45 years of orthogonal polynomials: a view from the wings

T. S. Chihara

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45 years of orthogonal polynomials: a view from the wings

机译：45年正交多项式：从机翼看

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摘要

This is an informal and rather personal report on what a bit player observed happening on stage in this ongoing drama we call orthogonal polynomials.

机译：这是一份非正式且颇具个人色彩的报告，内容是在我们称之为正交多项式的这部正在进行的戏剧中，观察到一些玩家在舞台上发生的事情。

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来源
《Journal of Computational and Applied Mathematics》 |2001年第2期|共9页
作者
T. S. Chihara;
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原文格式 PDF
正文语种 eng
中图分类应用数学;
关键词
orthogonal polynomials; special functions; moment problems; continued fractions;

机译：正交多项式;特殊函数;矩问题;连续分数;

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1. 45 years of orthogonal polynomials: a view from the wings [J] . T. S. Chihara Journal of Computational and Applied Mathematics . 2001,第1a2期

机译：45年正交多项式：从机翼看
2. The Askey scheme for hypergeometric orthogonal polynomials viewed from asymptotic analysis [J] . N. M. Temme, J. L. Lopez Journal of Computational and Applied Mathematics . 2001,第1a2期

机译：从渐近分析看超几何正交多项式的Askey格式
3. On Dyukarev's resolvent matrix for a truncated Stieltjes matrix moment problem under the view of orthogonal matrix polynomials [J] . Eddy Abdon, River Choque Linear Algebra and its Applications . 2015,第Null期

机译：正交矩阵多项式下截断的Stieltjes矩阵矩问题的Dyukarev分解矩阵
4. An overview of applications of the aperture orthogonal polynomials method in the development of antenna systems [C] . Gusevsky, V.I. . 2003

机译：孔径正交多项式方法在天线系统开发中的应用概述
5. A transformation of orthogonal polynomial sequences into orthogonal Laurent polynomial sequences. [D] . Hagler, Brian Allan. 1997

机译：将正交多项式序列转换为正交Laurent多项式序列。
6. Surgical Management of FGFR2 Mutation-Related Syndromic Craniosynostosis: Retrospective Review of a 45-Year Experience By a Single Surgeon [O] . Erin M. Wolfe, Noreen Mohsin, Sydney A. Mathis, 2020

机译：FGFR2突变相关综合征颅骨外科的手术管理：对单个外科医生的45年体验回顾性审查
7. 45 years of orthogonal polynomials: a view from the wings [O] . Chihara T.S. 2001

机译：45年正交多项式：从机翼看
8. Orthogonal Pairs and Zeros of Sobolev-Type Orthogonal Polynomials [R] . Meijer, H. G. 1992

机译：正交对和sobolev型正交多项式的零点

45 years of orthogonal polynomials: a view from the wings

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