Mathematics, Department of
Document Type
Article
Date of this Version
2-5-1999
Citation
Internat. J. Math. & Math. Sci. Vol. 23, No. 11 (2000) 759–776 S0161171200002775
Abstract
We use a generalized Brownian motion process to define a generalized Feynman integral and a conditional generalized Feynman integral. We then establish the existence of these integrals for various functionals. Finally we use the conditional generalized Feynman integral to derive a Schrödinger integral equation.
COinS
Comments
Hindawi Publishing Corp.