This is a preview of subscription content, log in via an institution to check access.
References
F. M. Arscott, Two parameter eigenvalue problems in differential equations. Proc. London Math. Soc. (3)14, 459–470 (1964).
A. Boucherif, Nonlinear three-point boundary value problems. J. Math. Anal. Appl.77, 577–600 (1980).
A. Boucherif, Nonlinear multipoint boundary value problem. Nonlinear Anal.10, 957–964 (1986).
K.Deimling, Nonlinear functional analysis. Berlin-Heidelberg-New York 1985.
M. Greguš, F. Neuman andF. M. Arscott, Three-point boundary value problems in differential equations. J. London Math. Soc. (2)3, 429–436 (1971).
B. G. Pachpatte, On certain boundary value problem for third order differential equation. An. Stunt. Univ. “Al. I. Cuza” Iaşi Sect. I. a Mat. (N.S.)32, 55–61 (1986).
S. Staněk, Three-point boundary value problem of retarded functional differential equation of the second order with parameter. Acta Univ. Palack. Olomuc. Fac. Reram Natur. Math.29, 107–121 (1990).
S. Staněk, Three point boundary value problem for nonlinear second-order differential equations with parameter. Czechoslovak Math. J.42, 251–256 (1992).
S. Staněk, On the boundedness and periodicity of solutions of second-order functional differential equations with a parameter. Czechoslovak Math. J.42, 257–270 (1992).
S. Staněk, Multi-point boundary value problem for a class of functional differential equations with parameter. Math. Slovaca42, 85–96 (1992).
S. Staněk, On a class of functional boundary value problems for second-order functional differential equations with parameter. Czechoslovak Math. J.43, 339–348 (1993).
S. Staněk, On a class of five-point boundary value problems in second-order differential equations depending on the parameter. Acta Math. Hungar.62, 253–262 (1993).
S. Staněk, Leray-Schauder degree method in functional boundary value problems depending on the parameter. Math. Nach.164, 333–344 (1993).
S. Staněk, On a class of functional boundary value problems for nonlinear third order functional differential equations depending on the parameter. Arch. Math.62, 462–469 (1994).
S. Staněk, On a class of functional boundary value problems for the equationx″=f(t, x, x′, x″, λ). Ann. Polon. Math.59, 225–237 (1994).
Author information
Authors and Affiliations
Additional information
Supported by grant no. 201/93/2311 of the Grant Agency of Czech Republic
Rights and permissions
About this article
Cite this article
Staněk, S. On functional boundary value problems for systems of functional differential equations depending on parameters. Arch. Math 64, 434–443 (1995). https://doi.org/10.1007/BF01197222
Received:
Revised:
Issue Date:
DOI: https://doi.org/10.1007/BF01197222