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Języki publikacji
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Rocznik
Tom
Strony
271--277
Opis fizyczny
Bibliogr. 13 poz.
Twórcy
autor
- Faculty of Mathematics and Computer Science, Adam Mickiewicz University, ul. Umultowska 87, 61-614 Poznań, Poland
autor
- Faculty of Computing Science, The Institution of Higher Learning for Humanities and Journalism, ul. Kutrzeby 10, 61-719 Poznań, Poland
Bibliografia
- [1] A. Ambrosetti, Un teorema di esistenza per le equazioni differenziali negli spazi di Banach, Ren. Sem. Math. Univ. Padova 39, 349-360, (1967).
- [2] J. Banaś and K. Goebel, Measures of Noncompactness in Banach Spaces, In Lecture Notes in Pure and Applied Math., Volume 60, Marcel Dekker, New York, (1980).
- [3] J. Banaś and B. Rzepka, An Application of a Measure of Noncompactness in the Study of Asymptotic Stability, Appl. Math. Letters 16, 1-6, (2003).
- [4] M. Cichoń, A point of view on measure of noncompatness, Demonstratio Math. 26, 767-777, (1993).
- [5] G. Darbo, Punti uniti in trasformazioni a condominio non compatto, Rend. Sem. Math. Univ. Padova 4, 84-92, (1955).
- [6] K. Goebel and W. A. Kirk, Topics in metric fixed point theory, Cambridge University Press, Cambridge, (1990).
- [7] V. B. Kolmanovskii and A. D. Myshkis, Applied Theory of Functional Differential Equations, Kluwer Academic Pulishers, Boston, (1992).
- [8] V. B. Kolmanovskii and V. R. Nosov, Stability of Functional Differential Equations, Academic Press, New York, (1986).
- [9] I. Kubiaczyk. On the existence of solutions of differential equations in Banach spaces, Bull. Polish Acad. Sci. Math. 33, 607-614, (1985).
- [10] K. Kuratowski, Topologie, PWN, Warszawa, (1958).
- [11] K. Kuratowski, Sur les espaces completes, Fund. Math. 15, 301-309, (1930).
- [12] B. N. Sadovskii. On a fixed point principle, Funct. Anal. Appl. 4 (2), 74-76, (1967).
- [13] S. Szufla, On Volterra integral equations in Banach spaces, Funkcial. Ekvac., 20, 247-258, (1977).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BUS2-0002-0109