New Laplace and Helmholtz solvers
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algorithmsequationshelmholtzlaplacenumericalaccuratelyanalysisassumptions
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New numerical algorithms based on rational functions are introduced that can solve certain Laplace and Helmholtz problems on two-dimensional domains with corners faster and more accurately than the standard methods of finite elements and integral equations. The new algorithms point to a reconsideration of the assumptions underlying existing numerical analysis for partial differential equations.
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