Dodatne informacije

• Lični podaci

• Datum rođenja: 22.09.1986.
• Mesto rođenja: Niš

• Obrazovanje

• Fakultet: Prirodno-matematički fakultet, Univerzitet u Nišu
• Odsek / Grupa / Smer: Matematika, Diplomirani matematičar za računarstvo i informatiku
• Godina diplomiranja: 2009

• Spisak publikacija

• Radovi u časopisima sa IMPACT faktorom:
  
  
  1. 
     
     1. P.S. Stanimirović, J. Nikolov, I.P. Stanimirović, A generalization of Fibonacci and Lucas matrices, Discrete Applied Mathematics, 156 (2008), 2606-2619.
     
     
     2. J. Nikolov, D.S. Cvetković-Ilić, Reverse order laws for weighted generalized inverses, Applied Mathematics Letters, 24 (2011), 2140-2145.
     
     
     3. D.S. Cvetković-Ilić, J. Nikolov, Reverse order laws for {1,2,3}-generalized inverses, Applied Mathematics and Computation, 234 (2014), 114-117.
     
     
     4. J. Nikolov, D.S. Cvetković-Ilić, Re-nnd generalized inverses, Linear Algebra and its Applications, 439 (2013), 2999-3007.
     
     
     5. D.S. Cvetković-Ilić, J. Nikolov, Reverse order laws for reflexive generalized inverse of operators, Linear and multilinear Algebra, 63 (2015), 1167-1175.
     
     
     6. J. Nikolov Radenković, Some additive and multiplicative results for generalized inverses, Filomat, 29:9 (2015), 2049–2057.
     
     
     7. J. Nikolov Radenković, On the inverse of a special Schur complement, Georgian Mathematical Journal, 25:1 (2018), 65-71.
     
     
     8. J. Nikolov Radenković, Reverse order law for multiple operator product, Linear and Multilinear Algebra, 64:7 (2016), 1266-1282.
     
     
     9.  X. Wang, H. Ma, J. Nikolov Radenković, A note on the perturbation bounds of W-weighted Drazin inverse, Linear and Multilinear Algebra, 64:10 (2016), 1960-1971.
     
     
     10. M. Djikic, J. Nikolov Radenkovic, Simultaneous extension of two bounded operators between Hilbert spaces, Journal of Operator Theory, 83:1 (2020), 229-250.
     
     
     11. D. S. Cvetković-Ilić, J. Nikolov Radenković, Qing-Wen Wang, Algebraic conditions for the solvability to some systems of matrix equations, Linear and Multilinear Algebra, 69:9 (2021), 1579-1609.
     
     
     12. J. Nikolov Radenković., D. Cvetković-Ilić, Q. Xu, Solvability of the system of operator equations AX=C, XB=D in Hilbert C∗-modules. Annals of Functional Analysis, 32 (2021), https://doi.org/10.1007/s43034-021-00110-3
     
     
  
  
• Radovi u ostalim časopisima:
  
  
  1. J. Nikolov Radenkovic, A note on some systems of generalized Sylvester equations, Facta Universitatis, series: Mathematics and informatics, in press