On transformations of differential equations and systems with deviating argument

 Access to full text

 Full (PDF)

1. Aczél J., Lectures on Functional Equations and Their Applications, Acad. Press, New York 1966. (1966) MR0208210
2. Barvínek E., О rozložení nulových bodů řešení lineární diferenciální rovnice y" = Q(t) y a jejich derivací, Acta Fac. Nat. Univ. Comenian. 5 (1961), 465-474. (1961) 
3. Borůvka O., One-parameter continuous groups of transformations on line, To appear. 
4. Choczewski В., 10.4064/ap-13-2-133-138, Ann. Polon. Math. 13 (1963), 133-138. (1963) MR0153998DOI10.4064/ap-13-2-133-138
5. Hale J., Functional Differential Equations, Springer, Berlin 1971. (1971) Zbl0223.34057MR0390425
6. Kuczma M., Functional Equations in a Single Variable, PWN, Warszawa 1968. (1968) Zbl0196.16403MR0228862
7. Melvin L. H., 10.1016/0022-0396(75)90076-5, J. Diff. Equations 18 (1975), 1-10. (1975) Zbl0318.34069MR0387766DOI10.1016/0022-0396(75)90076-5
8. Myškis A. D., Linejnyje Differencial'nyje Uravnenija s Zapazdyvajuscim Argumentom, Nauka, Moskva 1972. (1972) 
9. Tryhuk V., The most general transformation of homogeneous linear retarded differential equation of the first order, To appear. 

1. Josef Diblík, A criterion for convergence of solutions of homogeneous delay linear differential equations
2. Jan Čermák, Asymptotic properties of differential equations with advanced argument
3. František Neuman, Simultaneous solutions of a system of Abel equations and differential equations with several deviations
4. Jan Čermák, On transformations of functional-differential equations
5. Jan Čermák, Asymptotic behaviour of solutions of some linear delay differential equations
6. Jan Čermák, On the delay differential equation y'(x) = ay(τ(x)) + by(x)
7. Josef Diblík, Behaviour of solutions of linear differential equations with delay
8. Václav Tryhuk, Remark to transformations of linear differential and functional-differential equations
9. Václav Tryhuk, Effective criterion for the transformation of linear functional-differential equations of first order into canonical form with constant coefficients and deviations
10. Oldřich Kopeček, Equation $f\left(p\right(x\left)\right)=q\left(f\right(x\left)\right)$ for given real functions $p$, $q$