Biography

Prof.  Nicolae Adrian Secelean

Department of Mathematics from ULBS, Romania


E-mail: nicolae.secelean@ulbsibiu.ro


Qualifications

2015 Habilitation as Ph.D. supervisor, Babes Bolyai University Cluj-Napoca

2001 Ph.D., RomanianAcademy

1986 M.S., University of Bucharest


Publications (Selected)

  1. N.A. Secelean, Generalized F-iterated function systems on product of metric spaces, Journal of Fixed Point Theory and Applications, May 2015, DOI: 10.1007/s11784-015-0235-2.
  2. E.C. Popa, N.A. Secelean, Estimates for the constants of Landau and Lebesgue via some inequalities for the Wallis ratio, Journal of Computational and Applied Mathematics, Vol.. 269 (2014), 68-74, DOI: 10.1016/j.cam.2014.03.020.
  3. N.A. Secelean, Generalized Iterated Function Systems on the space , Journal of Mathematical Analysis and Applications, Vol. 410, Issue 2, 15. Feb. 2014, 847-858, DOI:10.1016/j.jmaa.2013.09.007.
  4. N.A. Secelean, Iterated Function Systems consisting of F-contractions, Fixed Point Theory and Applications, 2013, 2013:277, DOI:10.1186/1687-1812-2013-277, http://www.fixedpointtheoryandapplications.com/content/2013/1/277.
  5. M. Olaru, N.A. Secelean, Vector comparison operators in cone metric spaces, Mathematical Report, Vol. 16 (66), No.3 (2014), 431-442.
  6. N.A. Secelean, Invariant measure associated with a Generalized Countable Iterated Function System, Mediterranean Journal of Mathematics, 11 (2014), 361-372, DOI 10.1007/s00009-013-0300-2.
  7. L. Suciu , W. Majdak , N.A. Secelean, Ergodic properties of operators in some semi-Hilbertian spaces, Linear and Multilinear Algebra, vol. 61, issue 2, 2013, p.139-159 DOI: 10.1080/03081087.2012.667094.
  8. N.A. Secelean, The existence of the attractor of countable iterated function systems, Mediterranean Journal of Mathematics, No. 1, Vol. 9, 2012,  pp. 61-79 DOI: 10.1007/s00009-011-0116-x.
  9. E.C. Popa, N.A. Secelean, On some inequality for the Landau constants, Taiwanese Journal of Mathematics, Vol.15, No.4, August 2011, p. 1457-1462.
  10. N.A. Secelean, Continuous dependence on a parameter of the countable fractal interpolation Function, Carpathian Journal of Mathematics, issue no.1/2011 (ISI).
  11. N.A. Secelean, The existence of the attractor of countable iterated function systems, Mediterranean Journal of Mathematics, vol. 9, issueno. 2 /2012 (ISI).
  12. N.A. Secelean, Fractal countable interpolation scheme: existence and affine invariance, Mathematical Reports, vol.13(63), No. 1, 2011 (ISI).
  13. A Mihail, N.A. Secelean, On the connectivity of the attractors of recurrent iterated function systems, Mathematical Reports, No. 3, 2011 (ISI).
  14. N.A. Secelean, Generalized countable iterated function systems, Filomat, 25:1 (2011), p.21-35(ISI).
  15. E. de Amo, I. Chiţescu, M. Díaz Carrillo, N.A. Secelean: A new approximation procedure for fractals, Journal of Computational and Applied Mathematics, vol. 151, Issue 2, 2003, p.355-370 (Zbl 1014.28008) (ISI).
  16. N.A. Secelean: The fractal interpolation for countable systems of data, Publications of the Faculty of Electrical Engineering, University of Belgrade, vol.14, 2003, p.11-19.
  17. N.A. Secelean: Some continuity and approximation properties of a countable iterated function system, Mathematica Pannonica, vol.14, nr.2, 2003, p.237-252 N.A.Secelean: Parameterized curve as attractors of some countable iterated function systems, Archivum Mathematicum, Tomus 40, 2004 (p.287-293).
  18. N.A. Secelean: Any compact subset of a metric space is the attractor of a CIFS, Bull. Math. Soc. Sc. Math. Roumanie, tome 44 (92), nr.3, 2001 (p.77-89), 20. N.A. Secelean: Countable Iterated Function Systems, Far East Journal of Dynamical Systems 3(2), 2001 (p.149-167).
  19. N.A. Secelean: Generation of some fractals, Bull. Math. Soc. Sc. Math. Roumanie, tome 44 (92), nr.1, 2001 (p.77-89).
  20. N.A. Secelean: Some sets of non-integral dimension, Studii şi Cercetări Matematice (Mathematical Reports), tom.49, nr.3-4, 1997 (p.267-276).
  21. N.A. Secelean: Some dimension results for Cartesian product sets, General Mathematics, vol. 2, nr.3, 1994 (p.127-132) (Zbl 0874.54030).

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