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- W2014636738 abstract "In this paper, n-point quadrature rules associated with a strong distribution ϕ on (a,b), 0≤a<b≤∞, and exactly integrating certain subspaces of Laurent polynomials with the highest possible dimension are first analyzed. Here the basic ingredients are the theory of orthogonal Laurent polynomials for the distribution ϕ and an arbitrary “ordering” accordingly established. When considering the case of quadrature rules with one node (Radau) or two nodes (Lobatto) previously fixed in (a,b) the properties of the so-called pseudo and quasi orthogonal Laurent polynomials will play a fundamental role." @default.
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- W2014636738 date "2015-08-01" @default.
- W2014636738 modified "2023-10-18" @default.
- W2014636738 title "Radau and Lobatto-type quadratures associated with strong Stieltjes distributions" @default.
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- W2014636738 doi "https://doi.org/10.1016/j.cam.2014.10.026" @default.
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