
doi: 10.1007/bf01056828
Consider the nondegenerate systems in \(L^ 2:\) \[ (1)\quad A(t,\epsilon)x'=B(t,\epsilon)+f(t,\epsilon) \] where A, B are \(m\times m\)-matrices; \(x,f\in R^ m\), and the degenerate system \[ (2)\quad (\hat A(t)x)'=(\hat A'(t)+\hat B(t))x+\hat f(t). \] The author studies the convergence of the family of the solutions of the system (1) to the solution of the limiting degenerate system.
Linear differential equations in abstract spaces, first order differential equation, degenerate system
Linear differential equations in abstract spaces, first order differential equation, degenerate system
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