ÖZGEÇMİŞ VE ESERLER LİSTESİ

ÖZGEÇMİŞ

Adı Soyadı         : Hüseyin Bilgiç   

Doğum Tarihi   : 23 Ocak 1969

Öğrenim Durumu:

Doktora Tezi/S.Yeterlik Çalışması/Tıpta Uzmanlık Tezi Başlığı (özeti ekte)  ve Danışman(lar)ı:

Centralisers and Normalisers in Symmetric and Alternating Groups, Dr. John J O’Connor

Görevler:

Yönetilen Yüksek Lisans Tezleri:

1.)Alparslan Kocağ’ın “co ve c Dizi Uzaylarında B(r,s,t) Üçlü Bant Operatörünün İnce Spektrumu” başlıklıtezi,  Haziran 2007; KSÜ Fen Bilimleri Enstitüsü.                         

2.) Yaşar Nacaroğlu’nun : “Polinomlar İçin Spektral Dönüşüm Teoreminin Bir Uygulaması” başlıklı tezi,  Haziran 2007; KSÜ Fen Bilimleri Enstitüsü. 

3.) Makbule Ulutaş’ın “Bazı Toplanabilme Metodları” başlıklı tezi,  Temmuz 2010, KSÜ Fen Bilimleri Enstitüsü.

4.) Lokman Ablay’ın “GAP ile Cebir Problemlerinin Çözümü” başlıklı tezi,  Mart 2011, KSÜ Fen Bilimleri Enstitüsü.

Projelerde Yaptığı Görevler:

İdari Görevler:

KSÜ Eğitim Fakültesi Bilgisayar ve Öğretim Teknolojileri Eğitimi Bölümü Başkanlığı (Mayıs 2006-Ekim 2007 arası),

Bilimsel Kuruluşlara Üyelikler: Türk Matematik Derneği

Ödüller:

Son iki yılda verdiği lisans ve lisansüstü düzeydeki dersler

ESERLER

A. Uluslararası hakemli dergilerde yayımlanan makaleler:

A1.Furkan. H.,Bilgiç, H. and Altay B. “On the Fine Spectrum of the Operator $B(r,s,t)$ over $c_0$ and $c$”, Computers and Mathematics with Applications, Vol.53, issue 6 (2007), 989-998 . (SCI) 

A2.Furkan. H. and Bilgiç, H. “On the Fine Spectrum of the Operator $B(r,s,t)$ over the Sequence Spaces $\ell_1$ and $bv$”, Mathematical and Computer Modelling, Vol.45, issue 7-8 (2007), 883-891. (SCI)

A3.Bilgiç H. and Furkan. H. “On the fine spectrum of the generalized difference operator $B(r,s)$ over the sequence spaces $\ell_p$and $bv_p, (1<p<\infty)$”, Nonlinear Analysis: Theory, Methods & Applications, Vol. 66, issue 3 (2008), 499-506. (SCI)

A4. Furkan. H.,Bilgiç, H. and Başar F. “On the Fine Spectrum of the Operator $B(r,s,t)$ over the sequence spaces $\ell_p$ and $bv_p$”, Computers and Mathematics with Applications, Vol.60,(2010), 2141-2152. (SCI)

A5. Furkan, H.; Bilgiç, H.; Kayaduman K.; “On the Fine Spectrum of   the Generalized Difference Operator $B(r,s)$ over the Sequence Spaces l1 and bv”, Hokkaido Mathematical Journal, Vol. 53 (2007), 989-998

B. Uluslararası bilimsel toplantılarda sunulan ve bildiri kitabında (Proceedings) basılan bildiriler:

B1. Küçükönder, A., Söğüt, Ö. ve Bilgiç, H, “Purpose of Use of Computers in Internet Cafes (A Kahramanmaraş Sample)” Proc. 7^th International Educational Technology Conference, Nicosia, North Cyprus, May 3^rd-5^th, 2007.

