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Apr 4, 2019 at 21:04 comment added Paul You might not like my question but it makes perfectly formal sense.
Apr 4, 2019 at 21:03 comment added Paul Pick any direction in $R^n$ and take the vector field that is the unit vector in that direction at all points, now take $U$ to be the complement of some closed ball $B$ and restrict $X$ to $U$ (note that the restriction is defined on $U$ only). Then take a point $p$ in the boundary of $B$. There is one flow line whose closure containes $p$.
Apr 4, 2019 at 20:25 comment added Alexandre Eremenko If $X$ is defined on $U$ and $p\not\in U$ then how can the flow lines be related to this $p$? Please proofread your question.
S Apr 4, 2019 at 0:41 history suggested Ali Taghavi
I add a tag.
Apr 3, 2019 at 22:51 comment added Paul Ali Taghavi, thank you but I’m no expecting such things to occur.
Apr 3, 2019 at 22:47 comment added Ali Taghavi as a post which is indirectly related to your question please see mathoverflow.net/questions/324207/…
Apr 3, 2019 at 22:46 review Suggested edits
S Apr 4, 2019 at 0:41
Apr 3, 2019 at 22:06 history asked Paul CC BY-SA 4.0