A Quantum Field Theory Term Structure Model Applied to Hedging
A quantum field theory generalization, Baaquie [1], of the Heath, Jarrow and Morton (HJM) [10] term structure model parsimoniously describes the evolution of imperfectly correlated forward rates. Field theory also offers powerful computational tools to compute path integrals which naturally arise fr...
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sg-smu-ink.lkcsb_research-36942010-09-24T09:24:03Z A Quantum Field Theory Term Structure Model Applied to Hedging WARACHKA, Mitchell Craig Belal, Baaquie Srikant, M. A quantum field theory generalization, Baaquie [1], of the Heath, Jarrow and Morton (HJM) [10] term structure model parsimoniously describes the evolution of imperfectly correlated forward rates. Field theory also offers powerful computational tools to compute path integrals which naturally arise from all forward rate models. Specifically, incorporating field theory into the term structure facilitates hedge parameters that reduce to their finite factor HJM counterparts under special correlation structures. Although investors are unable to perfectly hedge against an infinite number of term structure perturbations in a field theory model, empirical evidence using market data reveals the effectiveness of a low dimensional hedge portfolio. 2010-03-20T07:00:00Z text https://ink.library.smu.edu.sg/lkcsb_research/2695 info:doi/10.1142/S0219024903001980 Research Collection Lee Kong Chian School Of Business eng Institutional Knowledge at Singapore Management University Bond portfolio hedging field theory model variance minimization Finance and Financial Management Portfolio and Security Analysis |
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Bond portfolio hedging field theory model variance minimization Finance and Financial Management Portfolio and Security Analysis WARACHKA, Mitchell Craig Belal, Baaquie Srikant, M. A Quantum Field Theory Term Structure Model Applied to Hedging |
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A quantum field theory generalization, Baaquie [1], of the Heath, Jarrow and Morton (HJM) [10] term structure model parsimoniously describes the evolution of imperfectly correlated forward rates. Field theory also offers powerful computational tools to compute path integrals which naturally arise from all forward rate models. Specifically, incorporating field theory into the term structure facilitates hedge parameters that reduce to their finite factor HJM counterparts under special correlation structures. Although investors are unable to perfectly hedge against an infinite number of term structure perturbations in a field theory model, empirical evidence using market data reveals the effectiveness of a low dimensional hedge portfolio. |
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WARACHKA, Mitchell Craig Belal, Baaquie Srikant, M. |
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WARACHKA, Mitchell Craig Belal, Baaquie Srikant, M. |
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WARACHKA, Mitchell Craig |
title |
A Quantum Field Theory Term Structure Model Applied to Hedging |
title_short |
A Quantum Field Theory Term Structure Model Applied to Hedging |
title_full |
A Quantum Field Theory Term Structure Model Applied to Hedging |
title_fullStr |
A Quantum Field Theory Term Structure Model Applied to Hedging |
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A Quantum Field Theory Term Structure Model Applied to Hedging |
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quantum field theory term structure model applied to hedging |
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Institutional Knowledge at Singapore Management University |
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2010 |
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https://ink.library.smu.edu.sg/lkcsb_research/2695 |
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