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1)  power weight
幂权
1.
In this paper, the boundness of multilinear Calderon-Zygmund operatorson Herz spaces and Herz-type Hardy spaces is established and the power weighted estimatesare given as corollaries.
建立了多线性Calderon-Zygmund算子在比幂权空间更一般的Herz空间和Herz型Hardy空间上的有界性。
2.
In this paper, the author established strong and weak boundedness theorems in power weighted Lebesgue spaces over locally compact Vilenkin groups for a class of sublinear operators which satisfy some size conditions.
本文得到局部紧Vilenkin群上满足一定尺寸条件的一类次线性算子在加幂权Lebesgue空间的强有界和弱有界定
3.
In this paper,boundedness theorem of sublinear operators on a class of Herz spaces with power weights over locally compact Vilenkin groups is obtained.
得到局部紧 Vilenkin群上一类加幂权的 H erz空间中次线性算子的有界性定理 ,对未加权情形亦得到有界性判定条
2)  power weights
幂权
1.
A class of square functions with power weights;
一类平方函数的加幂权有界性
2.
Some weighted inequalities with power weights are established for a class of operators related to the disc multiplier.
对一类有关圆盘乘子的算子,建立了幂权加权不等式。
3)  power option
幂期权
1.
By using the formula of conditional distrubition of the stock price based on observed information,we deduce a pricing formula for European power option,generalizes some reference option pricing results in fractional Blck-Scholes market.
本文讨论了基于观察信息的分数Black-Scholes市场中的幂期权定价问题,利用基于可观察的信息下的股票价格的条件分布公式,推导出欧式幂期权的定价公式,推广了有关的分数Black-Scholes市场中的期权定价的一些结果。
2.
We derive the pricing iormuias for power option and call-put parity when underlying assets are driven by Fractional Brownian Motion.
在等价鞅测度下,研究标的资产价格服从几何分数布朗运动的幂期权看涨、看跌定价公式及其平价公式。
4)  power options
幂期权
1.
The definition of power-Asian options is drawn forth from the concepts of power options and Asian options.
幂期权和亚期权是两种新型期权,而幂式亚期权是二者的统一。
2.
The problem of pricing of the European power options was studied.
 研究了欧式幂期权的定价问题,根据风险中性估价原理,得到了这些期权的定价公式。
5)  power function option
幂式期权
6)  power weight function
幂权函数
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