Continuation theory for contractions on spaces with two vector-valued metrics

[1] Agarwal, R.P. and O’Regan, D. 2000. Fixed point theory for generalized contractions on spaces with two metrics. J. Math. Anal. Appl., 248: 402–414.  [Google Scholar]
[2] Albu, M. 1978. A fixed point theorem of Maia-Perov type. Studio Univ. Babes-Balyai Math., 23(1): 76–79.  [Google Scholar]Granas, A. 1994. Continuation method for contractive maps. Topol. Methods Nonlinear Anal., 3: 375–379.  [Google Scholar]
[3] O’Regan, D. and Precup, R. 2001. Theorems of Leray-Schauder Type and Applications, Amsterdam: Gordon and Breach Science Publishers.  [Google Scholar]
[4] Perov, A.I. and Kibenko, A.V. 1966. On a certain general method for investigation of boundary value problems (Russian), Izv. Akad. Nauk SSSR Ser. Mat., 30: 249–264.  [Google Scholar]
[5] Precup, R. 2000. Discrete continuation method for boundary value problems on bounded sets in Danach spaces. J. Comput. Appl. Math., 113: 267–281.  [Google Scholar]
[6] Precup, R. 2000. Discrete continuation method for nonlinear integral equations in Banach spaces. Pure Math. Appl, 11: 375–384.  [Google Scholar]
[7] Precup, R. 2001. The continuation principle for generalized contractions. Bull. Appl. Comput. Math. (Budapest), 96-C: 367–373.  [Google Scholar]
[8] Precup, R. 2002. Methods in Nonlinear Integral Equations, Dordrecht-Boston-London: Kluwer Academic Publishers.  [Crossref], [Google Scholar]
[9] Rus, I.A. 1979. Principles and Applications of the Fixed Point Theory (Romanian), Cluj: Dacia.  [Google Scholar]