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Sensitivities of Prices of Financial Options and Implied Volatilities

v1.5.1 · Nov 17, 2025 · MIT + file LICENSE

Description

Methods to calculate sensitivities of financial option prices for European, geometric and arithmetic Asian, and American options, with various payoff functions in the Black Scholes model, and in more general jump diffusion models. A shiny app to interactively plot the results is included. Furthermore, methods to compute implied volatilities are provided for a wide range of option types and custom payoff functions. Classical formulas are implemented for European options in the Black Scholes Model, as is presented in Hull, J. C. (2017), Options, Futures, and Other Derivatives. In the case of Asian options, Malliavin Monte Carlo Greeks are implemented, see Hudde, A. & Rüschendorf, L. (2023). European and Asian Greeks for exponential Lévy processes. <doi:10.1007/s11009-023-10014-5>. For American options, the Binomial Tree Method is implemented, as is presented in Hull, J. C. (2017).

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OK 14 OK · 0 NOTE · 0 WARNING · 0 ERROR · 0 FAILURE Mar 10, 2026

Dependency Network

Dependencies Reverse dependencies magrittr dqrng Rcpp tibble ggplot2 plotly shiny tidyr greeks

Version History

new 1.5.1 Mar 10, 2026
updated 1.5.1 ← 1.4.4 diff Nov 16, 2025
updated 1.4.4 ← 1.4.3 diff Mar 1, 2025
updated 1.4.3 ← 1.4.2 diff Sep 16, 2024
updated 1.4.2 ← 1.3.5 diff Apr 22, 2024
updated 1.3.5 ← 1.3.2 diff Mar 2, 2024
updated 1.3.2 ← 1.3.1 diff Jan 30, 2024
updated 1.3.1 ← 1.3 diff Nov 1, 2023
updated 1.3 ← 1.2.0 diff Sep 13, 2023
updated 1.2.0 ← 1.1.0 diff Aug 16, 2023
updated 1.1.0 ← 1.0.0 diff Mar 16, 2023
updated 1.0.0 ← 0.8.1 diff Feb 15, 2023
updated 0.8.1 ← 0.8.0 diff Jan 14, 2023
updated 0.8.0 ← 0.7.0 diff Jan 12, 2023
updated 0.7.0 ← 0.6.0 diff Aug 25, 2022
updated 0.6.0 ← 0.5.0 diff May 2, 2022
updated 0.5.0 ← 0.4.1 diff Feb 14, 2022
updated 0.4.1 ← 0.4.0 diff Dec 13, 2021
updated 0.4.0 ← 0.3.1 diff Nov 15, 2021
updated 0.3.1 ← 0.3.0 diff Aug 5, 2021