A strong convergence in L p and upper q -continuous operators

Alexander Haščák

Czechoslovak Mathematical Journal (1988)

  • Volume: 38, Issue: 3, page 420-424
  • ISSN: 0011-4642

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Haščák, Alexander. "A strong convergence in $L^p$ and upper $q$-continuous operators." Czechoslovak Mathematical Journal 38.3 (1988): 420-424. <http://eudml.org/doc/13716>.

@article{Haščák1988,
author = {Haščák, Alexander},
journal = {Czechoslovak Mathematical Journal},
keywords = {upper q-continuous operators; Banach-Saks’ theorem in the case },
language = {eng},
number = {3},
pages = {420-424},
publisher = {Institute of Mathematics, Academy of Sciences of the Czech Republic},
title = {A strong convergence in $L^p$ and upper $q$-continuous operators},
url = {http://eudml.org/doc/13716},
volume = {38},
year = {1988},
}

TY - JOUR
AU - Haščák, Alexander
TI - A strong convergence in $L^p$ and upper $q$-continuous operators
JO - Czechoslovak Mathematical Journal
PY - 1988
PB - Institute of Mathematics, Academy of Sciences of the Czech Republic
VL - 38
IS - 3
SP - 420
EP - 424
LA - eng
KW - upper q-continuous operators; Banach-Saks’ theorem in the case
UR - http://eudml.org/doc/13716
ER -

References

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  1. S. Banach S. Saks, Sur la convergence forte dans les champs L p , Studia Math., 2 (1930),. 51-57. (1930) Zbl56.0932.01
  2. A. Haščák, Fixed Point Theorems for Multivalued Mappings, Czech. Math. J,, 35 {110} 1985, 533-542. (1985) Zbl0608.47063MR0809039
  3. A. Haščák, Integral Equivalence of Multivalued Differential Systems II, Colloquia Math. Soc. J. Bolyai 47, Differential Equations: Qualitative Theory, Szeged (Hungary), 1984. (1984) Zbl0645.34034MR0872343
  4. S. Mazur, Über konvexe Mengen in linear normierten Räumen, Studia Math., 5 (1933), 70-84. (1933) Zbl59.1074.01
  5. F. Riesz В. Sz.-Nagy, Leçons d'analyse fonctionnelle, Budapest 1972. (1972) Zbl0122.11205
  6. K. Yosida, Functional Analysis, Springer-Verlag, ВегИп-Heidelberg-New York, 1966. (1966) 

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