Keywords: neutral equation; oscillatory solution; bounded solution
@article{CMJ_2003_53_3_a17,
author = {Mihal{\'\i}kov\'a, Bo\v{z}ena},
title = {Asymptotic behaviour of solutions of two-dimensional neutral differential systems},
journal = {Czechoslovak Mathematical Journal},
pages = {735--741},
year = {2003},
volume = {53},
number = {3},
mrnumber = {2000065},
zbl = {1080.34555},
language = {en},
url = {http://geodesic.mathdoc.fr/item/CMJ_2003_53_3_a17/}
}
Mihalíková, Božena. Asymptotic behaviour of solutions of two-dimensional neutral differential systems. Czechoslovak Mathematical Journal, Tome 53 (2003) no. 3, pp. 735-741. http://geodesic.mathdoc.fr/item/CMJ_2003_53_3_a17/
[1] O. Arino and I. Győri: Neccesary and sufficient conditions for oscillation of a neutral differential system with several delays. J. Differential Equations 81 (1989), 98–105. | DOI | MR
[2] J. Džurina and B. Mihalíková: Oscillation criteria for second order neutral differential equations. Math. Bohem. 2 (2000), 145–153. | MR
[3] J. Džurina: On the unstable neutral differential equations of the second order. Czechoslovak Math. J 52(127) (2002), 739–747. | DOI | MR
[4] L. H. Erbe, Q. Kong and B. G. Zhang: Oscillation Theory for Functional Differential Equations. Dekker, New York, 1995. | MR
[5] S. Kulcsár: On the asymptotic behavior of solutions of the second order neutral differential equations. Publ. Math. Debrecen 57 (2000), 153–161. | MR
[6] P. Marušiak: Oscillatory properties of functional differential systems of neutral type. Czechoslovak Math. J. 43(118) (1993), 649–662. | MR
[7] A. F. Ivanov and P. Marušiak: Oscillatory properties of systems of neutral differential equations. Hiroshima Math. J. 24 (1994), 423–434. | DOI | MR
[8] P. Marušiak and R. Olach: Functional Equations. EDIS ŽU, Žilina, 2000. (Slovak)
[9] E. Špániková: Oscillatory properties of the solutions of differential system of neutral type. Arch. Math. 29 (1993), 177–185. | MR
[10] E. Špániková: Oscillatory properties of the solutions of three-dimensional differential systems of neutral type. Czechoslovak Math. J. 50(125) (2000), 879–887. | DOI | MR