5 citations · 6 across the 11 of their papers we have counts for
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Cameron-Storvick theorem associated with Gaussian paths on function space
Jae Gil Choi
The purpose of this paper is to provide a more general Cameron-Storvick theorem for the generalized analytic Feynman integral associated with Gaussian process on a v…
Analytic operator-valued generalized Feynman integral on function space
Jae Gil Choi
In this paper an analytic operator-valued generalized Feynman integral was studied on a very general Wiener space . The general Wiener space is a funct…
Wiener integrals with respect to Yeh processes
Jae Gil Choi
We define Wiener integrals with respect to Yeh processes and study their properties. In particular, we obtain the martingale property of the associated stochastic processes and giv…
Analytic Fourier--Feynman transforms and convolution type operations associated with Gaussian processes on Wiener space
Jae Gil Choi, Seung Jun Chang
In this paper we introduce the concept of a convolution type operation of functionals on Wiener space. It contains several kinds of the concepts of convolution products on Wiener s…
Algebraic structure of the analytic Fourier-Feynman transform associated with Gaussian processes on Wiener space
Seung Jun Chang, Jae Gil Choi, David Skoug
In this paper we study algebraic structures of the classes of the analytic Fourier-Feynman transforms on Wiener space. To do this we first develop several rotation properties…