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• W3114162022 startingPage "125854" @default.
• W3114162022 abstract "• We included the notation suggested, making explicit the dependence of L Ψ and L θ in M and W in formulas (15) and (16). We also changed the occurrences of these functions in the lines that followed. • In pages 9 and 10, formulas (25), (26) and (27) we replaced σ ε ( s ) / 2 to σ ε ( s ) 2 / 2 . In this article, we consider a Markov-modulated model with jumps for the short rate. Using the main properties of a telegraphic process with jumps we compute the expected short rate. We obtain closed formulas for the zero coupon bond price assuming the Unbiased Expectation Hypothesis for the forward rates. Next, we obtain the coupled system of partial differential equations for the bond price using only no-arbitrage arguments. Numerical solutions are provided for some selected examples. The results obtained from both methods are compared and allow to estimate the magnitude of the convexity-adjustment." @default.
• W3114162022 created "2021-01-05" @default.
• W3114162022 creator A5010960765 @default.
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• W3114162022 date "2021-04-01" @default.
• W3114162022 modified "2023-10-14" @default.
• W3114162022 title "Markov-modulated jump-diffusion models for the short rate: Pricing of zero coupon bonds and convexity adjustment" @default.
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• W3114162022 doi "https://doi.org/10.1016/j.amc.2020.125854" @default.
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