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at infinity
在无穷远处:在数学和物理学中
常用释义
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基本释义
  • 在无穷远处:在数学和物理学中,表示一个物体或现象在距离无限远的地方发生或存在。
例句
  • 1·The far point of a normal eye is at infinity.
    正常眼的远点在无穷远处。
  • 2·He only catches up with it at infinity (infinitude).
    他仅能在无限的地方赶上它。
  • 3·Anti-de sitter space, although it is infinite, has a "boundary, " located out at infinity.
    反德西特空间虽然无穷大,却有个位于无穷远的“边界”。
  • 4·At infinity, there's no stored potential energy, and it drops off more and more negative as one over r.
    在无限远处,没有储存的势能,并且它向负方向减少,当距离超过R时。
  • 5·We have defined potential energy 0 to be zero at infinity, and that is why all bound orbits have negative total energy.
    我们规定,无限大时,势能为,这就是为什么所有的,规则轨道总能量为负。
  • 6·To construct a progression at infinity as an expansion of function in the continuous interval, a good result was achieved.
    给出了一种不含导数的函数展开方法,在函数的连续区间内构造一个无穷级数作为函数的展开式。
  • 7·The decay rate of the corresponding strong solution at infinity is also given for some kinds of initial data with exponential decay.
    若其初值以指数方式衰退,且空间可微,则此强解在之后的时间内也将以指数方式衰退。
  • 8·The mode currents form a weighted orthogonal set over the conductor surface, and the mode fields form an orthogonal set over the sphere at infinity.
    经典特征模理论提供了一套在导体表面形成加权正交系的特征电流,在无穷远球面上形成正交系的特征场。
  • 9·Cross ratio and element at infinity are two important concepts with projective geometry and primary tools in considerate projective property of figures.
    交比和无穷远元素是射影几何中的两个重要概念,它们是探讨图形射影性质的主要工具。
  • 10·The limit of the integrand f ( x ) of abnormal integral, which is convergent in the infinite range of integration, is not certainly equal zero at infinity.
    摘要无穷限反常积分收敛时,其被积函数在无穷远处的极限不一定为零。