Abstract
Let f(t 1 t 2, [tdot], t n rpar; be the inverse Laplace transform ℒ1 −1 F of F(s 1 s 2, [tdot], s n ). Then there exists a function G(s) such that ℒ1 −1 G(s) = f(t 1, t 2, [tdot], t n )|t 1 = t 2,= [tdot] = tn = t-Chen and Chiu (1973) proved three theorems for evaluating the associated transform G(s) for certain types of F(s 1, s 2, [tdot], sn ). In this paper, we give additional theorems for evaluating G(s).

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