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PhD Никола Тунески

PhD Никола Тунески
no.: 01372 source: E-CRIS

researcher – active in research organisation
Phone number +38970292605
  nikola.tuneskiat signmf.edu.mk
Foreign language skills
Research activity

Code Science Field
P001  Natural sciences and mathematics  Mathematics 
P130  Natural sciences and mathematics  Functions, differential equations 

Code Science Field Subfield
1.09.00  Natural and mathematical sciences  Mathematics  Mathematics 
1.09.02  Natural and mathematical sciences  Mathematics  Analysis and functional analysis 
Keywords
complex analysis, geometric function theory, univalent functions, subordinations
Mentoring junior researchers
source: E-CRIS
no. Name and surname Type Period Code
1 PhD Елена Карамазова Гелова   Doctoral degree  10/1/2014 - 7/1/2017  02873 
Education
source: E-CRIS
Level of education Professional title Study subject Faculty Year
Bachelor's degree  Mechanical engineer  Thermotechnics and thermoenergetics  MK Ss. Cyril and Methodius University, Faculty of mechanical engineering 1994 
Master's degree  Master of Mathematical Sciences  Mathematics  MK Ss. Cyril and Methodius University , Faculty of natural sciences 1997 
Doctoral degree  Doctor of Mathematical Sciences  Mathematics  RS University of Belgrade, Faculty of mathematics 1999 
Doctoral dissertations and other final papers Show
Obtaining results now
source: COBISS
Employments
source: E-CRIS
Type of employment Research org. Research group Date of employment Position Title
Full time employment (100%, RD:100%)  Ss.Cyril and Methodius University - Skopje, Faculty of mechanical engineering  Departement of mathematics and informatics  2/15/1999  Associate Professor  Associate professor 
Biography
Selected publications in 2025: 1. M. Obradovic, N. Tuneski, Some application of Grunsky coefficients in the theory of univalent functions, Annales Universitatis Paedagogicae Cracoviensis Studia Mathematica, 25 (2025), 23-30. 2. T. Bulboaca, M. Obradovic, and N. Tuneski, Simple proofs of certain results on generalized Fekete-Szego functional in the class S, Analysis and Mathematical Physics, (2025) 15:102. 3. M. Obradovic, N. Tuneski, New criteria for starlikeness in the unit disc, Facta Universitatis, Series: Mathematics and Informatics, Vol. 40, No 3 (2025), 525–533. 4. M. Obradovic, N. Tuneski, On the difference of the moduli of the two initial logarithmic coefficients, Honam Mathematical Journal, Vol.47, No.1 (2025), 1-12.
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