Regular Maximal Monotone Multifunctions and Enlargements

被引：0
|
作者：
Verona, Andrei [1 ]
Verona, Maria Elena [2 ]
机构：
[1] Calif State Univ Los Angeles, Dept Math, Los Angeles, CA 90032 USA
[2] Univ So Calif, Dept Math, Los Angeles, CA 90089 USA
来源：
JOURNAL OF CONVEX ANALYSIS | 2009年 / 16卷 / 3-4期
关键词：
Maximal monotone multifunctions; regular maximal monotone multifunctions; enlargements of maximal monotone multifunctions; OPERATORS; SUMS;
D O I：
暂无
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
In this note we use recent results concerning the sum theorem for maximal monotone multifunctions in general Banach spaces to find new characterizations and properties of regular maximal monotone multifunctions and then use these to describe the domain of certain enlargements.
引用
收藏
页码：1003 / 1009
页数：7
相关论文
共 50 条
  • [1] A family of enlargements of maximal monotone operators
    Svaiter, BF
    [J]. SET-VALUED ANALYSIS, 2000, 8 (04): : 311 - 328
  • [2] A Family of Enlargements of Maximal Monotone Operators
    B. F. Svaiter
    [J]. Set-Valued Analysis, 2000, 8 : 311 - 328
  • [3] ε-Enlargements of maximal monotone operators in Banach spaces
    Burachik, RS
    Svaiter, BF
    [J]. SET-VALUED ANALYSIS, 1999, 7 (02): : 117 - 132
  • [4] ε-Enlargements of Maximal Monotone Operators in Banach Spaces
    Regina Sandra Burachik
    B. F. Svaiter
    [J]. Set-Valued Analysis, 1999, 7 : 117 - 132
  • [5] On Two Properties of Enlargements of Maximal Monotone Operators
    Bot, Radu Ioan
    Csetnek, Ernoe Robert
    [J]. JOURNAL OF CONVEX ANALYSIS, 2009, 16 (3-4) : 713 - 725
  • [6] Regular maximal monotone operators
    Verona, A
    Verona, ME
    [J]. SET-VALUED ANALYSIS, 1998, 6 (03): : 303 - 312
  • [7] Regular Maximal Monotone Operators
    Andrei Verona
    Maria E. Verona
    [J]. Set-Valued Analysis, 1998, 6 : 303 - 312
  • [8] Maximal Monotone Multifunctions of Brøndsted–Rockafellar Type
    Stephen Simons
    [J]. Set-Valued Analysis, 1999, 7 : 255 - 294
  • [9] Maximal monotone multifunctions of Brondsted-Rockafellar type
    Simons, S
    [J]. SET-VALUED ANALYSIS, 1999, 7 (03): : 255 - 294
  • [10] Maximal monotone operators, convex functions and a special family of enlargements
    Burachik, RS
    Svaiter, BF
    [J]. SET-VALUED ANALYSIS, 2002, 10 (04): : 297 - 316
12345