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Tuğba DEMİRKOL

Dr.Öğr.Üyesi

Tuğba DEMİRKOL

Fen Fakültesi

Matematik Bölümü

İletişim

tpetik@sakarya.edu.tr

(264) 295 74 24

1.1 A-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q1 OLARAK TARANAN DERGİDE) :
1 Petik, T; Ozdemir, H; Benitez, J; - On the spectra of some combinations of two generalized quadratic matrices - APPLIED MATHEMATICS AND COMPUTATION - Vol.268 - pp.978 - ISSN : 0096-3003 - DOI : 10.1016/j.amc.2015.06.093 - English - Article - 2015 - WOS:000361769000087
1.1 B-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q2 OLARAK TARANAN DERGİDE) :
1 Uc, M; Petik, T; Ozdemir, H; - The generalized quadraticity of linear combinations of two commuting quadratic matrices - LINEAR & MULTILINEAR ALGEBRA - Vol.64 - pp.1696 - ISSN : 0308-1087 - DOI : 10.1080/03081087.2015.1114985 - English - Article - 2016 - WOS:000377931900003
2 Petik, T; Uc, M; Ozdemir, H; - Generalized quadraticity of linear combination of two generalized quadratic matrices - LINEAR & MULTILINEAR ALGEBRA - Vol.63 - pp.2430 - ISSN : 0308-1087 - DOI : 10.1080/03081087.2015.1016886 - English - Article - 2015 - WOS:000361996200008
1.1 C-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q3 OLARAK TARANAN DERGİDE) :
1 Petik, T; - On characterization of tripotent matrices in triangular matrix rings - TURKISH JOURNAL OF MATHEMATICS - ISSN : 1300-0098 - DOI : 10.3906/mat-2103-109 - - English - Article - 2021 - WOS:000697001400001
2 Petik, T; Ozdemir, H; - SOME RANK EQUALITIES FOR FINITELY MANY TRIPOTENT MATRICES - BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY - Vol.43 - pp.1479 - ISSN : 1735-8515 - English - Article - 2017 - WOS:000417984400035
3 Ozdemir, H; Petik, T; - ON THE SPECTRA OF SOME MATRICES DERIVED FROM TWO QUADRATIC MATRICES - BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY - Vol.39 - pp.225 - ISSN : 1017-060X - MAY - English - Article - 2013 - WOS:000320188900001
1.2-ESCI VE/VEYA SCOPUS KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE :
1 Ozdemir, H; Karakaya, S; Petik, T; - On some 3 x 3 dimensional matrices associated with generalized Fibonacci numbers - NOTES ON NUMBER THEORY AND DISCRETE MATHEMATICS - Vol.27 - pp.63 - ISSN : 1310-5132 - DOI : 10.7546/nntdm.2021.27.3.63-72 - 2021 - English - Article - 2021 - WOS:000692998700007
2 Halim ÖZDEMİR, Sinan KARAKAYA, Tuğba PETİK - ON CHARACTERIZATIONS OF SOME LINEAR COMBINATIONS INVOLVING THE MATRICES Q AND R - Honam Mathematical Journal - Vol.42(2) - pp.235 - DOI : https://doi.org/10.5831/HMJ.2020.42.2.235 - 2020
3 Ozdemir, H; Karakaya, S; Petik, T; - ON CHARACTERIZATIONS OF SOME LINEAR COMBINATIONS INVOLVING THE MATRICES Q AND R - HONAM MATHEMATICAL JOURNAL - Vol.42 - pp.235 - ISSN : 1225-293X - DOI : 10.5831/HMJ.2020.42.2.235 - JUN 2020 - English - Article - 2020 - WOS:000574606600004
1.3-ÜAK VE SAKARYA ÜNİVERSİTESİ SENATOSU TARAFINDAN BELİRLENEN ULUSLARARASI ALAN ENDEKSLERİNDE TARANAN DERGİLERDE YAYIMLANMIŞ VEYA ULAKBİM, TR-DİZİN TARAFINDAN TARANAN ULUSAL HAKEMLİ DERGİLERDE YAYIMLANMIŞ MAKALE :
1 Petik, T., Özdemi̇r, H., Gökmen, B. - otes on the quadraticity of linear combinations of a cubic matrix and a quadratic matrix that commute - Turkish Journal of Mathematics - pp.3373 - ISSN : 1300-0098 - DOI : 10.55730/1300-0098.3338 - eng - paper - 2022 - TRDizin
