Asymptotic behaviour of equations $\dot z=q(t,z)-p(t)z^2$ and $\ddot x=x\varphi (t,\dot xx^{-1})$
Kalas, Josef
Archivum Mathematicum, Tome 017 (1981), p. 191-206 / Harvested from Czech Digital Mathematics Library
Publié le : 1981-01-01
Classification:  34E05,  34M99
@article{107111,
     author = {Josef Kalas},
     title = {Asymptotic behaviour of equations $\dot z=q(t,z)-p(t)z^2$ and $\ddot x=x\varphi (t,\dot xx^{-1})$},
     journal = {Archivum Mathematicum},
     volume = {017},
     year = {1981},
     pages = {191-206},
     zbl = {0514.34004},
     mrnumber = {672659},
     language = {en},
     url = {http://dml.mathdoc.fr/item/107111}
}
Kalas, Josef. Asymptotic behaviour of equations $\dot z=q(t,z)-p(t)z^2$ and $\ddot x=x\varphi (t,\dot xx^{-1})$. Archivum Mathematicum, Tome 017 (1981) pp. 191-206. http://gdmltest.u-ga.fr/item/107111/

Kаlаs J. Asymptotic behaviour of the solutions of the equation dz/dt =f(t, z) with acomplex-valued function f, Proceedings of tһe Internаtionаl Colloquium on Quаlitаtive Theory of Differentiаl Equаtions, August 1979, Szeged - Hungаry, Seriа Colloquiа Mаthemаticа Societаtis János Bolyаi & North-Hollаnd Publishing Compаny, pp. 431-462. (1979)

Kаlаs J. On the asymptotic behaviour of the equation dz/dt =f(t,z) with a complex-valued function f, Arch. Mаth. (Brno), 17 (1981), 11-22. (1981) | MR 0672484

Kаlаs J. On certain asymptotic properties of the solutions of the equation ż = f(t, z) with a complex-valued function f, Czech. Mаth. Journаl, to аppeаr.

Kаlаs J. Asymptotic properties of the solutions of the equation ż = f(t, z) with a complex-valued function f, Arch. Mаth. (Bmo), 17 (1981) 11З-124. (1981)

Ráb M. The Riccati differential equation with complex-valued coefficients, Czech. Mаth. Journаl 20 (1970), 491-503. (1970) | MR 0268452

Ráb M. Geometrical approach to the study of the Riccati differential equation with complex-valued coefficients, J. Differentiаl Equаtions 25 (1977), 108-114. (1977) | MR 0492454

Ráb M. Asymptotic behaviour of the equation x" + p(t)x' + q(t)x = 0 with complex-valued coefficients, Arch. Mаth. (Bгno) 11 (1975), 193-204. (1975) | MR 0404776