A THEOREM CONCERNING BOUNDED LINEAR OPERATORS ON REFLEXIVE BANACH SPACES

被引：0
|
作者：
DONOGHUE, WF
机构：
来源：
BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY | 1954年 / 60卷 / 06期
关键词：
D O I：
暂无
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
引用
收藏
页码：537 / 537
页数：1
相关论文
共 50 条
  • [1] PERTURBATION THEOREM FOR LINEAR CONTRACTION SEMIGROUPS ON REFLEXIVE BANACH SPACES
    OKAZAWA, N
    PROCEEDINGS OF THE JAPAN ACADEMY, 1971, 47 : 947 - 949
  • [2] The sum theorem for maximal monotone operators in reflexive Banach spaces revisited
    Voisei, Mircea D.
    STUDIA UNIVERSITATIS BABES-BOLYAI MATHEMATICA, 2021, 66 (01): : 123 - 126
  • [3] On the generalized spectrum of bounded linear operators in Banach spaces
    Feng, Jue
    Li, Xiaoli
    Fu, Kaicheng
    AIMS MATHEMATICS, 2023, 8 (06): : 14132 - 14141
  • [4] ORTHOGONALITY OF BOUNDED LINEAR OPERATORS ON COMPLEX BANACH SPACES
    Paul, Kallol
    Sain, Debmalya
    Mal, Arpita
    Mandal, Kalidas
    ADVANCES IN OPERATOR THEORY, 2018, 3 (03): : 699 - 709
  • [5] REMARK CONCERNING A THEOREM ON EIGENVECTORS OF BOUNDED LINEAR OPERATORS
    SEIDEL, JJ
    KONINKLIJKE NEDERLANDSE AKADEMIE VAN WETESCHAPPEN-PROCEEDINGS SERIES A-MATHEMATICAL SCIENCES, 1966, 69 (03): : 358 - &
  • [6] SOME SUGGESTIONS CONCERNING LINEAR OPERATORS IN BANACH SPACES
    RAKOVSHCHIK, L
    DOKLADY AKADEMII NAUK SSSR, 1961, 140 (05): : 1023 - &
  • [7] On the Dieudonné Theorem in Reflexive Banach Spaces
    S. Adly
    E. Ernst
    M. Théra
    Cybernetics and Systems Analysis, 2002, 38 (3) : 339 - 343
  • [8] Weyl type theorems for bounded linear operators on Banach spaces
    Aiena, Pietro
    PROCEEDINGS OF THE FOURTH INTERNATIONAL SCHOOL - ADVANCED COURSES OF MATHEMATICAL ANALYSIS IV, 2012, : 13 - 57
  • [9] The generalized condition numbers of bounded linear operators in Banach spaces
    Chen, GL
    Wei, YM
    Xue, YF
    JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 2004, 76 : 281 - 290
  • [10] Triviality Theorem for Quasirepresentations in Reflexive Banach Spaces
    Shtern, A., I
    RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2022, 29 (03) : 397 - 401
12345