arXiv · 2001.02770
Fubini theorems for analytic Yeh-Feynman integrals associated with Gaussian processes with applications
Abstract
In this paper we study an analytic Yeh--Feynman integral and an analytic Yeh--Fourier--Feynman transform associated with Gaussian processes. Fubini theorems involving the generalized analytic Yeh--Feynman integrals are established. The Fubini theorems investigated in this paper are to express the iterated generalized Yeh--Feynman integrals associated with Gaussian processes as a single generalized Yeh--Feynman integral. Using our Fubini theorems, we next examined fundamental relationships (with extended versions) between generalized Yeh--Fourier--Feynman transforms and convolution products (with respect to Gaussian processes) of functionals on Yeh--Wiener space.
Explore related subjects
Keep this discovery
Jae Gil Choi. 2020-01-08. Fubini theorems for analytic Yeh-Feynman integrals associated with Gaussian processes with applications. https://arxiv.org/abs/2001.02770
Cite the original work for its findings. Save a collection to share your selection of sources.