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derivative-pricing

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Fullstack Bates (1996) Option Pricing Engine: A high-performance engine utilising Inverse Fourier Transforms for real-time calibration and Euler-Maruyama Monte Carlo for path projections. Optimised for 2026-2027 market volatility regimes and jump-diffusion dynamics.

  • Updated Apr 8, 2026
  • Python

An advanced Python framework for pricing financial derivatives beyond Black-Scholes using the Heston Stochastic Volatility Model and the Merton Jump Diffusion Model. The project evaluates European, American, and Barrier options, analyzes strike sensitivities, and computes Greeks using Monte Carlo simulations.

  • Updated Jul 24, 2026
  • Jupyter Notebook

A hybrid classical-quantum proof-of-concept for pricing European Call Options using Black-Scholes, Monte Carlo, and Iterative Quantum Amplitude Estimation (IAE) via Qiskit. Demonstrates the theoretical quadratic speedup of quantum computing "O(√N) vs O(N)" - over classical Monte Carlo simulations.

  • Updated Mar 25, 2026
  • Jupyter Notebook

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