Individual Information
 
 

Faruk Özger
Assistant Professor
Department of Enginnering Sciences, İzmir Katip Çelebi University

Research Interests
Sequence spaces
Banach spaces
Topological properties
Geometric properties of linear spaces
Approximation properties of operators
Compact operators
q calculus
Measure of noncompactness
Work Experience
From 2008 to 2013, Res. Assistant , ?stanbul
From 2013 to -, Assist. Prof. , ?zmir Katip ?elebi
Selected Publications
Journal Articles
1. E Malkowsky, F Ozger, V Velickovic , Some Spaces Related to Cesaro Sequence Spaces and an Application to Crystallography, MATCH Commun. Math. Comput. Chem. 70 (3), 867-884, 2013.
2. A Karaisa, F Ozger, Almost difference sequence space derived by using a generalized weighted mean , J. Comput. Anal. Appl 19 (1), 27-38, 2015.
3. F Oger, F Basar, Domain of the double sequential band matrix B(r,s) on some maddox's spaces , Acta Mathematica Scientia 34 (2), 394-408, 2014.
4. E Malkowsky, F Ozger, A note on some sequence spaces of weighted means E Malkowsky, F ?zger Filomat 26 (3), 511-518, 2012.
5. A Ashyralyev, F Ozger, The hyperbolic-elliptic equation with the nonlocal condition , Math. Meth. A ppl. Sci. Volume37, Issue4 15 March 2014 Pages 524-545
6. E Malkowsky, F Ozger, A Alotaibi , Some notes on matrix mappings and their Hausdorff measure of noncompactness, Filomat 28 (5), 1059-1072, 2014.
7. E Malkowsky, F Ozger, Compact operators on spaces of sequences of weighted means , AIP Conference Proceedings 1470 (1), 179-182, 2012.
8. A Karaisa, F Ozger, On almost convergence and difference sequence spaces of order m with core theorems Gen. Math. Notes 26 (1), 102-125, 2015.
9. E Malkowsky, F Ozger, V Velickovic, Some Mixed Paranorm Spaces, Filomat 31 (4), 1079-1098, 2017.
10. E Malkowsky, F Ozger, V Velickovic, Matrix Transformations on Mixed Paranorm Spaces, Filomat 31 (10), 2957-2966, 2017.
11. V Velickovic, E Malkowsky, F Ozger, Visualization of the spaces W (u, v; ?p) and their duals, AIP Conference Proceedings 1759 (1), 2016.
12. F Ozger, Some Geometric Characterizations of a Fractional Banach Set, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat. 68 (1), 546-558, 2019.