C. Yazılan uluslararası kitaplar veya kitaplarda bölümler:

D. Ulusal hakemli dergilerde yayımlanan makaleler:

E. Ulusal bilimsel toplantılarda sunulan ve bildiri kitaplarında basılan bildiriler:

E1.  H. Bilgiç, “Simetrik ve Alterne Gruplarda Merkezleyen ve Normalleyenler”; Ulusal Matematik Sempozyumu, Malatya 1999.

F. Diğer yayınlar :

Uluslararası dergilerdeki editörlük:

Uluslararası dergilerdeki hakemlikler :

Atıf Alan Makaleler:  Yukardaki makalelerime yapılmış olan atıfların sadece bir kısmını aşağıdaki şekilde verilmiştir. Atıf yapılan makalenin numarası en sonda parantez içindedir.

1)M.Yeşilkayagil, F.Başar, “On the fine spectrum of the operator defined by lambda matrix over the spaces of null and convergent sequences”; Abstract and Applied Analysis, Vol 2013, 13 pages. (A2,A4)  

2)A.Karaisa, F.Başar, “Fine spectra of upper triangular triple-band matrices over the sequence space $\ell_p (0<p<\infty)$,  Abstract and Applied Analysis, Vol 2013, 10 pages. (A4)

3)A.J.Dutta, B.J.Triphaty, “Fine spectrum of the generalized difference operator B(r,s) over the class of convergent sequences”, International Journal of Analysis, Vol 2013, 10 pages. (A5)

4)M.Altun, “Fine spectra of symmetric Toeplitz operators”; Abstract and Applied Analysis, Vol 2012, 14 pages. ( A1,A4) 

5)M.Altun, V.Karakaya, “Fine spectra of lacunary matrices”; Communications in Mathematical Analysis, Vol 7, No.1 , 2009, pp. 1-10 (A2) 

6)F.Başar, N.Durna, M.Yildirim, “Subdivisions of the spectra for generalized difference operator over certain sequence spaces”,Thai Journal of Mathematics, Volume 9 (2011), No:2, pp: 279-289. (A3)

7)N.Durna, M.Yildirim, “Subdivisions of the spectra for factorable matrices on $c_0$”,  Gazi University Journal of Science, 24(1): 45-49, 2011. (A2, A3,A4)

8) S.Dutta, P.Baliarsingh, “On the fine spectra of the generalized $r$th difference operator $\Delta_v^r$ on the spaces space $\ell_1$”; Applied Mathematics and Computation, Vol 219 (2012), pp: 1776-1784. (A5) 

9)A.Karaisa, “Fine spectra of upper triangular double-band matrices over the sequence space $\ell_p, (1<p<\infty)$”, Discrete Dynamics in Nature and Society, Vol 2012, 19 pages. (A1,A2,A3,A4 ,A5)

10)V.Karakaya, M.Altun, “Fine spectra of upper triangular double-band matrices”; Journal of Computational and Applied Mathematics, Vol 234 (2010), pp. 1387-1394.(A2,A3,A5) 

11)V.Karakaya, M.D.Manafov, N.Şimşek, “On the fine spectrum of the second order differnece operator over the sequence spaces $\ell_p$ and $bv_p, (1<p<\inftyt)”. Mathematical and Computer Modelling, Vol 55 (2012), pp. 426-431. (A2,A3,A5) 

12)P.D.Srivastava, S.Kumar, “Fine spectrum of the generalized difference operator $Delta_v$ on the sequence space $\ell_1$”,Thai Journal of Mathematics, Volume 8 (2010), No:2, pp: 7-19. (A2,A5)

13) B.L.Panigrahi, P.D.Srivastava,  “Spectrum and fine spectrum of the generalized second order difference operator $\Delta_{uv}^2$ on sequence space $c_0$. Thai Journal of Mathematics, Volume 9 (2011), No:1, pp: 57-74. (A1)

