dcajasn/riskfolio-lib

Portfolio Optimization in Python

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Summary Information

Updated 57 minutes ago
Added to GitGenius on September 15th, 2026
Created on March 2nd, 2020
Open Issues & Pull Requests: 20 (+0)
GitHub issues: Enabled
Number of forks: 710
Total Stargazers: 4,505 (+0)
Total Subscribers: 91 (+0)

Repository Insights (GitGenius)

Median issue/PR response: 13.8 hours
Mean response time: 15.0 days
90th percentile: 44.2 days
Tracked items: 18

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Issue Activity (beta)

Open issues: 10
New in 7 days: 0
Closed in 7 days: 0
Avg open age: 23 days
Stale 30+ days: 2
Stale 90+ days: 0

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

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Detailed Description

Riskfolio-lib is a portfolio optimization library that enables construction and analysis of investment portfolios using convex optimization techniques in Python.

The library addresses the challenge of allocating capital across assets to balance risk and return according to investor objectives. It implements multiple optimization approaches including mean-variance optimization, risk parity, conditional value-at-risk minimization, and drawdown-based models. The tool leverages convex optimization solvers to find efficient portfolio allocations and computes key metrics such as Sharpe ratio, risk contribution by asset, and efficient frontiers. Users can specify constraints on asset weights, sector exposure, and other portfolio characteristics to reflect real-world investment requirements.

The library suits quantitative analysts, portfolio managers, and researchers building systematic investment strategies. It works well for projects requiring rigorous portfolio construction with multiple risk models and constraint handling. Teams evaluating adoption should note that the tool provides a comprehensive framework covering asset allocation, risk analysis, and performance measurement rather than a single optimization method. The breadth of supported optimization objectives—from traditional mean-variance to advanced models like duration matching and principal-components regression—makes it applicable across different investment philosophies and asset classes.

Development activity shows consistent engagement with the codebase through regular updates and refinements to the optimization implementations. The project maintains active responsiveness to issues and pull requests, indicating ongoing maintenance and community interaction. Documentation and examples are kept current to reflect the library's capabilities and usage patterns. The maintainers demonstrate commitment to code quality through attention to numerical stability and solver integration, which are critical for financial applications where optimization accuracy directly impacts portfolio performance.