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点乘的英文

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"点乘"怎么读用"点乘"造句

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  • dot product

例句与用法

  • We dot-multiply both sides by 9k .
    我们用9k点乘两边。
  • When the factor to be cancelled is a base vector, we dot-multiply by another base vector to produce a kronecker delta .
    当要消去的因子是一个基矢量时,用另一个基矢量来点乘,以得到克罗内克尔记号。
  • Pointwise multipliers between two holomorphic function spaces in the unit ball of cn
    中单位球上两个全纯函数空间之间的点乘
  • Firstly , the point multiplication and the core operation kp + lqof application layer are optimized
    首先,对点乘和应用层的核心运算kp + lq进行优化。
  • Suppose abc d . then a point multiplied by d gives the same result as a point multiplied by a , then b , then c
    假定abc = d 。则一个点乘以d得出的结果与一个点先后乘以a 、 b 、 c的结果相同。
  • If you think of a point in a plane as a 12 matrix , you can transform that point by multiplying it by a 22 matrix
    如果将平面中的点视为12矩阵,则可通过将该点乘以一个22矩阵来将该点变换。
  • The product of the unadjusted function point and value adjustment factor gives the size of the application expressed in term of adjusted function point
    基本功能点乘以价值调整因素所得出的数目,便是以经调整的功能点显示的应用系统规模。
  • In the fourth chapter , we use reproducing kernel and carleson measure charactering pointwise multipliers between the hardy space and bergman space , bergman space and bergman space on the unit ball
    在第四章中,我们利用再生核与carleson测度工具刻画了单位球上hardy空间到bergman空间,以及bergman空间到bergman空间的点乘子。
  • Then , the typical emboss bump mapping is delivered , so is the dot3 bump mapping that is the main techmology used in graphics card . they are discussed fully , which is based on the principle of them . and the pros and cons of them are discussed in detail
    接着介绍了比较典型的浮雕凹凸纹理映射技术和现在主流显卡采用的点乘凹凸纹理映射技术,从实现的原理入手对二者进行了详细的论述,并对二者的优缺点进行了细微的比较。
  • In the six chapter , we use the methods of reproducing kernel and carleson measure charactering the pointwise multipliers on the hardy space , bergman space on the polydiscs , we also obtain a necessary condition for a composition operator to be a compact operator , and a addition result on the range of composition operator on the hardy space
    在第六章中,我们利用再生核与carleson测度刻画了多圆hardy空间到bergman空间,以及bergman空间到bergman空间的点乘子,得到hardy空间与bergman空间上复合算子为紧的一个必要条件,以及在hardy空间上关于复合算子值域的一个结果
用"点乘"造句  
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