SENATOROVAI/L-BFGS-B-solver-course

Linear regression with the LBFGSB (Limited-memory Broyden-Fletcher-Goldfarb-Shanno BFGS) solver method is a numerical optimization method used to find the minimum of an objective function. It is a gradient descent algorithm that uses an approximation of the Hessian matrix to minimize the function.

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Emerging

This course and implementation demystifies the L-BFGS and L-BFGS-B optimization algorithms, which are crucial for finding the minimum of complex mathematical functions efficiently, even with large datasets. It takes you from the core mathematical principles to a production-ready solver. Researchers, machine learning engineers, and students who need to solve large-scale optimization problems will find this valuable.

Use this if you are a researcher or ML engineer who needs to deeply understand and implement a robust, memory-efficient optimization method for large-scale, smooth problems, potentially with box constraints.

Not ideal if you simply need to run a pre-packaged optimization routine without understanding its inner workings or if your problems are non-smooth or require different optimization approaches.

numerical-optimization machine-learning-research statistical-modeling scientific-computing convex-optimization
No Package No Dependents
Maintenance 10 / 25
Adoption 6 / 25
Maturity 11 / 25
Community 18 / 25

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16

Forks

14

Language

Jupyter Notebook

License

MIT

Last pushed

Mar 11, 2026

Commits (30d)

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