[1] J. Čermák:
The asymptotic bounds of linear delay systems. J. Math. Anal. Appl. 225 (1998), 373–388.
MR 1644331
[2] J. Diblík:
Asymptotic representation of solutions of equation $\dot{y}(t)=\beta (t)[y(t)-y(t-\tau (t))]$. J. Math. Anal. Appl. 217 (1998), 200–215.
MR 1492085
[3] J. K. Hale and S. M. Verduyn Lunel: Functional Differential Equations. Springer-Verlag, New York, 1993.
[4] M. L. Heard:
Asymptotic behavior of solutions of the functional differential equation $x^{\prime }(t)=ax(t)+bx(t^{\alpha })$, $\alpha >1$. J. Math. Anal. Appl. 44 (1973), 745–757.
MR 0333405 |
Zbl 0289.34115
[5] M. L. Heard:
A change of variables for functional differential equations. J. Differential Equations 18 (1975), 1–10.
MR 0387766 |
Zbl 0318.34069
[6] T. Kato and J. B. Mcleod:
The functional differential equation $y^{\prime }(x)=ay(\lambda x)+by(x)$. Bull. Amer. Math. Soc. 77 (1971), 891–937.
MR 0283338
[7] M. Kuczma, B. Choczewski and R. Ger:
Iterative Functional Equations. Encyclopedia of Mathematics and its Applications, Cambridge University Press, 1990.
MR 1067720
[8] G. S. Ladde, V. Lakshmikantham and B. G. Zhang:
Oscillation Theory of Differential Equations with Deviating Argument. Marcel Dekker, Inc., New York, 1987.
MR 1017244
[9] F. Neuman:
On transformations of differential equations and systems with deviating argument. Czechoslovak Math. J. 31(106) (1981), 87–90.
MR 0604115 |
Zbl 0463.34051
[10] F. Neuman:
Transformations and canonical forms of functional-differential equations. Proc. Roy. Soc. Edinburgh 115A (1990), 349–357.
MR 1069527
[11] V. A. Staikos and P. Ch. Tsamatos:
On the terminal value problem for differential equations with deviating arguments. Arch. Math. (Brno) (1985), 43–49.
MR 0818306