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Dec 27, 2016 at 0:46 comment added mmaatthh @ Jairo Bochi, the condition is the dimension of generalized eigenspace of $A$ with respect to eigenvalues, whose real part is positive (negative), must be equal to the dimension of generalized eigenspace of $B$ with respect to eigenvalues, whose real part is positive (negative). And the generalized eigenspace of $A$ with respect to eigenvalues, whose real part is $0$, denoted as $W_0(A)$, $A|_{W_0(A)}$ is linearly equivalent to $B_{W_0(B)}$, where $W_0(B)$ is defined similarly as $W_0(A)$.
Dec 25, 2016 at 14:04 comment added Jairo Bochi Now I'm curious about this condition. Could you state it? It would make your question more useful, at least.
Dec 25, 2016 at 12:48 history reopened Yemon Choi
ThiKu
Denis Nardin
Stefan Kohl
R.P.
Dec 25, 2016 at 9:10 comment added mmaatthh I checked Robinson's book, it only dealt with hyperbolic case, similar for Simon's lecture notes, so far it seems that there is not details proof except Ladis or Kuiper's papers on this.
Dec 25, 2016 at 5:34 comment added ThiKu It should be in Robinson's book "Dynamical Systems: Stability, Symbolic Dynamics, and Chaos". An online source is section 2.3.3 of cs.elte.hu/~simonp/dynsysdiffeq.pdf which gives a complete proof.
Dec 25, 2016 at 3:48 review Reopen votes
Dec 25, 2016 at 12:51
Dec 25, 2016 at 3:29 history edited mmaatthh CC BY-SA 3.0
added 430 characters in body
Dec 24, 2016 at 6:11 history closed Pietro Majer
Marco Golla
Stefan Kohl
Alexandre Eremenko
Franz Lemmermeyer
Needs details or clarity
Dec 23, 2016 at 9:44 review Close votes
Dec 24, 2016 at 6:11
S Dec 23, 2016 at 3:59 history suggested BigM
added proper tag
Dec 23, 2016 at 3:12 review Suggested edits
S Dec 23, 2016 at 3:59
Dec 23, 2016 at 2:18 history asked mmaatthh CC BY-SA 3.0