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The first five years of the AAA algorithm
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The AAA algorithm, introduced in 2018, computes best or near-best rational approximations to functions or data on subsets of the real line or the complex plane. It is much faster and more robust than previous algorithms for such problems and has been used in many applications since its appearance, including the numerical solution of Laplace, Poisson, and biharmonic PDE problems in irregular domains. AAA has also been extended in new directions and seems likely to be a tool of lasting importance in the future.
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Rational Minimax Approximations for Matrix-Valued Functions: Existence, Optimality and Algorithms
Matrix-valued rational minimax approximants with a common denominator are proved to exist on dense point sets, with Kolmogorov/Ruttan optimality certificates and an equivalence to the m-d-Lawson dual conditions.
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