Timeline for A measurable choice of inner-product preserving linear maps between two vector spaces
Current License: CC BY-SA 3.0
12 events
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| Aug 4, 2016 at 13:43 | history | edited | JustSomeGuy | CC BY-SA 3.0 |
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| Aug 4, 2016 at 13:01 | comment | added | JustSomeGuy | Ive edited and added details that I found unrelated before. I hope it is clear now. | |
| Aug 4, 2016 at 13:00 | history | edited | JustSomeGuy | CC BY-SA 3.0 |
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| Aug 3, 2016 at 19:27 | comment | added | Uri Bader | I can read your question in two ways. Either $V$ is a fixed vector space and by $V_x$ you mean $V$ endowed with an inner product which varies measurably according to $x\in M$ (so you have a map $M\to$ inner products on $V$). Or, $V_x$ is a measurable collection of inner product spaces, whatever that means. In the former case you seek a measurable $T:M\to \text{Hom}(V,W)$ and everything is lightly easier to formulate, but non of these cases is really compatible with what you wrote. | |
| Aug 3, 2016 at 19:16 | comment | added | Uri Bader | BOS, I started editing your question, but I found myself rewriting it completely and I wouldn't want to do that, so I stopped. Instead I'll try to explain. It is hard to convey a tone. Please trust me, I don't mean to offend. | |
| Aug 3, 2016 at 15:36 | comment | added | Ian Morris | I removed the hyperbolic dynamics tag since I couldn't see any clear connections to dynamical systems (either general or hyperbolic). | |
| Aug 3, 2016 at 15:35 | history | edited | Ian Morris |
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| Aug 3, 2016 at 14:57 | comment | added | JustSomeGuy | I'm sorry you feel that way. I'd be happy to reformulate it if you tell what specifically bothers you? | |
| Aug 3, 2016 at 14:54 | vote | accept | JustSomeGuy | ||
| Aug 3, 2016 at 13:59 | answer | added | Uri Bader | timeline score: 1 | |
| Aug 3, 2016 at 13:42 | history | edited | JustSomeGuy | CC BY-SA 3.0 |
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| Aug 3, 2016 at 11:19 | history | asked | JustSomeGuy | CC BY-SA 3.0 |