Topological structure of solution sets to multi-valued asymptotic problems

被引：0
|
作者：
Andres, J
Gabor, G
Górniewicz, L
机构：
[1] Palacky Univ, Dept Math, Olomouc 77900, Czech Republic
[2] Nicholas Copernicus Univ, Fac Math & Inf, PL-87100 Torun, Poland
来源：
ZEITSCHRIFT FUR ANALYSIS UND IHRE ANWENDUNGEN | 2000年 / 19卷 / 01期
关键词：
solution sets; acyclicity; asymptotic problems; differential inclusions; discontinuous autonomous inclusions; inverse systems; essential operators;
D O I：
暂无
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
Acyclicity of solution sets to asymptotic problems, when the value is prescribed either at the origin or at infinity, is proved for differential inclusions and discontinuous autonomous differential inclusions. Existence criteria showing that such sets are non-empty are obtained as well.
引用
收藏
页码：35 / 60
页数：26
相关论文
共 50 条
  • [31] A comparison between two theories for multi-valued semiflows and their asymptotic behaviour
    Caraballo, T
    Marín-Rubio, P
    Robinson, JC
    SET-VALUED ANALYSIS, 2003, 11 (03): : 297 - 322
  • [32] FIXED POINT THEORY OF MULTI-VALUED MAPPINGS IN TOPOLOGICAL VECTOR SPACES
    BROWDER, FE
    MATHEMATISCHE ANNALEN, 1968, 177 (04) : 283 - &
  • [33] ON FUZZY MULTI-VALUED FUNCTIONS .2. SOME TOPOLOGICAL PROPERTIES
    ALBRYCHT, J
    MATLOKA, M
    FUZZY SETS AND SYSTEMS, 1985, 15 (02) : 193 - 197
  • [34] MULTI-VALUED LOGIC
    PERRINE, S
    ANNALES DES TELECOMMUNICATIONS-ANNALS OF TELECOMMUNICATIONS, 1978, 33 (11-1): : 376 - 382
  • [35] MULTI-VALUED SYMMETRIES
    KASNER, E
    BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 1945, 51 (01) : 69 - 69
  • [36] Correction to: Multi-valued neural networks I: a multi-valued associative memory
    Dmitry Maximov
    Vladimir I. Goncharenko
    Yury S. Legovich
    Neural Computing and Applications, 2023, 35 : 18087 - 18088
  • [37] Multi-valued GRAPPA
    Brewka, Gerhard
    Puehrer, Joerg
    Woltran, Stefan
    LOGICS IN ARTIFICIAL INTELLIGENCE, JELIA 2019, 2019, 11468 : 85 - 101
  • [38] EXISTENCE AND STABILITY OF COUPLED FIXED POINT SETS FOR MULTI-VALUED MAPPINGS
    Choudhury, Binayak S.
    Bhaskar, T. Gnana
    Metiya, N.
    Kundu, S.
    FIXED POINT THEORY, 2021, 22 (02): : 571 - 586
  • [39] Converting a naive Bayes models with multi-valued domains into sets of rules
    Sniezynski, Bartlomiej
    DATABASE AND EXPERT SYSTEMS APPLICATIONS, PROCEEDINGS, 2006, 4080 : 634 - 643
  • [40] Predictor-corrector methods for multi-valued hemiequilibrium problems
    Noor, Muhammad Aslam
    APPLIED MATHEMATICS AND COMPUTATION, 2006, 181 (01) : 721 - 731
12345