Grid resources valuation with fuzzy real option

In this study, we model pricing of grid/distributed computing resources as a problem of real option pricing. Grid resources are non-storable compute commodities (e.g., CPU cycles, memory, etc.). The non-storable characteristic feature of the grid resources hinders it from fitting into a risk-adjusted spot price model for pricing financial options. Grid resources users pay upfront to acquire and use grid compute cycles in the future, for example, six months. The user expects a high and acceptable degree of satisfaction expressed as the quality of service (QoS) assurance. This requirement further imposes service constraints on the grid because it must provide a user-acceptable QoS guarantee to compensate for the upfront value. This study integrates three threads of our research; pricing the grid compute cycles as a problem of real option pricing, modelling grid resources spot price using a discrete time approach, and addressing uncertainty constraints in the provision of QoS using fuzzy logic. We have proved the feasibility of this model through experiments and we have presented some of our pricing results and discussed them.

[1]  Christer Carlsson,et al.  A Fuzzy Approach to Real Option Valuation , 2002, Fuzzy Sets Syst..

[2]  Ruppa K. Thulasiram,et al.  High Performance Computing for a Financial Application Using Fast Fourier Transform , 2005, Euro-Par.

[3]  R. Thulasiram,et al.  Different Estimators Of The Underlying Asse4sVolatility And Option Pricing Errors: ParallelMonte-Carlo Simulation , 2004 .

[4]  S. Ross,et al.  Option pricing: A simplified approach☆ , 1979 .

[5]  Guang R. Gao,et al.  Multithreaded algorithms for pricing a class of complex options , 2001, Proceedings 15th International Parallel and Distributed Processing Symposium. IPDPS 2001.

[6]  Zbigniew J. Pasek,et al.  Simulation methodology for collateralized debt and real options: a new methodology to evaluate the real options of investment using binomial trees and monte carlo simulation , 2003, WSC '03.

[7]  Curt Randall,et al.  Pricing Financial Instruments: The Finite Difference Method , 2000 .

[8]  J. Hull Options, Futures, and Other Derivatives , 1989 .

[9]  F. Black,et al.  The Pricing of Options and Corporate Liabilities , 1973, Journal of Political Economy.

[10]  Chris M. Kenyon,et al.  Grid resource commercialization: economic engineering and delivery scenarios , 2004 .

[11]  Ruppa K. Thulasiram,et al.  A second order L0 stable algorithm for evaluating European options , 2006, Int. J. High Perform. Comput. Netw..

[12]  Ruppa K. Thulasiram,et al.  Performance Evaluation of a Multithreaded Fast Fourier Transform Algorithm for Derivative Pricing , 2003, The Journal of Supercomputing.

[13]  Lotfi A. Zadeh,et al.  Fuzzy Sets , 1996, Inf. Control..

[14]  Peter A. Forsyth,et al.  Managing capacity for telecommunications networks under uncertainty , 2002, TNET.