The Experts below are selected from a list of 2064 Experts worldwide ranked by ideXlab platform
Robert A Jarrow - One of the best experts on this subject based on the ideXlab platform.
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liquidity risk and classical Option Pricing Theory
Liquidity Risk Measurement and Management: A practitioner's guide to global best practices, 2012Co-Authors: Robert A JarrowAbstract:The purpose of this paper is to review the recent derivatives security research involving liquidity risk and to summarize its implications for practical risk management. The literature supports three general conclusions. The first is that the classical Option price is "on average" true, even given liquidity risk. Second, it is well known that although the classical (theoretical) Option hedge can not be applied as Theory prescribes, its discrete approximations often provide reasonable approximations. These discrete approximations are also consistent with upward sloping supply curves. And, third, risk management measures like value-at-risk (VaR) are biased low due to the exclusion of liquidity risk. A simple adjustment for incorporating liquidity risk into standard risk measures is provided.
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Option Pricing Theory historical perspectives
Encyclopedia of Quantitative Finance, 2010Co-Authors: Robert A JarrowAbstract:This article traces the history of the Option Pricing Theory from the turn of the twentieth century to the present. This historical perspective is divided into four sections. The first, entitled “the early years”, discusses the development of Option Pricing Theory before the Black–Scholes–Merton model (1973). The second section discusses the Black–Scholes–Merton model and its extensions. The third section discusses the Heath–Jarrow–Morton model for Pricing interest rate derivatives. The last section discusses credit risk derivative Pricing models. Keywords: Black–Scholes model; HJM model; Option Pricing; interest rate derivatives; credit derivatives
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Encyclopedia of Quantitative Finance - Option Pricing Theory: Historical Perspectives
Encyclopedia of Quantitative Finance, 2010Co-Authors: Robert A JarrowAbstract:This article traces the history of the Option Pricing Theory from the turn of the twentieth century to the present. This historical perspective is divided into four sections. The first, entitled “the early years”, discusses the development of Option Pricing Theory before the Black–Scholes–Merton model (1973). The second section discusses the Black–Scholes–Merton model and its extensions. The third section discusses the Heath–Jarrow–Morton model for Pricing interest rate derivatives. The last section discusses credit risk derivative Pricing models. Keywords: Black–Scholes model; HJM model; Option Pricing; interest rate derivatives; credit derivatives
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derivative security markets market manipulation and Option Pricing Theory
World Scientific Book Chapters, 2008Co-Authors: Robert A JarrowAbstract:AbstractThis paper studies a new Theory for Pricing Options in a large trader economy. This Theory necessitates studying the impact that derivative security markets have on market manipulation. In an economy with a stock, money market account, and a derivative security, it is shown, by example, that the introduction of the derivative security generates market manipulation trading strategies that would otherwise not exist. A sufficient condition is provided on the price process such that no additional market manipulation trading strategies are introduced by a derivative security. Options are priced under this condition, where it is shown that the standard binomial Option model still applies but with random volatilities.
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chapter 17 liquidity risk and Option Pricing Theory
Handbooks in Operations Research and Management Science, 2007Co-Authors: Robert A Jarrow, Philip ProtterAbstract:Abstract This paper summarizes the recent advances of Cetin [Cetin, U. (2003). Default and liquidity risk modeling. Ph.D. thesis , Cornell University], Cetin et al. [Cetin, U., Jarrow, R., Protter, P. (2004). Liquidity risk and arbitrage Pricing Theory. Finance and Stochastics 8, 311–341], Cetin et al. [Cetin, U., Jarrow, R., Protter, P., Warachka, M. (2006). Pricing Options in an extended Black Scholes economy with illiquidity: Theory and empirical evidence. Review of Financial Studies 19 (2), 493–529], Blais [Blais, M. (2006). Liquidity and data. Ph.D. thesis , Cornell University], and Blais and Protter [Blais, M., Protter, P. (2006). An analysis of the supply curve for liquidity risk through book data, in preparation] on the inclusion of liquidity risk into Option Pricing Theory. This research provides new insights into the relevance of the classical techniques used in continuous time finance for practical risk management.
Zhang Neng - One of the best experts on this subject based on the ideXlab platform.
