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- W2118039425 abstract "Let A, B be $n times n$ matrices, f a vector-valued function. A and B may both be singular. The differential equation $Ax' + Bx = f$ is studied utilizing the theory of the Drazin inverse. A closed form for all solutions of the differential equation is given when the equation has unique solutions for consistent initial conditions." @default.
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- W2118039425 date "1976-11-01" @default.
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- W2118039425 title "Applications of the Drazin Inverse to Linear Systems of Differential Equations with Singular Constant Coefficients" @default.
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- W2118039425 doi "https://doi.org/10.1137/0131035" @default.
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