• 标记基因位置效应干扰因素这一期望值的影响很小染色体长度期望方差影响很大

    The position effects of mark gene and other factors have a little influences on the expect value, but the chromosome length have much influences on it.

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  • 是因为增加回答选项时增加方差数目 — (观察-期望)2可以求它的总数

    This is because as you add response options, you increase the number of squared difference scores -- (Observed - Expected)2 -- you can sum over.

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  • 随机变量方差衡量随机变量期望偏离的程度。

    The variance of a random variable measures how far from the expected value its values typically are.

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  • 3方差专业定义随机变量二次中心期望平方加权平均值

    The technical definition of variance is the random variable's second central moment, the weighted average of the square of the differences from the expected value.

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  • 本文拉丁超立方抽样法条件期望对偶变数方差减缩技术组合用于分析船体总极限强度可靠性

    This paper proposes Latin hypercube sampling combined with variance reduction techniques of conditional expectation and antithetic variates to assess ultimate strength reliability of ship hull girder.

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  • 二次方差获取食物方差计算快速剔除其他远的噪声点,获得食物分布期望位置

    The quadratic method to food spot which gains made the variance computation, rejected noise spots which were apart from other normal spots, so that it obtained the expected food distribution position.

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  • 投资者最优收益期望方差其对应信息风险-收益系数和风险厌恶参数共同决定市场的风险价格完全由信息的风险-收益系数确定。

    The mean and variance of the optimal payoff is determined by both the payoff-risk coefficient of information and the risk aversion parameter, but the risk price is only by the former.

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  • 研究一类随机系统具有期望动态误差系数稳态输出方差相对稳定约束满意PID控制问题

    The problem of satisfactory PID control for a class of stochastic systems with constraints on dynamic error coefficient, steady-state output variance and relative stability margin is considered.

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  • 推导出了正分布大额赎回量的期望方差计算公式

    The expectation and variance of LAR formula is given by inference under normal distribution.

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  • 本文进一步计算出股票价格模型期望方差讨论跳跃服从对数分布模型的无套利价格的下界。

    We furthermore calculate the expectation and variance of random variable, and discuss the approximate value of no-arbitrage price when jump obeying poisson distribution.

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  • 合与时间相关QTL基因型期望均值向量剩余误差的方差矩阵动态性状功能定位的核心内容。

    Modeling time-dependent expected mean vectors of QTL genotypes and the structure of the within-subject residual covariance matrix are the essence for functional mapping QTL of dynamic traits.

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  • 最后利用函数一工具求得一些连续非负分布随机变量数学期望方差

    And finally, this tool-the generating function-can be used to get some expectation and variance of random variable of continual-type non-negative distribution.

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  • 其次提出价格分布模型,并给出了期望价格,价格的方差期望收益计算公式。

    Second, a convex distribution model for the price is proposed. The formulae are given respectively for the expectation price, the variance of the price and the income.

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  • 停止损失再保险作为种再保险方式,在具有相同保费的前提下,能使保险人期望效用最大,并能使其自留风险方差最小

    The stop-loss reinsurance as one way of reinsurance can make insurers obtain the highest expected effectiveness but the lowest risk variance.

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  • 根据中心极限定理,以随机数基础,设计了随机变量结构公式,其数学期望方差任意给定。

    On the basis of random numbers, The structure-formula of the normal random variable has been designed according to the limit theorem.

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  • 停止损失再保险作为一种再保险方式,具有相同保费前提下,能使保险人的期望效用最大,并能使其自留风险方差最小。

    Aiming at stop loss reinsurance, this paper derives optimal pricing model of reinsurance on the basis of total claim amount using mean-variance premium principle and utility theory.

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  • 本文利用期望-方差效用理论,讨论了单时段市场风险资产绝对免保险免赔额的存在性问题,给出了最优免赔额、最优风险资产投资额定价表达式。

    This paper discuss the optimal investment and insurance in such a one-period market and get the valuation of the optimal assets investment amount and the optimal amount of dismiss compensate.

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  • 无纸考试系统理想组卷方式是根据试题得分概率答题时间概率分布自动组卷,使所组卷子的预期考试成绩和答题时间数学期望方差符合要求。

    A ideal exam-paper formation algorithm of a no-paper examination system automatically makes a exam-paper to meet pre-demands of exam-grade distribution and exam-time.

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  • 无纸考试系统理想组卷方式是根据试题得分概率答题时间概率分布自动组卷,使所组卷子的预期考试成绩和答题时间数学期望方差符合要求。

    A ideal exam-paper formation algorithm of a no-paper examination system automatically makes a exam-paper to meet pre-demands of exam-grade distribution and exam-time.

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