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Titlebook: Exponential Functionals of Brownian Motion and Related Processes; Marc Yor Book 2001 Springer-Verlag Berlin Heidelberg 2001 Asian options.

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书目名称Exponential Functionals of Brownian Motion and Related Processes
编辑Marc Yor
视频video
概述These papers were so far available only in journals, several of them only in French..Collected together here in English, they are accompanied by a foreword by H. Geman, professor of Finance at the Uni
丛书名称Springer Finance
图书封面Titlebook: Exponential Functionals of Brownian Motion and Related Processes;  Marc Yor Book 2001 Springer-Verlag Berlin Heidelberg 2001 Asian options.
描述This monograph contains: - ten papers written by the author, and co-authors, between December 1988 and October 1998 about certain exponential functionals of Brownian motion and related processes, which have been, and still are, of interest, during at least the last decade, to researchers in Mathematical finance; - an introduction to the subject from the view point of Mathematical Finance by H. Geman. The origin of my interest in the study of exponentials of Brownian motion in relation with mathematical finance is the question, first asked to me by S. Jacka in Warwick in December 1988, and later by M. Chesney in Geneva, and H. Geman in Paris, to compute the price of Asian options, i. e. : to give, as much as possible, an explicit expression for: (1) where A~v) = I~ dsexp2(Bs + liS), with (Bs,s::::: 0) a real-valued Brownian motion. Since the exponential process of Brownian motion with drift, usually called: geometric Brownian motion, may be represented as: t ::::: 0, (2) where (Rt), u ::::: 0) denotes a 15-dimensional Bessel process, with 5 = 2(1I+1), it seemed clear that, starting from (2) [which is analogous to Feller‘s repre­ sentation of a linear diffusion X in terms of Brownian
出版日期Book 2001
关键词Asian options; Bessel functions; Bessel process; Bessel processes; Brownian motion; Lévy process; beta-gam
版次1
doihttps://doi.org/10.1007/978-3-642-56634-9
isbn_softcover978-3-540-65943-3
isbn_ebook978-3-642-56634-9Series ISSN 1616-0533 Series E-ISSN 2195-0687
issn_series 1616-0533
copyrightSpringer-Verlag Berlin Heidelberg 2001
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On Some Exponential Functionals of Brownian Motion,time interval [0, .]of the exponential of Brownian motion with drift is computed explicitly, with the help of computations previously made by the author for Bessel processes. The moments of this integral are obtained independently and take a particularly simple form. A subordination result involving
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发表于 2025-3-22 09:51:16 | 显示全部楼层
Bessel Processes, Asian Options, and Perpetuities,d with three examples. . is a formula for the Laplace transform of an Asian option which is “out of the money.” . concerns volatility misspecification in portfolio insurance strategies, when the stochastic volatility is represented by the Hull and White model. . is the valuation of perpetuities or a
发表于 2025-3-22 16:50:34 | 显示全部楼层
From Planar Brownian Windings to Asian Options,the exponential of Brownian motion with drift [which plays an essential role in Asian options, and has also been studied by the author, jointly with H. Geman] are related to computations about winding numbers of planar Brownian motion. Furthermore, in the present paper, Brownian excursion theory is
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Exponential Functionals of Brownian Motion and Disordered Systems,nd one-dimensional disordered models. We study some properties of these exponential functionals in relation with the problem of a particle coupled to a heat bath in a Wiener potential. Explicit expressions for the distribution of the free energy are presented.
发表于 2025-3-23 03:40:08 | 显示全部楼层
Book 2001ft, usually called: geometric Brownian motion, may be represented as: t ::::: 0, (2) where (Rt), u ::::: 0) denotes a 15-dimensional Bessel process, with 5 = 2(1I+1), it seemed clear that, starting from (2) [which is analogous to Feller‘s repre­ sentation of a linear diffusion X in terms of Brownian
发表于 2025-3-23 05:45:46 | 显示全部楼层
Exponential Functionals of Brownian Motion and Related Processes
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