homeomorphic

基本解釋

It is clear that for any graph G the space R(G) and R(TG) are homeomorphic.
顯然，對任意一個圖G，空間R（G）和空間R（TG）是同胚的。
In this paper, we derive the homeomorphic classes of graphlike manifold with contraction by means of twist operation.
在這篇文章中;通過使用扭轉(zhuǎn)運算;我們獲得了具有縮影的圖式流形的同胚分類.
In this paper , some results on fixed points of homeomorphic maps in metric spaces have been obtained.
本文給出了度量空間中某些同胚非擴張映射不動點存在的充分必要條件。
As mathematicians say, “Every simply connected closed 3-manifold is homeomorphic to a 3-sphere.
用數(shù)學(xué)語言表達就是“每個單連通3重（3-manifold）封閉體與一個三維球體同胚（homeomorphic）?！?/li>
The equivalence of the following three conditions is proved: two solenoids are homeomorphic;they are isomorphic;the two bonding map sequences are equivalent.
證明螺線管同胚、同構(gòu)和映射序列等價兩兩等價。