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- W2183623907 abstract "In this paper, we investigate some properties of the operator exponential solutions of the initial value problem X (t) = A(t)X(t); t2 T X(s) = I; where I is the identity operator on a Banach space X; s is an initial point in a time scale T and A(t) is a bounded linear operator on X; t2 T: Also, we give an example of differentiable 2 2 matrices A(t) and B(t) to show that the commutativity of eA(t;s) with ( A)(t) (resp. eA(t;s) with B(t) ) is an essential condition for the inverse e 1 A (t;s) to equal eA(s;t) ( resp. eA(t;s)eB(t;s) to equal eA B(t;s))." @default.
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- W2183623907 date "2012-01-01" @default.
- W2183623907 modified "2023-09-27" @default.
- W2183623907 title "On the Exponential Operator Functions on Time Scales" @default.
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