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1998
We denote ri x n matrices by uppercase italic letters, $$ A = \left( {\begin{array}{*{20}{c}} {{a_{11}} \ldots {a_{1n}}} \\ { \vdots \ddots \vdots } \\ {{a_{n1}} \cdots {a_{nn}}} \end{array}} \right) = ({a_{ij}}), $$ where aij E R or C. With the usual definitions of addition and scalar multiplication of matrices, $$ A + B = ({a_{ij}} + {b_ ...
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We denote ri x n matrices by uppercase italic letters, $$ A = \left( {\begin{array}{*{20}{c}} {{a_{11}} \ldots {a_{1n}}} \\ { \vdots \ddots \vdots } \\ {{a_{n1}} \cdots {a_{nn}}} \end{array}} \right) = ({a_{ij}}), $$ where aij E R or C. With the usual definitions of addition and scalar multiplication of matrices, $$ A + B = ({a_{ij}} + {b_ ...
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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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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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Remarks on the Linearization of Differential Equations
IMA Journal of Applied Mathematics, 1977openaire +2 more sources
On a Property of the M -Coefficient of a Secondorder Linear Differential Equation
, 1972W. N. Everitt
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A non-linear differential equation and a Fredholm determinant
, 1992M. L. Mehta
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Linear Stiff Differential Equations
Journal of the Franklin Institute, 1971openaire +2 more sources