient and necessary condition for the solvability of partial differential equations is obtained.
在k-超正则向量值函数和k-超调和函数定义的基础上,引入了一个偏微分方程组,然后借助这个偏微分方程组讨论了k-超正则向量值函数的性质及其与k-超调和函数的关系,最后给出了偏微分方程组可解的一个充分必要条件。
4) harmonic function
调和函数
1.
Integral Representation and Estimation of Harmonic Functions in Half-Plane;
半平面中调和函数的积分表示和估计
2.
The Dirichlet boundary value problem for harmonic function;
调和函数的Dirichlet边值问题
5) A-harmonic functions
A-调和函数
1.
Then,we further obtain that each bounded weak solution is of sharp Hlder exponent with anyγ:0≤γ<k under the additional data regularity assumptions,where k is just as the local Hlder index of A-harmonic functions.
利用Moser-Nash迭代和稠密引理,得到了在自然增长下的非线性退化椭圆方程有界弱解具有某一Hlder指数的正则性;在已知数据的进一步正则性下,建立了具有任意γ满足0≤γ<κ的优化Hlder连续性指数,其中κ是A-调和函数的局部Hlder连续指数。
6) harmonic functions
调和函数
1.
karp to prove that on such kind of 2 Mfd which curvature k≥-1r 2 log r outside a compact set there exist no nonconstant subharmonic functions which bounded f.
Karp的方法证明:在某个紧致集外满足曲率k≥-1r2logr的二维流形上不存在有上界的非常值下调和函数。
2.
In this paper, applying Life theory of complex-functional, not only the space harmonic functions in polynomial form but also the spherical functions are obtained.
本文以泛复变函数为工具,成功地构造出多项式型空间调和函数族,通过坐标变换和正交化过程,进而又获得了球函数。
3.
It is proved for harmonic functions an integral identity.
本文推导出调和函数的一个积分恒等式,并把这个结果推广到方程△_pu=0(P>1)的解的情形。
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性质:学名苯乙烯-2-乙烯吡啶共聚物。微黄色粉末或透明小颗粒晶体。无臭,无味。不溶于水,溶于酸、乙醇、丙酮、氯仿。有抗水、防潮性能,适用于多种药片的包衣等。
分子量:
CAS号:
性质:学名苯乙烯-2-乙烯吡啶共聚物。微黄色粉末或透明小颗粒晶体。无臭,无味。不溶于水,溶于酸、乙醇、丙酮、氯仿。有抗水、防潮性能,适用于多种药片的包衣等。
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