cantaro86/financial-models-numerical-methods

Collection of notebooks about quantitative finance, with interactive python code.

View on GitHub ↗Jump to charts ↓

Summary Information

Updated 6 minutes ago
Added to GitGenius on September 14th, 2026
Created on September 10th, 2019
Open Issues & Pull Requests: 7 (+0)
GitHub issues: Enabled
Number of forks: 1,281
Total Stargazers: 7,457 (+0)
Total Subscribers: 155 (+0)

Repository Insights (GitGenius)

Median issue/PR response: 11.6 hours
Mean response time: 11.6 hours
90th percentile: 11.6 hours
Tracked items: 1

Most active contributors

Sign in to see contributor activity.

Related repositories by overlapping contributors

No overlapping-contributor repos identified yet.

Charts & Analytics

Fetching additional details & charts...

Issue Activity (beta)

Open issues: 0
New in 7 days: 0
Closed in 7 days: 0
Avg open age: N/A days
Stale 30+ days: 0
Stale 90+ days: 0

Recent activity

Opened in 7 days: 0
Closed in 7 days: 0
Comments in 7 days: 0
Events in 7 days: 0

Top labels

No label distribution available yet.

Most active issues this week

No issue events were indexed in the last 7 days.

Detailed Description

Financial-Models-Numerical-Methods is a collection of Jupyter notebooks covering quantitative finance topics with interactive Python implementations.

The project addresses the scarcity of well-documented, ready-to-use implementations of financial models in Python. It focuses on less mainstream but powerful techniques including partial differential equation methods, Lévy processes, Fourier inversion methods, and Kalman filtering. Rather than explaining foundational concepts, the notebooks assume prior knowledge of stochastic calculus and financial mathematics, then demonstrate practical applications through executable code. Each notebook is largely independent, allowing readers to focus on specific topics of interest.

The notebooks suit advanced students and practitioners in finance, economics, or science who have completed undergraduate coursework in financial mathematics and statistics. The material covers Black-Scholes numerical methods, stochastic differential equation simulation, Heston models, Lévy processes including Merton jump-diffusion, and PDE-based approaches. The interactive format allows readers to run and modify code directly, which the author identifies as superior to static documentation for learning. The README explicitly notes that these notebooks are not for absolute beginners and recommend cloning the repository locally to ensure mathematical formulas display correctly.

Development is ongoing but incremental. The author describes the collection as incomplete and indicates plans to add notebooks on stochastic processes, Kalman filtering, and statistics over time. The project invites user feedback on errors, questions, and improvement suggestions, positioning it as a work in progress rather than a finished reference.