Interdisciplinary

New Algorithm Solves Complex Equation Systems Without Traditional Mathematical Constraints

AI Insight

This is a correction notice published in PLOS ONE regarding a previously published article about a mathematical optimization method. The original article presented a novel adaptive quasi-Newton-type algorithm for solving constrained systems of nonlinear monotone equations that demonstrates global convergence without requiring the Lipschitz continuity condition. The correction addresses errors or omissions in the original publication.


Quasi-Newton methods are fundamental tools in computational mathematics and optimization, with applications in engineering, economics, and data science. Developing algorithms that converge globally without strict mathematical conditions like Lipschitz continuity can make these methods more robust and applicable to a wider range of real-world problems.


by The PLOS One Staff

Source: Correction: A novel adaptive quasi-Newton-type update and its global convergence without Lipschitz condition for constrained system of nonlinear monotone equations