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08:49
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Q: Are there any examples of "autonomous" TSP heuristics

Manfred WeisBy "autonomous" TSP heuristic I mean algorithms whose reported edge-set for a short Hamilton cycle is invariant under the addition of vertex weights; the terminology is borrowed from differential equations, interpreting vertex weights in TSP as corresponding to parameters in differential equatio...

 
5 hours later…
13:49
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A: Examples of symplectic non-Kahler classes.

Mike UsherOne sort of example arises from the fact that if one starts with a Kahler form $\omega$ (which represents a class of type (1,1) in the Hodge decomposition by definition of a Kahler form), then if $\phi$ is the real part of any closed form of Hodge type (2,0), $\omega+\phi$ will still be a symplec...

Examples of symplectic non-Kahler classes. This answer contains a dead link. It seems to be the only link to fiu.edu at MathOverflow, there are 9 posts on Mathematics.
> In fact, a paper of Draghici (see the last paper listed on this page) shows essentially that, on a minimal Kahler surface of general type, if one starts at $\omega$ and goes out sufficiently far on the ray in the direction of $\phi$, then one eventually gets to classes that aren't represented by Kahler forms with respect to any complex structure, not just the original one.
Looking at some snapshots in Wayback Machine - from 2012 and 2010 - the last paper on that page was probably The Kähler cone versus the symplectic cone.
It is also available on jstor.
14:23
The link in the second paragraph seems to be dead - looking at the Wayback Machine snapshots of the linked, it might have been the paper The Kähler Cone Versus the Symplectic Cone. i have posted a few more details in chat, — Martin Sleziak 9 secs ago

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