| Reference: | [1] Brace, A., D. Gatarek and M. Musiela (1997). The Market Model of Interest Rate . Dynamics Mathematical Finance 7, 127-155. [2] Brigo, D. and F. Mercurio (2001). Interest Models, Theory and Practice. Springer-Verlag.
 [3] Carol Alexander(2003). Common Correlation and Calibrating the Lognormal Forward Rate Model . ISMA Discussion Papers in Finance 2002-18. To appear in Wilmott Magazine.
 [4] Glasserman, P. (2004). Monte Carlo Method in Financial Engineering. New York,Springer.
 [5] Glasserman, P., and X., Zhao (1999). Fast Greeks by Simulation in Forward LIBOR Models, Journal of Computational Finance 3, 5-39.
 [6] Glasserman, P., and Yu, B.(2004). Number of Paths Versus Number of Basis Functions in American Option Pricing. Annuals of Applied Probability 14(4), 2090-2119.
 [7] Jamshidian, F. (1997). LIBOR and Swap Market Models and Measures . Finance and Stochastics 1, 293-330.
 [8] Longstaff, F. and Schwartz, E. (2001).Valuing American Options by Simulation: A Simple Least-Squares Approach. The Review of Financial Studies, Vol. 14,   No.1, p.113-147.
 [9] Piterbarg.V.V.(2003). A Practioner’s Guide to Pricing and hedging Callable Libor Exotics in Forward Libor Models, SSRN Working Paper.
 [10] Piterbarg.V.V.(2004a). Computing Deltas of Callable Libor Exotics in Forward Libor Models. Journal of Computational Finance 7(3),107-144.
 [11] Piterbarg.V.V.(2004b). Pricing and Hedging Callable Libor Exotics in Forward Libor Models. Journal of Computational Finance 8(2), 65-117.
 [12] Rebonato, R. (1998). Interest Rate Option Models. Second Edition. Wiley, Chichester.
 [13] Rebonato, R. (1999). Volatility and Correlation: In the Pricing of Equity, FX and Interest-Rate Options, John Wiley & Sons Ltd., West Sussex.
 [14] Rebonato, R.(1999). On the Simultaneous Calibration of Multifactor Lognormal Interest Rate Models to Black Volatilities and to the Correlation Matrix, The Journal of Computational Finance,2, 5-27.
 [15] Rebonato, R (2002), Modern Pricing of Interest-Rate DerivativesL:The LIBOR Market Model and Beyond. Princeton University. Press, Princeton.
 [16] Schoenmakers, J. and C., Coffet (2000). Stable Implied Calibration of a Multi-factor Libor Model via a Semi-parametric Correlation Structure, Weierstress Institute Preprint no.611.
 [17] Shreve, S. (2004). Stochastic Calculus for Finance II, Springer-Verlag, New York.
 [18] Svoboda, S. (2004). Interest Rate Modelling , Palgrave Macmillan, New York.
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