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References:
1. Čermák J.: Note on simultaneous solutions of a system of Schröder’s equations. Math. Bohemica 120, 1995, 225–236. MR 1369682
2. Čermák J.: The asymptotic bounds of solutions of linear delay systems, J. Math. Anal. Appl. 115. 1998, 373–388. MR 1644331
3. Čermák J.: Asymptotic estimation for functional differential equations with several delays. Arch. Math. (Brno) 35, 1999, 337–345. MR 1744521
4. Derfel G.: Functional-differential equations with compressed arguments and polynomial coefficients: Asymptotic of the solutions. J. Math. Anal. Appl. 193, 1995, 671–679. MR 1338729
5. Diblík J.: Asymptotic equilibrium for a class of delay differential equations. Proc. of the Second International Conference on Difference equations (S. Elaydi, I. Győri, G. Ladas, eds.), 1995, 137–143. MR 1636319
6. Iserles A.: On generalized pantograph functional-differential equation. European J. Appl. Math. 4, 1993, 1–38. MR 1208418
7. Kato T., McLeod J. B.: The functional differential equation $y'(x) = a y(\lambda x) + b y(x). Bull. Amer. Math. Soc. 77, 1971, 891–937. MR 0283338 8. Kuczma M., Choczewski B., Ger R.: Iterative Functional Equations. Encyclopedia of Mathematics and its Applications, Cambridge University Press, 1990. MR 1067720 | Zbl 0703.39005 9. Lim E. B.: Asymptotic bounds of solutions of the functional differential equation$x'(t) = ax(\lambda t) + bx(t) + f (t)$,$0 < \lambda < 1$. SIAM J. Math. Anal. 9, 1978, 915–920. MR 0506772 10. Liu Y.: Regular solutions of the Shabat equation. J. Differential Equations 154, 1999, 1–41. MR 1684290 | Zbl 0929.34054 11. Makay G., Terjéki J.: On the asymptotic behavior of the pantograph equations. E. J. Qualitative Theory of Diff. Equ 2, 1998, 1–12. MR 1615106 12. Neuman F.: Simultaneous solutions of a system of Abel equations and differential equations with several deviations. Czechoslovak Math. J. 32 (107), 1982, 488–494. MR 0669790 | Zbl 0524.34070 13. Pandolfi L.: Some observations on the asymptotic behaviors of the solutions of the equation$x'(t) = A(t)x(\lambda t)+B(t)x(t)$,$\lambda > 0\$. J. Math. Anal. Appl. 67, 1979, 483–489. MR 0528702
14. Zdun M.: On simultaneous Abel equations. Aequationes Math. 38, 1989, 163–177. MR 1018910 | Zbl 0686.39009

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