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Ordinary Differential Equations: Graduate Level Problems ...
Ordinary Differential Equations Igor Yanovsky, 2005 7 2LinearSystems 2.1 Existence and Uniqueness A(t),g(t) continuous, then can solve y = A(t)y +g(t) (2.1) y(t 0)=y 0 For uniqueness, need RHS to satisfy Lipshitz condition. 2.2 Fundamental Matrix A matrix whose columns are solutions of y = A(t)y is called a solution matrix.
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