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Bond pricing in APL2: A study in numerical solution of the Brennan and Schwartz bond pricing model using a vector processor

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Abstract

This paper is a unification of two earlier papers: the original model of the bond pricing algorithm developed by Foote, Kraemer, and the author [4] and a later paper reported at the Third Supercomputer Conference [5]. This paper briefly discusses the Brennan and Schwartz bond pricing model which was the application studied, presents its finite difference representation and describes three APL2 implementations. Problems in computation are discussed briefly and the three methods for a fixed size grid are compared with and without the IBM 3090 Vector Facility.

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References

  1. Brennan, M. J. and E. S. Schwartz (1979), A continuous time approach to the pricing of bonds, Journal of Banking and Finance 3, 133–155.

    Google Scholar 

  2. Schaeffer, S. M. and E. S. Schwartz (1984), A two-factor model of the term structure: an approximate analytical solution, Mimeo, London Business School.

  3. Driscoll, Jr., G. C. and D. L. Orth (1986), Compiling APL: the yorktown APL translator, IBM Journal of Research and Development 30(6) 583–593.

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  4. Foote, W., J. Kraemer and G. Foster (1988), APL2 implementation of numerical asset pricing models, Proceedings APL88, APL Quote Quad 18(2), 120–125.

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  5. Foster, G. H. (1988), FORCE: financial options, rapid calculations and evaluation, Third International Conference on Superconducting and Second World Semicomputer Exhibition Hynes Convention Center, Boston, MA, U.S.A., May 15–20.

  6. Echeverri, E. (1988), Stability Analysis of a Partial Differential Equation of Parabolic Type with Variable Coefficients, Thesis, Master of Science in Computer Engineering, Syracuse University May. Also available as Technical Report 8806 from the CASE Center, Syracuse University, NY 13244–1190.

  7. Dickey, L. J. (1988), High powers of matrices, Proceedings APL88, APL Quote Quad 18(2) 96–99.

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Foster, G.H. Bond pricing in APL2: A study in numerical solution of the Brennan and Schwartz bond pricing model using a vector processor. Computer Science in Economics and Management 2, 179–196 (1989). https://doi.org/10.1007/BF00436509

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  • DOI: https://doi.org/10.1007/BF00436509

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