A Proof of Fatou's Interpolation Theorem

被引：0
|
作者：
Danielyan, Arthur A. [1 ]
机构：
[1] Univ S Florida, Dept Math & Stat, Tampa, FL 33620 USA
来源：
JOURNAL OF FOURIER ANALYSIS AND APPLICATIONS | 2022年 / 28卷 / 03期
关键词：
Disk algebra; Fatou's theorem; Interpolation; Closed set;
D O I：
10.1007/s00041-022-09936-4
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
For Fatou's interpolation theorem of 1906 we suggest a new elementary proof.
引用
收藏
页数：5
相关论文
共 50 条
  • [41] Interpolation by polynomial functions of distributive lattices: a generalization of a theorem of R. L. Goodstein
    Miguel Couceiro
    Tamás Waldhauser
    Algebra universalis, 2013, 69 : 287 - 299
  • [42] Richardson's iterative method for surface interpolation
    Carnicer, J. M.
    Delgado, J.
    Pena, J. M.
    BIT NUMERICAL MATHEMATICS, 2013, 53 (02) : 385 - 396
  • [43] Richardson’s iterative method for surface interpolation
    J. M. Carnicer
    J. Delgado
    J. M. Peña
    BIT Numerical Mathematics, 2013, 53 : 385 - 396
  • [44] WHITNEY'S EXTENSION PROBLEMS AND INTERPOLATION OF DATA
    Fefferman, Charles
    BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 2009, 46 (02) : 207 - 220
  • [45] Interpolation formulas for Balling's alcohol factors
    Savel, Jan
    Kosin, Petr
    Broz, Adam
    Vlcek, Jakub
    KVASNY PRUMYSL, 2020, 66 (02): : 239 - 244
  • [46] A 1.3-Gsample/s interpolation with flash CMOS ADC based on active interpolation technique
    Seemi, S
    Sulaiman, MS
    Farooqui, AS
    ANALOG INTEGRATED CIRCUITS AND SIGNAL PROCESSING, 2006, 47 (03) : 273 - 280
  • [47] A 1.3-Gsample/s interpolation with flash CMOS ADC based on active interpolation technique
    S. Seemi
    Mohd. S. Sulaiman
    A. S. Farooqui
    Analog Integrated Circuits and Signal Processing, 2006, 47 : 273 - 280
  • [48] Ando's theorem and sums of squares
    Cole, BJ
    Wermer, J
    INDIANA UNIVERSITY MATHEMATICS JOURNAL, 1999, 48 (03) : 767 - 791
  • [49] INTERPOLATION PROPERTYON VISSER'S FORMAL PROPOSITIONAL LOGIC
    Alizadeh, Majid
    Memarzadeh, Masoud
    BULLETIN OF THE SECTION OF LOGIC, 2022, 51 (03): : 297 - 316
  • [50] Favard’s interpolation problem in one or more variables
    Thomas Kunkle
    Constructive Approximation, 2002, 18 : 467 - 478
12345