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- W2072012018 abstract "A simplicial method is used to approximate the solution manifold to a system of nonlinear equations, $H(x) = theta $, where $H:mathbb{R}^{N + K} to mathbb{R}^N $ The method begins at a point $x_0 $ in the solution set where the derivative $DH(x_0 )$ is of full rank. Given any $varepsilon > 0$, a piecewise linear manifold is constructed along which $| {H(x)} |_infty < varepsilon $. An algorithm is presented to carry out this construction in an efficient fashion." @default.
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- W2072012018 modified "2023-10-18" @default.
- W2072012018 title "An Algorithm for Piecewise-Linear Approximation of an Implicitly Defined Manifold" @default.
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- W2072012018 doi "https://doi.org/10.1137/0722020" @default.
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