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Archil Gulisashvili - Analytically Tractable Stochastic Stock Price Models - 9783642312137 - V9783642312137
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Analytically Tractable Stochastic Stock Price Models

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Description for Analytically Tractable Stochastic Stock Price Models Hardcover. This book offers sharp asymptotic formulas with error estimates for distribution densities of stock prices, option pricing functions and implied volatilities in stochastic volatility models. For readers familiar with stochastic analysis and probability theory. Series: Springer Finance. Num Pages: 362 pages, biography. BIC Classification: KFF; PBK; PBT; PBW. Category: (P) Professional & Vocational. Dimension: 162 x 240 x 25. Weight in Grams: 702.

Asymptotic analysis of stochastic stock price models is the central topic of the present volume. Special examples of such models are stochastic volatility models, that have been developed as an answer to certain imperfections in a celebrated Black-Scholes model of option pricing. In a stock price model with stochastic volatility, the random behavior of the volatility is described by a stochastic process. For instance, in the Hull-White model the volatility process is a geometric Brownian motion, the Stein-Stein model uses an Ornstein-Uhlenbeck process as the stochastic volatility, and in the Heston model a Cox-Ingersoll-Ross process governs the behavior of the ... Read more

The present volume is addressed to researchers and graduate students working in the area of financial mathematics, analysis, or probability theory. The reader is expected to be familiar with elements of classical analysis, stochastic analysis and probability theory.

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Product Details

Format
Hardback
Publication date
2012
Publisher
Springer-Verlag Berlin and Heidelberg GmbH & Co. KG Germany
Number of pages
380
Condition
New
Series
Springer Finance
Number of Pages
362
Place of Publication
Berlin, Germany
ISBN
9783642312137
SKU
V9783642312137
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

About Archil Gulisashvili
Archil Gulisashvili received his Ph.D. degree and Doctor of Science degree from the Tbilisi State University in Tbilisi, Georgia. Currently he is a Professor of Mathematics at Ohio University. Prior to joining Ohio University, he has held visiting positions at Boston University, Cornell University, and Howard University. His research interests include financial mathematics, Schrödinger semigroups, Feynman-Kac propagators, and Fourier analysis. ... Read more

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