Numerical Analysis II
Broyden's method is an iterative algorithm used for finding the roots of nonlinear equations. It belongs to a family of quasi-Newton methods, which are designed to approximate solutions without needing to compute the Jacobian matrix directly, making it efficient for large-scale problems. This method provides a way to update the approximation of the Jacobian based on previous iterations, allowing for faster convergence compared to simple fixed-point iterations.
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