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结果进行t检验及直线相关分析。Results were analyzed by T test and Bivariate correlation.
方法双变量多水平模型,最小二乘法。Methods Multilevel bivariate models, Ordinary least square estimation.
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将上述因子进行单变项及双变项分析,计算后验风险比。Posterior odds were all calculated for univariate and bivariate analysis.
该算法基于一个超方体约束的二次规划模型。In chapter 2, a algorithm named bivariate entropy function algorithm is proposed.
双变量6脉波交-交变频器采用零式结构,由36只晶闸管组成。Bivariate six-pulse AC-AC converter based on zero-structure, is composed of 36 SCR.
目的探讨利用双变量多水平模型分析多重相关中的部分相关问题。Objective To analyze the partial correlation problems by multilevel bivariate models.
双变数存活分析已被广泛应用于生物医学的研究。Bivariate survival analysis has received substantial attentions due to its wide applications.
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结果发现MTM与抑郁、焦虑、自卑之间存在二元线性关系。Linear bivariate associations between MTM and depression, anxiety and low self-esteem were observed.
提出一种以任意三角剖分为控制网格的二元箱样条曲面算法。For arbitrary triangular control meshes, a surface algorithm based-on bivariate box-spline is developed.
本文通过引进多参数建立了二元插值的一般框架。Two classes of general bivariate interpolating frames are established by introducing multiple parameters.
本文综述了该方法用之于三角剖分上样条空间维数的研究所取得的一些进展。In this paper, some advances on the dimension of the bivariate spline space from the approach is surveyed.
我们尝试来填充三角B样条曲面和理论和实现上的差距。We tried to make up the gap between the theory and implementation of bivariate Triangular B-Spline Surfaces.
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该文考虑到小波系数层间相关性,引入双变量概率分布模型。In this paper, considering inter- scale dependency, we introduced a bivariate probability distribution model.
本文主要研究特殊三角剖分下二元样条函数空间的局部基和维数问题。In this thesis, local basis and dimensions of bivariate spline spaces over some specialtriangulations are discussed.
模型的基本结构是一个从多维到低维的投影变换。Basic composition of models is projective transformation from multi-dimensional allocation to bivariate distribution.
二元三方向剖分是方向最少的三角剖分,建立在其上的二元三向四次箱样条在CAGD等领域有着广泛的应用。Bivariate 3-direction is a triangulation with the least directions. Box spline built on it is widely applied in CAGD.
为了提高模型的预测准确率,使用了双变量统计和主成份对数据进行预处理和分析。To improve the forecasting accuracy, bivariate statistics and PCA were used to prepare and analyze the data in advance.
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应用二维正态随机过程同时模拟方法研究了焊趾疲劳裂纹扩展过程。The stochastic behavior of FCP from the weld toe was investigated using the simulation approach of bivariate random process.
弯管内模支撑由半圆弧形支撑架与双变弧垫模组成。The inner mold support of a knee pipe is composed of the semi-circular arc-shaped support frames and a bivariate arc pad mold.
最后,对二元切触有理插值存在性也进行了讨论,并给出有理插值函数的显式表示。At last, we have discussion about existence of bivariate osculatory rational interpolation and produce its explicit expression.