Dynamical Systems¶
Parasyuk, I. O. Dynamical Systems.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Lagrange Stability
- The motion is forward Lagrange stable when \(\overline{O^+(x)}\) is compact, backward Lagrange stable when \(\overline{O^-(x)}\) is compact, and two-sided Lagrange stable when \(\overline{O(x)}\) is compact.
This sourceDefines forward, backward, and two-sided Lagrange stability through compact orbit closures; proves nonempty compact connected limit-set and approach consequences. <https://diffeq.mechmat.knu.ua/download/dynamical_systems-textbook.pdf>.
- The motion is forward Lagrange stable when \(\overline{O^+(x)}\) is compact, backward Lagrange stable when \(\overline{O^-(x)}\) is compact, and two-sided Lagrange stable when \(\overline{O(x)}\) is compact.
Verification¶
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Registry ID ref:a5322d9637a0 · see in the full table