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May 8, 2012 at 11:53 history edited Felix Goldberg
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Apr 8, 2012 at 10:06 comment added Alexander Chervov @Felix Yes, you are right, it was not quite correct. Still I think the following makes sense - pertrubation theory argument. If A= Positive + Epsilon. We can estimate how the eigenvectors are changed - if Epsilon is sufficiently small we can hope for positivity. Still here is some gap - I do not know how to ensure that all elements of eigenvector are big enough. Except the only case - stochastic matrices have PF-eigenvector = (1,1,1,1,...,1). So in this case I think it can be gained something from pertrubation theory.
Apr 8, 2012 at 9:25 answer added Felix Goldberg timeline score: 1
Apr 6, 2012 at 21:06 answer added Suvrit timeline score: 1
Mar 31, 2012 at 11:27 comment added Felix Goldberg I'm not sure about the diagonal dominance - it can ensure positive eigenvalues, but it's the eigenvector I'm after. Or am I missing something?
Mar 31, 2012 at 10:25 history edited Felix Goldberg
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Mar 31, 2012 at 7:46 comment added Alexander Chervov Symmetric matrix is easy case. Cause you know eigval is real. Some sufficient conditions I think easy to get something like diagonal domination.... but it can be very far from necessary .....
Mar 31, 2012 at 2:17 history asked Felix Goldberg CC BY-SA 3.0