No CrossRef data available.
Article contents
Functional equations occurring in the theory of delayed differential equations
Published online by Cambridge University Press: 17 April 2009
Abstract
Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
This paper is devoted to duscussion of some functional equations obtained in the theory of delayed differential equations. By means of the Laplace transform distribution solutions of the considered equations are constructed.
- Type
- Research Article
- Information
- Copyright
- Copyright © Australian Mathematical Society 1983
References
[1]Banaś, Józef and Wędrychowicz, Stanisław, “On existence and asymptotic behavior of solutions of some functional equations”, Funkcial. Ekvac. (to appear).Google Scholar
[2]Hartman, Philip, Ordinary differential equations (John Wiley & Sons, New York, London, Sydney, 1964).Google Scholar
[3]Kuczma, Marek, Functional equations in a single variable (Monografie Matematiyczne, 46. PWN – Polish Scientific Publishers, Warszawa, 1968).Google Scholar
[4]Mikusiński, Jan, Rachunek operatorów (Monografie Matematyczne, 30. PWN – Polish Scientific Publishers, Warszawa, 1953).Google Scholar
[5]Мышкис, A.д. [Myškis, A.D.], ![](data:image/gif;base64,R0lGODlhAQABAIAAAMLCwgAAACH5BAAAAAAALAAAAAABAAEAAAICRAEAOw==)
[Linear differential equations with retarded argument], Second edition (izdat. “Nauka”, Moscow, 1972).Google Scholar
![](https://static.cambridge.org/binary/version/id/urn:cambridge.org:id:binary:20160331040130993-0680:S0004972700011503_inline1.gif?pub-status=live)
![](https://static.cambridge.org/binary/version/id/urn:cambridge.org:id:binary:20160331040130993-0680:S0004972700011503_inline2.gif?pub-status=live)
[6]Schwartz, Laurent, Théorie des distributions (Publications de l'institut de Mathématique de l'université de Strasbourg, IX–X. Hermann, Paris, 1966).Google Scholar
[7]Smajdor, W., “On the existence and uniqueness of analytic solutions of the functional equation (θ(z) = h(z), θ[f(z)])”, Ann. Polon. Math. 19 (1967), 37–45.CrossRefGoogle Scholar