Show simple item record

CONVERGENCE OF AMERICAN OPTION VALUES FROM DISCRETE- TO CONTINUOUS-TIME FINANCIAL MODELS 1

dc.contributor.authorAmin, Kaushik I.en_US
dc.contributor.authorKhanna, Ajayen_US
dc.date.accessioned2010-06-01T22:34:24Z
dc.date.available2010-06-01T22:34:24Z
dc.date.issued1994-10en_US
dc.identifier.citationAmin, Kaushik; Khanna, Ajay (1994). "CONVERGENCE OF AMERICAN OPTION VALUES FROM DISCRETE- TO CONTINUOUS-TIME FINANCIAL MODELS 1 ." Mathematical Finance 4(4): 289-304. <http://hdl.handle.net/2027.42/75553>en_US
dc.identifier.issn0960-1627en_US
dc.identifier.issn1467-9965en_US
dc.identifier.urihttps://hdl.handle.net/2027.42/75553
dc.format.extent824836 bytes
dc.format.extent3109 bytes
dc.format.mimetypeapplication/pdf
dc.format.mimetypetext/plain
dc.publisherBlackwell Publishing Ltden_US
dc.rights1994 Blackwell Publishersen_US
dc.subject.otherWeak Convergenceen_US
dc.subject.otherAmerican Optionsen_US
dc.subject.otherMartingalesen_US
dc.titleCONVERGENCE OF AMERICAN OPTION VALUES FROM DISCRETE- TO CONTINUOUS-TIME FINANCIAL MODELS 1en_US
dc.typeArticleen_US
dc.subject.hlbsecondlevelFinanceen_US
dc.subject.hlbsecondlevelMathematicsen_US
dc.subject.hlbsecondlevelEconomicsen_US
dc.subject.hlbtoplevelBusinessen_US
dc.subject.hlbtoplevelScienceen_US
dc.description.peerreviewedPeer Revieweden_US
dc.contributor.affiliationumSchool of Business Administration University of Michigan, Ann Arbor, MI 48109-1234en_US
dc.contributor.affiliationotherStern School of Business Administration New York University, New York, New York 01003en_US
dc.description.bitstreamurlhttp://deepblue.lib.umich.edu/bitstream/2027.42/75553/1/j.1467-9965.1994.tb00059.x.pdf
dc.identifier.doi10.1111/j.1467-9965.1994.tb00059.xen_US
dc.identifier.sourceMathematical Financeen_US
dc.identifier.citedreferenceAmin, K. I. ( 1991 ): “ On the Computation of Continuous- Time Options Prices Using Discrete- Time Models,” J. Financial Quant. Anal., 26, 477 – 496.en_US
dc.identifier.citedreferenceAmin, K. I., and R. A. Jarrow ( 1992 ): “ Pricing Options on Risky Assets in a Stochastic Interest Rate Economy,” Math. Finance, 2, 217 – 238.en_US
dc.identifier.citedreferenceBillingsley, P. ( 1968 ): Convergence of Probability Measures. New York: Wiley.en_US
dc.identifier.citedreferenceBoyle, P. P., J. Evnine, and S. Gibbs ( 1989 ): “ Numerical Evaluation of Multivariate Contingent Claims,” Rev. Financial Stud., 2, 241 – 250.en_US
dc.identifier.citedreferenceCox, J. C., S. A. Ross, and M. Rubinstein ( 1979 ): “ Option Pricing: A Simplified Approach,” J. Financial Econ., 7, 229 – 263.en_US
dc.identifier.citedreferenceCox, J. C., and M. Rubinstein ( 1985 ): Options Markets. New York: Prentice Hall.en_US
dc.identifier.citedreferenceDuffie, D., and P. Protter ( 1992 ): “ From Discrete to Continuous Time Finance: Weak Convergence of the Financial Gains Process,” Math. Finance, 2, 1 – 15.en_US
dc.identifier.citedreferenceEthier, S. N., and T. G. Kurtz ( 1986 ): Markov Processes: Characterisation and Convergence. New York: Wiley.en_US
dc.identifier.citedreferenceHarrison, J. M., and S. R. Pliska ( 1981 ): “ Martingales and Stochastic Integrals in the Theory of Continuous Trading,” Stoch. Process. Appl., 11, 215 – 260.en_US
dc.identifier.citedreferenceHe, H. ( 1990 ): “ Convergence from Discrete to Continuous Time Contingent Claims Prices,” Rev. Financial Stud., 3, 523 – 546.en_US
dc.identifier.citedreferenceJacod, J., and A. N. Shiryaev ( 1987 ): Limit Theorems for Stochastic Processes. New York: Springer-Verlag.en_US
dc.identifier.citedreferenceKaratzas, I., and S. Shreve ( 1988 ): Brownian Motion and Stochastic Calculus. New York: Springer-Verlag.en_US
dc.identifier.citedreferenceKushner, H. J. ( 1974 ): “ On the Weak Convergence of Interpolated Markov Chains to a Diffusion,” Ann. Probab., 2, 40 – 50.en_US
dc.identifier.citedreferenceKushner, H. J. ( 1977 ): Probability Methods for Approximations in Stochastic Control and for Elliptic Equations. New York: Academic Press.en_US
dc.identifier.citedreferenceMadan, D. B., F. Milne, and H. Shefrin ( 1989 ): “ The Multinomial Option Pricing Model and Its Brownian and Poisson Limits,” Rev. Financial Stud., 2, 251 – 265.en_US
dc.identifier.citedreferenceNelson, D., and K. Ramaswamy ( 1990 ): “ Simple Binomial Processes as Diffusion Approximations in Financial Models,” Rev. Financial Stud., 3, 393 – 430.en_US
dc.identifier.citedreferenceRoll, R. ( 1977 ): “ An Analytic Formula for Unprotected American Call Options on Stocks with Known Dividends,” J. Financial Econ., 17, 251 – 258.en_US
dc.identifier.citedreferenceShiryaev, A. N. ( 1977 ): Optimal Stopping Rules. New York: Springer-Verlag.en_US
dc.identifier.citedreferenceStroock, D., and S. Varadhan ( 1979 ): Multidimensional Diffusion Processes. New York: Springer-Verlag.en_US
dc.owningcollnameInterdisciplinary and Peer-Reviewed


Files in this item

Show simple item record

Remediation of Harmful Language

The University of Michigan Library aims to describe library materials in a way that respects the people and communities who create, use, and are represented in our collections. Report harmful or offensive language in catalog records, finding aids, or elsewhere in our collections anonymously through our metadata feedback form. More information at Remediation of Harmful Language.

Accessibility

If you are unable to use this file in its current format, please select the Contact Us link and we can modify it to make it more accessible to you.