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Nov 14, 2015 at 15:19 answer added Jean Duchon timeline score: 3
Nov 12, 2015 at 8:22 history edited Denis Serre CC BY-SA 3.0
deleted 11 characters in body; edited title
Nov 12, 2015 at 6:32 history edited Guo Qi CC BY-SA 3.0
added 8 characters in body; edited title
S Nov 10, 2015 at 15:06 history suggested BigM CC BY-SA 3.0
Latex corrections
Nov 10, 2015 at 14:46 review Suggested edits
S Nov 10, 2015 at 15:06
Nov 9, 2015 at 20:28 answer added David E Speyer timeline score: 27
Nov 9, 2015 at 16:31 comment added David E Speyer This reminds me of mathoverflow.net/questions/38019/…
Nov 9, 2015 at 16:30 history edited David E Speyer CC BY-SA 3.0
edited body
Nov 9, 2015 at 16:29 comment added David E Speyer I don't understand the votes to close: Both (1) and (2) are reasonable questions; a "yes" answer to (1) implies a "yes" answer to (2). My guess is that they are both false, though...
Nov 9, 2015 at 16:28 comment added Guo Qi I did some changes. Thank you, Jean.
Nov 9, 2015 at 16:25 history edited Guo Qi CC BY-SA 3.0
edited body; edited title
Nov 9, 2015 at 16:19 history edited Guo Qi CC BY-SA 3.0
edited body; edited title
Nov 9, 2015 at 16:17 comment added Jean Duchon Then version 2 should read: Version 2: If $f$ : $\mathbb R^n \rightarrow \mathbb R$ is a polynomial, $D^2f(x)$ is non-degenerate for every $x$, then $f$ has at least one critical point. (It is a consequence of version 1 if version 1 is true, not equivalent to version 1).
Nov 9, 2015 at 15:54 comment added Guo Qi In version 1, we can prove g is an open mapping. However, g maybe not a closed mapping.
Nov 9, 2015 at 15:48 comment added Guo Qi Sorry about my mistake, f in version 2 should be a polynomial functional on R^n, which means f:R^n \rightarrow R.
S Nov 9, 2015 at 14:51 history suggested Jean Duchon CC BY-SA 3.0
formatting (latex)
Nov 9, 2015 at 14:42 review Suggested edits
S Nov 9, 2015 at 14:51
Nov 9, 2015 at 14:38 review Close votes
Nov 9, 2015 at 23:59
Nov 9, 2015 at 14:22 comment added Liviu Nicolaescu Is $f$ a map $\mathbb{R}^n\to\mathbb{R}$ or a map $\mathbb{R}^n\to\mathbb{R}^n$. In the second case, what is the meaning of the nondegeneracy of $D^2f$?
Nov 9, 2015 at 14:13 review First posts
Nov 9, 2015 at 15:34
Nov 9, 2015 at 14:13 history asked Guo Qi CC BY-SA 3.0