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directional derivative
方向导数:在多元函数中
常用释义
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基本释义
  • 方向导数:在多元函数中,沿着某个给定方向的导数。
例句
  • 1·And that's basically, yes, that's the directional derivative.
    基本上是的,那就是方向导数。
  • 2·Well, it's actually the directional derivative in that direction.
    它其实是那个方向的方向导数。
  • 3·The directional derivative according to the vector fields was introduced.
    引入了相应于矢量场的方向导数。
  • 4·We discuss several different definitions of directional derivative and gradient vector.
    讨论了几种不同的方向导数和梯度的定义。
  • 5·The directional derivative in a direction that's perpendicular to the gradient is basically zero.
    垂直于梯度的方向上,方向导数为零。
  • 6·Secondly, the new generalized gradient is introduced to take advantage of the given directional derivative.
    其次讨论了一类新的广义梯度,这样的广义梯度能够充分利用已经有的方向导数的信息。
  • 7·And,the slope is going to be the directional derivative in that direction OK, I think that's as graphicas I can get.
    这个斜率就是此方向的方向导数,好了,我想我说的已经尽量图形化了。
  • 8·The paper offers a dual problem for the semi-infinite convex programming by using the directional derivative with zero dual gap.
    本文对半无限凸规划提出一个用方向导数表述的对偶问题,其对偶间隙为零。
  • 9·Then, we define a class of tangent cone F convexity in terms of the tangent cone directional derivative, and prove the sufficient optimality conditions for (VP).
    然后利用正切锥方向导数定义一类正切锥F 凸函数类,并给出了(VP)正切锥真有效解的充分性条件;
  • 10·A discussion of the relations between continuity, partial derivative, directional derivative and differentiability of binary function is helpful for us to study binary function.
    探讨二元函数的连续性、偏导数、方向导数以及可微性之间的关系,有助于我们对二元函数的学习。