Liviu Cadariu

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Laura Manolescu (maiden name: Gavr...Politehnica University of TimisoaraVerified email at upt.ro
Krzysztof CieplinskiAGH University of Science and TechnologyVerified email at agh.edu.pl
Zbigniew LesniakPedagogical University KrakowVerified email at up.krakow.pl
Ajda FošnerFull Professor of Mathematics, University of PrimorskaVerified email at fm-kp.si
Cristian LazureanuPolitehnica University of TimisoaraVerified email at upt.ro
Doru PaunescuUniversity Politehnica of TimisoaraVerified email at upt.ro
olivia bundauUniversitatea Politehnica TimisoaraVerified email at upt.ro
Mohammad Sal MoslehianPresident of Iran Math. Soc. & Ferdowsi Univ. of MashhadVerified email at um.ac.ir
Popa DorianProfessor, Technical University of Cluj-Napoca, RomaniaVerified email at math.utcluj.ro
Ioan RașaTechnical University of Cluj-NapocaVerified email at math.utcluj.ro
Camelia PetrisorProfesor de matematica, Universitatea Politehnica din TimisoaraVerified email at upt.ro
Golet IoanAssociate Professor, Politehnica University of TimisoaraVerified email at upt.ro
Nicolae LupaPolitehnica University of TimisoaraVerified email at upt.ro
Anania Girban AronPolitehnica University TimisoaraVerified email at upt.ro
andrei ecksteinUniversitatea Politehnica TimisoaraVerified email at upt.ro
Maria Anastasia JivulescuUniversity Politehnica of Timisoara, RomaniaVerified email at upt.ro

Liviu Cadariu

Other namesLiviu Cădariu-Brăiloiu

PhD, Associate Professor, Department of Mathematics, Politehnica University of Timisoara

Verified email at upt.ro - Homepage

Functional equations and inequalities Hyers-Ulam stability Fixed points


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Fixed points and the stability of Jensen’s functional equation L Cadariu, V Radu J. Inequal. Pure Appl. Math 4 (1), 4, 2003	638	2003
On the stability of the Cauchy functional equation: a fixed point approach L Cădariu, V Radu Grazer Mathematische Berichte 346, 43–52, 2004	551	2004
Fixed point methods for the generalized stability of functional equations in a single variable L Cadariu, V Radu Fixed Point Theory and Applications, 15 pages, 2008	296	2008
Fixed points and the stability of quadratic functional equations (p. 25-48) L CADARIU, V RADU Analele Universitatii de Vest din Timisoara 41 (1), 2003	147	2003
Fixed point theory and the Ulam stability J Brzdęk, L Cădariu, K Ciepliński Journal of function spaces 2014, 2014	99	2014
Fixed points and generalized Hyers-Ulam stability L Cădariu, L Găvruţa, P Găvruţa Abstract and Applied Analysis 2012, 2012	88	2012
On the stability of an affine functional equation L Cadariu, L Gavruta, P Gavruta	64	2013
Stabilitatea Ulam-Hyers-Bourgin pentru ecuatii functionale L Cadariu Univ. Vest Timisoara, Timisara, 205 pp, 2007	52	2007
Weighted space method for the stability of some nonlinear equations L Cǎdariu, L Gǎvruţa, P Gǎvruţa Applicable Analysis and Discrete Mathematics 6 (1), 126-139, 2012	50	2012
The fixed points method for the stability of some functional equations L Cǎdariu, V Radu Carpathian Journal of Mathematics, 63-72, 2007	49	2007
Fixed point methods for the generalized stability of functional equations in a single variable, Fixed Point Theory Appl. 2008, Art L Cadariu, V Radu ID Patent 749,392, 2008	42	2008
Fixed points and stability for functional equations in probabilistic metric and random normed spaces L Cădariu, V Radu Fixed Point Theory and Applications 2009, 1-18, 2009	39	2009
Fixed points in generalized metric spaces and the stability of a quartic functional equation L Cadariu, V Radu Bull. St. Univ.” Politehnica” Timisoara, Seria Matematica-Fizica 50 (64), 25-34, 2005	24	2005
Fixed point methods for the generalized stability of functional equations in a single variable. Fixed Point Theory Appl L Cadariu, V Radu Art. ID 749392, 15, 2008	22	2008
Remarks on the stability of monomial functional equations L Cadariu, V Radu Fixed Point Theory 8 (2), 201-218, 2007	21	2007
Fixed points in generalized metric spaces and the stability of a cubic functional equation L CĂDARIU¹, V RADU Fixed Point Theory and Applications 7, 53, 2007	17	2007
On the stability of the Cauchy functional equation: a fixed point approach, Iteration theory (ECIT’02), 43–52 L Cadariu, V Radu Grazer Math. Ber 346, 2004	16	2004
A General Fixed Point Method for the Stability of Cauchy Functional Equation L Cadariu, V Radu Functional Equations in Mathematical Analysis - Springer Optimization and …, 2012	14	2012
An application of Banach’s fixed point theorem to the stability of a general functional equation L Cadariu, MS Moslehian, V Radu Analele Univ. Timisoara, Ser. Mat.- Inform. 47 (3), 21-26, 2009	13	2009
FIXED POINTS AND GENERALIZED STABILITY FOR FUNCTIONAL EQUATIONS IN ABSTRACT SPACES L Cadariu, V RADU Journal of Mathematical Inequalities 3 (3), 463-473, 2009	12	2009

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