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2009 | Metody matematyczne, ekonometryczne i komputerowe w finansach i ubezpieczeniach 2007 | 341--361
Tytuł artykułu

Analiza metod wyceny niektórych rodzajów opcji

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Warianty tytułu
Języki publikacji
PL
Abstrakty
Celem niniejszej pracy jest scharakteryzowanie trzech rodzajów opcji: amerykańskiej, europejskiej i izraelskiej oraz analiza modeli ich wyceny. Rozpatrywane będą dwa przypadki modelowania: dla czasu ciągłego i czasu dyskretnego. (fragm. tekstu)
Twórcy
autor
  • Politechnika Śląska
Bibliografia
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  • Barndorff-Nielsen O.E., Nicalato E., Shepard N.: Some recent developments in stochastic volatility modeling. "Qunt. Finance" 2002, No 2.
  • Baz J., Chako G.: Financial Derivatives. Pricing, Applications, and Mathematics. Cambridge University Press 2004.
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  • Bensoussan A., Friedman A.: Non-zero-sum stochastic differential game with stopping times and free boundary problems, "Transactions of American Mathematical Sociate" 1977, No 231.
  • Black F., Scholes M.: The Pricing for Options and Corporate Liabilities. "Journal Political Economy" 1973, No 81.
  • Borland L.: A theory of non-Gaussian option pricing. "Quantitative Finance" 2002, Vol. 2.
  • Bouaziz L. Briys E., Crouhym M.: The pricing of Forward - Starting Asian Option. "Journal of Banking and Finance" 1994, No 18(5).
  • Bouchand J.P., Potters M.: Theory of Financial Risks. Cambridge University Press 2000.
  • Bouchand J.P., Iori G., Sornette D.: "Risk" 1996, No 93.
  • Brennan M., Schwartz E.: The Valuation of American Put Option. "Journal of Finance" 1977, No 32.
  • Chen H., Chen J.: The likelihood ratio test for homogeneity in finite mixture models. "Canadian Journal of Statistics" 2001, Vol. 29, No 2.
  • Cox J., Ros S., Rubinstein M.: Option Pricing: A Siplified Approach. "Journal of Financial Economics" 1979, No 7.
  • Dynkin E.B.: Game variant of a problem on optimal stopping. "Soviet. Mathematical. Doklady" No 10.
  • Eberlein E., Keller U., Prause K.: "Journal of Business" 1998, No 71.
  • Everitt B.S., Hand D.J.: Finite Mixture Distributions. Chapman and Hall, London 1981.
  • Harrison M.: Brownian motion and Stochastic Fow Systems. Wiley, New York l985.
  • Havdra M., Charvat F.: Quantification Methd of Classification Process: Concept of Structural alfa Entropy. "Kybernetika" 1967, No 3.
  • Heyde C.C.: A risky asset model with strong dependence though fractal activity time. "Journal Applied Probability" 1999, No 36.
  • Heyde C.C., Leonenko N.N.: Student Processes. "Journal Applied Probability" 2005, Vol. 37, No 2.
  • Heyde C.C, Gay R.: Fractals and contingent claims. Australian National University, 2002.
  • Heyde C.C., Liu S.: Empirical releaties for a minimal description risky asset model. The need of fractal feutures. "Journal Korean Mathematical Soc." 2001, No 38.
  • Hull J.C., White A.: [w:] "Finance" 1987, No 42.
  • Hull J.C.: Options, Futures, and Other Derivatives. Englewood Cliffs, New York 1999.
  • Karatzas I.: Brownian Motion and Stochastic Calculs. Springer Verlag. New York 1988.
  • Kifer Y.: Game Options. "Finance and Stochastic" 2000, No 4.
  • Kifer Y.: Optimal stopping in games with continuous time. "Theory of Probability Applied" 1971, No 16.
  • Madan D.V., Carr J.T., Cahng E.C.: The variace gamma process and option pricing. "European Cfinace Review" 1998, No 2.
  • Merton R.C.: The Theory of Rational Option Pricing. "Bell Journal Economics Management" 1973, No 4.
  • Neftci S.: An Introduction to the Mathematics of Financial Derivatives. Academic Press, New York 2000.
  • Neveu J.: Discrete - Parameter Martingales. Oxford 1975.
  • OhtsuboY.: Optimal stopping in sequential game with or without a constrain of always terminating. "Mathematical Operation Researches" 1986, No 11.
  • Shiryaev A.N., Kabanov Y,M., Kramkov D.O., Melnikov A.B.: To the theory of computations of European and American options I (Discrete time), II (Continuous time). "Theory of probability Applaied " 1994, No 39.
  • Tsallis C., Bukman D.J.: Anomalous in the presence of external forces: Exact time dependent solutions and their thermostatistical basis. "Physical Review E" 1996, Vol. 54, No 3.
  • Vignant C., Bercher J.F.: Analysis of signals in the Fisher-Shannon information plane. "Physical Review A" 2003, No 312.
  • Wilmottn P., Howison S., Dewynne J.: The Mathematics of Financial Derivatives. Cambridge University Press 1995.
Typ dokumentu
Bibliografia
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Identyfikator YADDA
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