2014
DOI: 10.1016/j.physa.2013.09.067
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Path integral pricing of outside barrier Asian options

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Cited by 3 publications
(2 citation statements)
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“…That the solution to the path integral (8) is also the fundamental solution to (9) is basically the content of the celebrated Feynman-Kac theorem [15]. Define the propagator W P (X T , T, λ|X 0 , 0) for a driftless risky asset X t that spends λ unit of time over the constant level b…”
Section: Parisian Propagatormentioning
confidence: 99%
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“…That the solution to the path integral (8) is also the fundamental solution to (9) is basically the content of the celebrated Feynman-Kac theorem [15]. Define the propagator W P (X T , T, λ|X 0 , 0) for a driftless risky asset X t that spends λ unit of time over the constant level b…”
Section: Parisian Propagatormentioning
confidence: 99%
“…Therefore the need for closed-forms or computationally inexpensive approximation has always been a driving force in the field and should remain so in the foreseeable future. Since its emergence among econophysicists' toolbox, which can be traced back to the seminal work from Dash [4] [5] and Linetsky [6], the path integral framework has proved to be especially well suited [7][8] [9] to the study of exotic options. On a historic note, the path integral itself was developed by Wiener [10] [11] as a way to do computation on Brownian paths, and later on by Feynman [12] for its original description of quantum mechanics.…”
Section: Introductionmentioning
confidence: 99%