Abstract
We introduce the concept of a path integral which integrates the path derivatives and recovers the primitives. The path integral is an extension of the Henstock integral. Moreover, we introduce the -strong Lusin condition. Using this new concept, we give a descriptive definition of a path integral and a monotone theorem of a path differentiable function.
Citation
Shusheng Fu. "PATH INTEGRAL: AN INVERSION OF PATH DERIVATIVES." Real Anal. Exchange 20 (1) 340 - 346, 1994/1995. https://doi.org/10.2307/44152493
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