QV:二次变量
“二次变差”(Quadratic Variation)常被缩写为QV,这种简写形式便于学术研究及日常应用中快速书写与交流。该术语广泛应用于金融数学、随机分析等多个综合性学科领域,主要用于描述随机过程在时间上的累积变化程度。尽管其应用场景多样,但核心定义始终明确,是理解和分析随机波动的重要工具。
Quadratic Variation具体释义
Quadratic Variation的英文发音
例句
- The quadratic variation and mixed integrals of the martingales with orthogonal increments are studied. The theorem for the existence of quadratic variation is proved.
- 研究了二参数正交增量鞅的平方变差和混合积分,证明了平方变差的存在定理。
- The Quadratic Variation(QV) and Mixed Integrals of the Martingales with Orthogonal Increments
- 正交增量鞅的平方变差和混合积分
- The existence of the quadratic variation of local square integrable strong martingales is proved. The important inequality of Burkholder Davis Gundy is obtained.
- 证明了基于停线的局部平方可积强鞅的二次变差的存在性,得到了重要的Burkholder-Davis-Gundy不等式。
- Linear or exponential or polynomial relationships between g-s and stomatal aperture were found when regression of g-s and stomatal aperture was established. This paper supposes that temperature has quadratic variation through layers of the shell element, and gives the expression of temperature functions in given boundary conditions.
- 气孔导度和气孔开度经回归分析呈线性、指数或多项式分布。假设温度沿壳元厚度是二次多项式分布,在给定边界条件下,推导了壳元温度函数表达式;
- This paper supposes that temperature has quadratic variation through layers of the shell element, and gives the expression of temperature functions in given boundary conditions.
- 假设温度沿壳元厚度是二次多项式分布,在给定边界条件下,推导了壳元温度函数表达式;
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