rezumat - Universitatea Babes - Bolyai, Cluj - Napoca
rezumat - Universitatea Babes - Bolyai, Cluj - Napoca
rezumat - Universitatea Babes - Bolyai, Cluj - Napoca
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
Bibliografie 51<br />
[105] R. Precup, A Mōnch type generalization of the Eilenberg-Montgomery fixed point<br />
theorem, Sem. on Fixed Point Theory <strong>Cluj</strong>-<strong>Napoca</strong>, 1 (2000), 69-72.<br />
[106] R. Precup, Existence theorems for nonlinear problems by continuation methods, Non-<br />
linear Anal., 30 (1997), 3313-3322.<br />
[107] R. Precup, Continuation theorems for mappings of Caristy type, Studia Univ Babe¸s-<br />
<strong>Bolyai</strong> Math., 41 (1996), 101-106.<br />
[108] R. Precup, On the continuation principle for nonexpansive maps, Studia Univ. Babe¸s-<br />
<strong>Bolyai</strong> Math., 41 (1996), 85-89.<br />
[109] R.Precup, On the topological transversality principle, Nonlinear Anal.,20(1993),1-9.<br />
[110] R. Precup, On the reverse of the Krasnoselskii-Browder boundary inequality , Studia<br />
Univ. Babe¸s-<strong>Bolyai</strong> Math., 38 (1993), 41-55.<br />
[111] R. Precup, Note on an abstract continuation theorem, Studia Univ. Babe¸s-<strong>Bolyai</strong><br />
Math., 37 (1992), 85-90.<br />
[112] R. Precup, Generalized topological transversality and existence theorems, Libertas<br />
Math., 11 (1991), 65-79.<br />
[113] R. Precup, Discrete continuation method for boundary value problems on bounded<br />
sets in Banach spaces, Fixed Point Theory with Applications in Nonlinear Analysis.,<br />
J. Comput. Appl. Math., 113 (2000), 267-281.<br />
[114] R. Radovanović, Approximation of a fixed point of some nonself mappings, Math.<br />
Balkanica (N.S.) 15 (2001), no. 3-4, 213-218.<br />
[115] S. Reich, Fixed point of contractive functions, Boll. Un. Mat. Ital. 5 (1972), 26-42.<br />
[116] S. Reich, Kannan’s fixed point theorem, Boll. Un. Mat. Ital., 4 (1971), 1-11.<br />
[117] S. Reich, A fixed point theorem for locally contractive multi-valued functions, Rev.<br />
Roum. Math. Pures et Appl. 17 (1972), 569-572.<br />
[118] S. Reich, Some problems and recent results in fixed point theory, Topol. Methods in<br />
Nonlinear Funct. Anal., Contemporary Math., 21 (1983), 179-187.<br />
[119] I.A. Rus, Fixed point theorems for multivalued mappings in complete metric spaces,<br />
Math. Japon. 20 (1975) 21-24.<br />
[120] I.A. Rus, On a fixed point theorem of Maia, Studia Univ. Babe¸s-<strong>Bolyai</strong> Math. 22<br />
(1977), 40-42.