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Lebesgue constants in polynomial interpolation
2006Summary: Lagrange interpolation is a classical method for approximating a continuous function by a polynomial that agrees with the function at a number of chosen points (the 'nodes'). However, the accuracy of the approximation is greatly influenced by the location of these nodes.
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‘‘Polynomial constants’’ for the quantized NLS equation
Journal of Mathematical Physics, 1984The classical nonlinear Schrödinger equation (NLS) is known to have an infinite number of polynomial constants. While recursion relations to compute these are available, no general expressions in terms of the fields have been found. However, general expressions have been obtained in terms of the reflection coefficients. When we turn to the quantum case
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Orthogonal polynomials without constant term
Annals of the Institute of Statistical Mathematics, 1959Sibuya, Masaaki, Haga, Toshiro
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A Polynomial Membership Function Approach for Stability Analysis of Fuzzy Systems
IEEE Transactions on Fuzzy Systems, 2021Wen-Bo Xie, Hak-Keung Lam, Jian Zhang
exaly
Polynomial Formal Verification exploiting Constant Cutwidth
Proceedings of the 34th International Workshop on Rapid System Prototyping, 2023Mohamed Nadeem +2 more
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Simple Local Polynomial Density Estimators
Journal of the American Statistical Association, 2020Matias D Cattaneo, Michael Jansson
exaly
Uncertainty Quantification and Polynomial Chaos Techniques in Computational Fluid Dynamics
Annual Review of Fluid Mechanics, 2009Habib N Najm
exaly