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The application of Option Pricing Theory to the evaluation of mining investment
2020Co-Authors: Zhang NengAbstract:A rational evaluation on an investment project forms the basis of a right investment decision making. The discounted cash flow (DCF for short) method is usually used as a traditional evaluation method for a project investment. However, as the mining investment is influenced by many uncertainties, DCF method cannot take into account these uncertainties and often underestimates the value of an investment project. Based on the Option Pricing Theory of the modern financial assets, the characteristics of a real project investment are discussed, and the management Option of mine managers and its Pricing method are described.
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application of real Option Pricing Theory to evaluation of coal resources investment projects
Journal of China Coal Society, 2002Co-Authors: Zhang NengAbstract:Investment in coal resources engineering projects has characteristics of long investment period, irreversibility and high uncertainty. Traditional evaluation method for these projects investment is Net Present Value (NPV) or Discounted Cash Flow (DCF) method. This method cannot be involved the coal resources investment uncertainty produced by long investment peroid, great price fluctuation and etc. Therefore it overlooks investment opportunity value of mining projects and underestimates the investment value of coal resources engineering projects. Based on the Real Option Pricing Theory, investment opportunity value under uncertainty is discussed and the models for valuing investment opportunity with characteristics of coal resources projects investment are set up as a new method for investment decision making.
Martin Zettl - One of the best experts on this subject based on the ideXlab platform.
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valuing exploration and production projects by means of Option Pricing Theory
International Journal of Production Economics, 2002Co-Authors: Martin ZettlAbstract:Abstract This paper provides a general introduction to the valuation of investment projects with Option Pricing Theory (OPT). Furthermore, a specific application of OPT to value exploration and production-projects in the petroleum industry is shown. To model the various nested Options of such investments, the discrete approach of the binomial model is preferred to the continuous model by Black and Scholes. Furthermore, two kinds of binomial trees are used. One tree represents the pre-drilling period and the other represents the production phase of the reservoir. Due to the use of a multiplicative binomial process for the oil price trend, unrealistic prices may occur. To exclude them from the calculation an oil price band is introduced. Additionally, uncertainty of all input parameters, not only of the oil price, is considered. This is achieved by combining OPT with the Monte Carlo simulation.
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Extending the Option Pricing Theory for the valuation of E&P projects
SPE Annual Technical Conference and Exhibition, 2000Co-Authors: Martin ZettlAbstract:Etude de l'utilisation de la theorie de formation des prix des Options pour evaluer les projets d'investissement dans le secteur de la prospection et de la production de petrole. Analyse des avantages et des limites des modeles discrets qui ont recours a deux types d'arbre binomial pour decrire les phases de pre-forage et de production.
Jack S K Chang - One of the best experts on this subject based on the ideXlab platform.
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information time Option Pricing Theory and empirical evidence
Journal of Financial Economics, 1998Co-Authors: Carolyn W Chang, Jack S K ChangAbstract:Abstract With a stochastic time change from calendar-time to information-time, we derive a parsimonious Option Pricing formula with stochastic volatility as a risk-neutral Poisson sum of Merton's (1973) prices over the Option's information-time maturity domain. The formula contains two unobservable parameters, information arrival intensity and information-time asset volatility, with stochastic volatility induced by random information arrival. When the information arrival rate intensifies, the Option price increases and vice-versa. We test the formula in Pricing, hedging, and excess profits capture empirically using currency and the S&P 500 futures Options transaction data.
Yang Shan-chao - One of the best experts on this subject based on the ideXlab platform.
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The Research of Applying the Option Pricing Theory in Investment Decision of R&D Project
Science of Science and Management of S.& T, 2020Co-Authors: Yang Shan-chaoAbstract:How to estimate the value of RD projects is a crucial issue in making an investment decision. We analyze the RD projects with the Option Pricing Theory, and try to establish a mathematical model to assess the investment value of such projects. We pay more attention to the case that the future value of project doesn't obey lognormal distribution, which the compound Option model proposed by Geske is unfit. In order to simulate conveniently, we propose that the RD investment project should be regarded as a barrier Option and use the simulation method of nonparametric kernel estimation.
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The Application of Option Pricing Theory in R&D Project Investment Decision
Commercial Research, 2020Co-Authors: Yang Shan-chaoAbstract:How to evaluate RD projects is crucial in the investment decision making.By assessing RD project withOption Pricing Theory,the paper establishes a mathematical model to calculate the investment value of such projects.There are several conditions cause project future value not to followlognormal distribution.The compound Option modelproposed by Geske is no longer appropriate in this case.In order to simulate conveniently in mathematics,an RD in-vestment project should be regarded as a barrier Option.