A criterion on compactness of the set of bounded orbits

被引：0

作者：

Changming, Ding ^{[1
]}

Shu-Xiang, Yu ^{[2
]}

机构：

[1] Department of Mathematics, Hangzhou Teachers' College, 310012 Hangzhou, China

[2] Institute of Mathematics, Academia Sinica, Beijing 100080, China

来源：

| 2001年 / Elsevier Ltd卷 / 46期

关键词：

D O I：

10.1016/S0362-546X(00)00119-X

中图分类号：

学科分类号：

摘要：

Set theory

引用

共 50 条

[31] Bounded countable atomic compactness of ordered groups
Wehrung, F
FUNDAMENTA MATHEMATICAE, 1995, 148 (02) : 101 - 116
[32] Compactness of Special Functions of Bounded Higher Variation
Ambrosio, Luigi
Ghiraldin, Francesco
ANALYSIS AND GEOMETRY IN METRIC SPACES, 2013, 1 : 1 - 30
[33] Compactness of isospectral compact manifolds with bounded curvatures
Zhou, GQ
PACIFIC JOURNAL OF MATHEMATICS, 1997, 181 (01) : 187 - 200
[34] Effective compactness and orbits of points under the isometry group
Iljazovic, Zvonko
Validzic, Lucija
ANNALS OF PURE AND APPLIED LOGIC, 2023, 174 (02)
[35] A necessary and sufficient criterion for the existence of the global minima of a continuous lower bounded function on a noncompact set
Jukic, Dragan
JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2020, 375
[36] Riesz’ compactness criterion for the space of measurable functions
I. N. Katkovskaya
Mathematical Notes, 2011, 89 : 145 - 149
[37] On Shapiro's compactness criterion for composition operators
Akeroyd, John R.
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2011, 379 (01) : 1 - 7
[38] COMPACTNESS CRITERION FOR SPACE OF ALMOST PERIODIC FUNCTIONS
JESCHEK, F
POPPE, H
STARK, A
MATHEMATISCHE NACHRICHTEN, 1977, 76 : 159 - 161
[39] Riesz' Compactness Criterion for the Space of Measurable Functions
Katkovskaya, I. N.
MATHEMATICAL NOTES, 2011, 89 (1-2) : 145 - 149
[40] ON THE HELLY PROPERTY WORKING AS A COMPACTNESS CRITERION ON GRAPHS
QUILLIOT, A
JOURNAL OF COMBINATORIAL THEORY SERIES A, 1985, 40 (01) : 186 - 193

← 1 2 3 4 5 →