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A rather readable reference for this is [Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402][1]Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402 (who attribute the result to Moser). [1]: http://www.sciencedirect.com/science/article/pii/0022123685900655

A rather readable reference for this is [Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402][1] (who attribute the result to Moser). [1]: http://www.sciencedirect.com/science/article/pii/0022123685900655

A rather readable reference for this is Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402 (who attribute the result to Moser).

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Christian Remling
Christian Remling
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A rather readable reference for this is [Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402(1985), 358-402][1] (who attribute the result to Moser). You will have to assume that $X(0)$ is self-adjoint [1]: http://www.sciencedirect.com/science/article/pii/0022123685900655

A rather readable reference for this is Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402 (who attribute the result to Moser). You will have to assume that $X(0)$ is self-adjoint.

A rather readable reference for this is [Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402][1] (who attribute the result to Moser). [1]: http://www.sciencedirect.com/science/article/pii/0022123685900655

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Christian Remling
Christian Remling
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A rather readable reference for this is Deift, Li, Tomei, Toda flows with infinitely many variables, JFA 64 (1985), 358-402 (who attribute the result to Moser). You will have to assume that $X(0)$ is self-adjoint.