$\mathbb{L}^{\alpha, \beta}_p$空间中最佳(余)凸及无约束多项式逼近阶的推导: I
泛函分析
2020-05-19 v1
摘要
本工作的目的是给出基于凸、余凸及无约束多项式的最佳逼近阶的推导与估计,并讨论一些应用。我们将凸多项式与余凸多项式简记为(余)凸多项式。
引用
@article{arxiv.2005.07747,
title = {Derivation of new Degrees for Best (Co)convex and Unconstrained Polynomial Approximation in $\mathbb{L}^{\alpha, \beta}_p$ space: I},
author = {Malik Saad Al-Muhja and Habibulla Akhadkulov and Nazihah Ahmad},
journal= {arXiv preprint arXiv:2005.07747},
year = {2020}
}
备注
21 pages, 3 authors, 4 figures, 1 table, 26 reference. Constrained and unconstrained approximation, Approximation by (co)convex polynomial, Lebesgue Stieltjes integral