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1)  the n-tuple B-valued multi-random Dirichlet series
n重B值多随机Dirichlet级数
2)  double B-valued random Dirichlet series
二重B-值随机Dirichlet级数
1.
Under suitable conditions,the double B-valued random Dirichlet series um from m=1 to ∞()sum from n=1 to ∞()amnXmn(ω)e-λm(ω)s-μn(ω)t a.
主要研究了B-值随机变量列{Xmn(ω)}在某阶矩一致有界条件下的性质,得到了在一定的条件下,指数也是随机变量的二重B-值随机Dirichlet级数sum from m=1 to ∞ ()sum from n=1 to ∞ ()amnXmn(ω)e-λm(ω)s-μn(ω)ta。
3)  B-valued Dirichlet series
B-值随机Dirichlet级数
1.
Tian Fan Ji has converted the growth of B-valued Dirichlet series to the growth of Dirichlet series, and obtained the sufficient and necessary conditions for the orders of the growth of random Dirichlet series.
这些结果我们应用简化原理可以将其推广到B-值随机Dirichlet级数中去。
2.
This paper studies the (p,q)(R) order and lower (p,q)(R) order of the B-valued random Dirichlet series converging in the whole plane are almost surely the same as that of some B-valued Dirichlet series.
研究了在一定条件下B-值随机Dirichlet级数在收敛全平面上的(p,q)(R)级和下(p,q)(R)级几乎处处等于某一B-值Dirichlet级数的(p,q)(R)级和下(p,q)(R)级。
4)  B-valued random Dirichlet series
B-值随机Dirichlet级数
1.
It is studied that the(p,q)(R) order and(p,q)(R) type of B-valued random Dirichlet series converging on the whole plane are almost surely the same as that of ∞n=0σ_ne~(-λ__ns) series under the condition that of 0≤d~2σ~2_n=d~2E‖Z_n‖~2≤E~2‖Z_n‖<+∞.
该文研究了在条件:0≤d2σ2n=d2E‖Zn‖2≤E2‖Zn‖<+∞下,在全平面上收敛的B-值随∞机Dirichlet级数的(p,q)(R)级和(p,q)(R)型,证明了B-值随机Dirichlet级数∑n=0Zn(ω)e-λnsa。
2.
By a method of comparison of two series, the convergence and growth of B-valued random Dirichlet series are studied by only implying a moment condition upon the coefficient of the series.
在B-值随机Dirichlet级数系数在矩条件下,运用级数比较法研究了B-值随机Dirichlet级数的收敛性与增长性。
5)  2_dimension B_valued random Dirichlet series
二维B值随机Dirichlet级数
1.
In this thesis,the convergence properties of 2_dimension B_valued random Dirichlet series are studied while { Xn (ω)}is a sequence of independent and equally distributed or not.
在随机变量列{X_n(ω)}为独立同分布和不要求独立同分布两种情况下,研究了二维B值随机Dirichlet级数的收效性,给出了二维B值随机Dirichlet级数的相关收敛横坐标及以参数形式表示的Valiron(瓦里隆)公式,证明了在一定条件下二维B值随机Dirichlet级数与其相应的二维B值Dirichlet级数a。
6)  the double B-valued Dirichlet series
二重B值Dirichlet级数
补充资料:[3-(aminosulfonyl)-4-chloro-N-(2.3-dihydro-2-methyl-1H-indol-1-yl)benzamide]
分子式:C16H16ClN3O3S
分子量:365.5
CAS号:26807-65-8

性质:暂无

制备方法:暂无

用途:用于轻、中度原发性高血压。

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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