Research Project:
YAYILIM DENKLEMLERİNİN STOKASTİK AKIŞLARLA İLİŞKİLİ ZAYIF ÇÖZÜMLERİ

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TB.00251

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Çağlar, Mine
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Conditional law and occupation times of two-sided sticky Brownian motion
(Elsevier, 2020) Çağlar, Mine; Can, Buğra; Department of Mathematics; Yes; College of Sciences
Sticky Brownian motion on the real line can be obtained as a weak solution of a system of stochastic differential equations. We find the conditional distribution of the process given the driving Brownian motion, both at an independent exponential time and at a fixed time t>0. As a classical problem, we find the distribution of the occupation times of a half-line, and at 0, which is the sticky point for the process.

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