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The far point of a normal eye is at infinity.

正常眼的远点在无穷远处。

Then, combing with the two lemmas above, we can compute the critical groups at infinity of the original functional precisely.

于是结合上面的两个引理,我们能精确地计算原泛函在无穷远处的临界群。

Close focus to check that there is nothing in the immediate foreground that would not be visible with the lens set at infinity.

关闭重点检查中有前景,将不会立即与无穷远没有设置明显的镜头。

Although the generalized Brusselator system has been discussed detailedly, we further analyze it at infinity to get its global dynamics.

进一步地,为了分析Brusselator系统的全局动力学性质,我们还对该系统的无穷远奇点进行了讨论。

Using this method we determine the characteristic directions and the numbers of orbits which go towards or away from the equilibria at infinity.

最终,我们得到了系统无穷远奇点处的所有特殊方向以及沿这些特殊方向进出奇点的轨道的情况。

This dissertation is mainly about the scalar field in curved black hole spacetime backgrounds assumed to be asymptotic de Sitter space at infinity.

本文的主要内容是关于黑洞视界外部时空中的标量场,我们选择的黑洞时空在无穷远处是渐近de Sitter时空。

According to the stability of vanishing points of the projected lines on the image of a group of lines at infinity,the algorithms for camera calibration and indoor visual navigation of the autonomous mobile platform based on parallel s are proposed.

根据一组空间直线上的无穷远线素集在视平面上所形成的消失点对直线的平移具有稳定性的特点,提出了基于平行线的摄像机参数标定和自主移动平台室内视觉导航算法。

A recursive formula is derived to compute singular point values at infinity.

摘 要:研究了一类三次系统无穷远点的极限环分支问题。

According to the stability of vanishing points of the projected lines on the image of a group of lines at infinity, the algorithms for camera calibration and indoor visual navigation of the autonomous mobile platform based on parallels are proposed.

根据一组空间直线上的无穷远线素集在视平面上所形成的消失点对直线的平移具有稳定性的特点,提出了基于平行线的摄像机参数标定和自主移动平台室内视觉导航算法。

Then, we consider the Lyapunov-Schmidt reduction method from the Morse theoretical point of view. We prove that the critical groups at infinity of the reduced functional are isomorphic to those of the original functional.

接下来,我们从Morse理论的角度来考察著名的Lyapunov-Schmidt约化方法,证明了原泛函与约化后的泛函在无穷远处的临界群是同构的。

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这两个团体间的分歧难以掩饰。

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