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On Systems of Linear Differential Equations
American Journal of Mathematics, 1951with U a column vector and A and P n-square matrices. The transformation U = TU, by a unimodular matrix T is easily seen to result in an equation in U, of form (1), in which the coefficient of A is T-1AT. It is known [1] that if the elements of A and its characteristic roots are holomorphic in a closed bounded region R, then there exists a matrix T ...
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IEEE/ACM Transactions on Computational Biology & Bioinformatics, 2008
H. Jong, M. Page
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H. Jong, M. Page
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The Use of Volterra Series to Find Region of Stability of a Non-linear Differential Equation†
, 1965J. Barrett
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On the continuation of solutions of a certain non-linear differential equation
, 1967C. V. Coffman, D. Ullrich
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Second Order Linear Differential Equations
1975A second-order differential equation is an equation of the form $$\frac{{{d^2}y}}{{d{t^2}}} = f\left( {t,y,\frac{{dy}}{{dt}}} \right)$$ (1) .
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A GEOMETRIC ANALYSIS OF STABILITY REGIONS FOR A LINEAR DIFFERENTIAL EQUATION WITH TWO DELAYS
, 1995J. Mahaffy, Kathryn M. Joiner, P. Zak
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