14) B.L.Panigrahi, P.D.Srivastava,  “Spectrum and fine spectrum of the generalized second order forward difference operator $\Delta_{uvw}^2$ on sequence space $\ell_1$. Demonstratio Mathematica, Vol. XLV (2012), No:3, pp: 593-609. (A2,A3,A5)

15) S.R.El-shabrawy, “On the fine spectrum of the generalized difference operator $\Delta_{a,b}$ over the sequence space $\ell_p, (1<p<\infty)$. Applied Mathematics and Information Sciences, Vol 6, No.1S (2012) pp. 111S-118S.  (A1,A3,A4)

16) E.Dundar, F.Başar, “On the fine spectrum of the upper triangular double band matrix $\Delta^{+}$ on the sequence space $c_0$. Mathematical Communications, Vol 18(2013), pp. 337-348.  (A1,A2,A3,A4,A5)

17) A.M.Akhmedov,S.R.El-Shabrawy, On the spectrum of the operator $\Delta_v$ over the sequence spaces $c$ and $\ell_p, (1<p<\infty)$, Applied Mathematics and Information Sciences, Volume 5(3) (2011), pp 635-654. (A1,A3,A4)

18) A.M.Akhmedov,S.R.El-Shabrawy, Some spectral properties of the generalized difference  operator $\Delta_v$, European Journal of Pure and Applied Mathematics, Volume 5 No:1 (2012), pp 59-74. (A1,A3,A4,A5)

19) A.M.Akhmedov,S.R.El-Shabrawy, Notes on the fine spectrum of the operator $\Delta_{a,b}$ over the sequence space $c$, Journal of Fractional Calculus and Applications, Vol 3(S) (2012) No:14, pp:1-7, (A1,A3,A4,A5)

20) A.Sönmez, Some new sequence spaces derived by the domain of the triple band matrix, Computers and Mathematics with Applications, Vol 62 (2011), pp: 641-650 (A1,A2,A4)

21)F.Başar, A.F.Çakmak, Domain of the triple band matrix on some Maddox’s spaces, Annals of Functional Analysis, Vol 3 (2012) No:1, pp: 32-48 (A4)

22) M.Mursaleen, Abdullah K.Noman, Hausdorff measure of noncompactness of certain matrix operators on the sequence spaces of generalized means, J. Math. Anal. Appl., Vol 417 (2014), pp: 96-111. (A4)

23) P.D.Srivastava, S.Kumar,Fine spectrum of the generalized difference operator $\Delta_{uv}$ on sequence space$\ell_1$, AppliedMathematics and Computation, Vol:218 (2012) pp: 6407–6414, (A2,A3,A4,A5)

24)  S.Dutta, P.Baliarsingh, Some Spectral Aspects of the Operator $\Delta_u^v$over the SequenceSpaces $\ell_p$and $bv_p (1<p<\infty)$, Chinese Journal of Mathematics,Vol: 2013, Article ID: 286748, 10 pages. (A4)

25) B. C. Tripathy, P. Saikia, On the spectrum of the Cesàro operator $C_1$ on $b\bar{v}_0\cap \ell_\infty$, Mathematice Slovaca, 63 (2013) No:3, pp: 563-572. (A4)

26) B. C. Tripathy, A.Paul, The Spectrum of the Operator $D(r,0,s,0,t)$ over the Sequence Spaces $c_0$ and $c$. Journal of Mathematics, Vol:2013, Article ID 430965, 7 pages. (A1, A4)

27) S.R.El-shabrawy, “Spectra and fine spectra of certain lower triangular double-band matrices as operators on $c$. Journal of Inequalities and Applications, 2014, 2014:241 (A1,A3,A4)

28) Erdogan E.,  Karakaya V., “On Spectral Properties  of a New Operator Over Sequence Spaces  c and c0”, Acta Mathematica Scientia,  2014, 34B(5), 1481-1494. (A4)

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