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May 31, 2021 at 15:01 history edited Alexandre Eremenko CC BY-SA 4.0
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May 31, 2021 at 4:03 comment added lcv Gosh of course! Thank you.
May 31, 2021 at 3:42 comment added Alexandre Eremenko If a solution $y$ is zero on an open set, then $y(x_0)=0$ and $y'(z_0)=0$ for some $x_0$ in this open set. So by uniqueness it coincides with the solution $y_0(x)\equiv 0$, since they both satisfy the same ODE and same initial condition.
May 31, 2021 at 3:39 comment added lcv If I'm not mistaken the sentence in brackets (If a solution is zero on an open set then it coincides everywhere with the zero solution) is essentially the definition of unique continuation property. How does uniqueness imply UCP?
S May 31, 2021 at 3:38 history suggested F Zaldivar CC BY-SA 4.0
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May 31, 2021 at 3:33 review Suggested edits
S May 31, 2021 at 3:38
May 31, 2021 at 3:28 comment added LSpice I think something happened with "systemes liniaires aux derivles partielles".
May 31, 2021 at 0:27 history edited Alexandre Eremenko CC BY-SA 4.0
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May 31, 2021 at 0:12 history edited Alexandre Eremenko CC BY-SA 4.0
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May 30, 2021 at 15:07 history edited Alexandre Eremenko CC BY-SA 4.0
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May 30, 2021 at 14:57 history answered Alexandre Eremenko CC BY-SA 4.0