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- W3000667785 abstract "The purpose of this paper is to establish a very general Cameron-Storvick theorem involving the generalized analytic Feynman integral of functionals on the product function space $C_{a,b}^2[0,T]$. The function space $C_{a,b}[0,T]$ can be induced by the generalized Brownian motion process associated with continuous functions $a$ and $b$. To do this we first introduce the class $mathcal F_{A_1,A_2}^{,,a,b}$ of functionals on $C_{a,b}^2[0,T]$ which is a generalization of the Kallianpur and Bromley Fresnel class $mathcal F_{A_1,A_2}$. We then proceed to establish a Cameron-Storvick type theorem on the product function space $C_{a,b}^2[0,T]$. Finally we use our Cameron--Storvick type theorem to obtain several meaningful results and examples." @default.
- W3000667785 created "2020-01-23" @default.
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- W3000667785 date "2020-01-15" @default.
- W3000667785 modified "2023-09-27" @default.
- W3000667785 title "A Cameron-Storvick type theorem on $C_{a,b}^2[0,T]$ with applications" @default.
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