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On Multiple-Paths Schramm-Loewner Evolution

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개인저자Jahangoshahi, Mohammad.
단체저자명The University of Chicago. Statistics.
서명/저자사항On Multiple-Paths Schramm-Loewner Evolution.
발행사항[S.l.] : The University of Chicago., 2018
발행사항Ann Arbor : ProQuest Dissertations & Theses, 2018
형태사항128 p.
소장본 주기School code: 0330.
ISBN9780438370203
일반주기 Source: Dissertation Abstracts International, Volume: 80-01(E), Section: B.
Adviser: Gregory F. Lawler.
요약In this thesis, we study the properties of multiple-paths Schramm-Loewner Evolution (SLEkappa). One of the main objectives is to study this process in multiply-connected domains, which requires discussing single path SLEkappa in such domains fir
요약While for some applications it is appropriate to consider SLE kappa as a probability measure, there are several cases where it is more natural to consider it as a non-probability measure. In this work, we take the second approach to study multip
요약First, we discuss multiple-paths SLEkappa in simply connected domains. In particular, we give a definition using the Brownian loop measure and show that the partition function is smooth. These results are based on a joint work with Greg Lawler
요약Next, we recall SLEkappa in multiply-connected domains defined in a work of Lawler. As before, the Brownian loop measure is used to define SLEkappa by describing particular Radon-Nikodym derivatives. In addition, we give an argument comparing
요약Then, we define multiple-paths SLEkappa in multiply-connected domains and prove that its partition function is smooth using the Hormander's theorem. While the definition is similar to multiple-paths SLEkappa in simply-connected domains, the pro
요약Finally, we use two independent radial SLEkappa kappa curves to give a construction of two-sided SLEkappa measure growing simultaneously from the marked points. We show that this measure is comparable to the distribution of two SLEkappa paths
일반주제명Statistics.
언어영어
기본자료 저록Dissertation Abstracts International80-01B(E).
Dissertation Abstract International
대출바로가기http://www.riss.kr/pdu/ddodLink.do?id=T14998662

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