2 Petik, T. - On characterization of tripotent matrices in triangular matrix rings - Turkish Journal of Mathematics - pp.1914 - ISSN : 1300-0098 - DOI : 10.3906/mat-2103-109 - eng - paper - 2021 - TRDizin
3 Tuğba Petik, Hilal Akbulut, Halim Özdemir - Some 3×3 dimensional nonsingular matrices related to generalized Fibonacci numbers - Creative Mathematics and Informatics - Vol.30 - pp.81 - 2021
4 Aslı ÖNDÜL, Halim ÖZDEMİR, Tuğba PETİK - On Characterization of Being a Matrix $Q_{g(a_{2}, b_{2})}^{(k)}$ of Linear Combinations of a Matrix $Q_{g(a_{1}, b_{1})}^{(n)}$ and a Matrix $Q^{m}$ - Konuralp Journal of Mathematics - Vol.8(2) - pp.361 - 2020
5 Tuğba Petik, Leman Hocaoğlu, Halim Özdemir - Üçgensel Matris Halkalarında İnvolutifler - Bilecik Şeyh Edebali Üniversitesi Fen Bilimleri Dergisi - Vol.7(1) - pp. 91 - DOI : https://doi.org/10.35193/bseufbd.687316 - 2020
6 Tuğba Petik, Burak Tufan Gökmen - Alternative Characterizations of Some Linear Combinations of an Idempotent Matrix and a Tripotent Matrix that Commute - Balıkesir Üniversitesi Fen Bilimleri Enstitüsü Dergisi - Vol.22 - pp.255 - DOI : 10.25092/baunfbed.680775 - 2020
7 Petik, T., Özdemi̇r, H., Karakaya, S. - 3×3 Dimensional Special Matrices Associated with Fibonacci and Lucas Numbers - Sakarya Üniversitesi Fen Bilimleri Enstitüsü Dergisi - pp.1917 - DOI : 10.16984/saufenbilder.479060 - eng - paper - 2018 - TRDizin
8 Gülsemin Betül Duran-Tuğba Petik - Sonlu Tane İnvolutif Matrisin Toplamının Rankı Üzerine Bir Çalışma - Beykent Üniversitesi Fen ve Mühendislik Bilimleri Dergisi - Vol.8 - pp.51-62 - 2015
7.3-ULUSLARARASI KONGRE VE SEMPOZYUMLARDA SÖZLÜ OLARAK SUNULAN VE ÖZET METİN OLARAK YAYIMLANAN TEBLİĞ :
1 Burak Tufan Gökmen, Tuğba Petik, Halim Özdemir - THE QUADRATICITY OF LINEAR COMBINATIONS OF A QUADRATIC AND A CUBIC MATRIX THAT COMMUTE - 2017
2 Mahmut Uç, Tuğba Petik, Halim Özdemir - The Generalized Quadraticity of Linear Combination of Two Commuting Quadratic Matrices - 2015
3 TUĞBA PETİK; HALİM ÖZDEMİR; - ON THE SPECTRA OF SOME MATRICES PRODUCED FROM TWO CUBIC MATRİCES - 2014
4 Tuğba PETİK, Halim ÖZDEMİR, Julio BENITEZ - On the spectra of some combinations of two generalized quadratic matrices - 2-5 June - 2013
5 Mahmut UÇ, Emre KİŞİ, Halim ÖZDEMİR, Tuğba PETİK - Notes on Idempotency Of Linear Combinations Of Two Quadratic Matrices That Commute - August 23-26 - 2012 - SAU
6 Tuğba PETİK, Emre KİŞİ, Halim ÖZDEMİR, Mahmut UÇ - On Nonsingularity of Some Combinations of Quadratic Matrices - August 23-26 - 2012 - SAU
7.7-ULUSAL KONGRE VE SEMPOZYUMLARDA SÖZLÜ OLARAK SUNULAN VE ÖZET METİN OLARAK YAYIMLANAN TEBLİĞ :
1 SIMSEK, S.;PETIK, T.;OZDEMIR,H. - SİNGÜLER DEĞER AYRIŞIMI VE MOORE-PENROSE TERS KULLANILARAK AXB=C MATRİS DENKLEMİNİN EN İYİ YAKLAŞIK SİMETRİK ÇÖZÜMÜ - 4-7 Ağustos - 2010 - SAU
MAKALELER
On characterization of being a generalized Fibonacci Q matrix of linear combinations of two generalized Fibonacci Q matrices
NOTES ON GENERALIZED FIBONACCI NUMBERS AND MATRICES
Notes on the quadrarticity of linear combinations of a cubic matrix and a quadratic matrix that commute
Some 3× 3 dimensional nonsingular matrices related to generalized Fibonacci numbers
On characterization of tripotent matrices in triangular matrix rings
On some 3 × 3 dimensional matrices associated with generalized Fibonacci numbers
Üçgensel Matris Halkalarında İnvolutifler
ON CHARACTERIZATIONS OF SOME LINEAR COMBINATIONS INVOLVING THE MATRICES Q AND R
On Characterization of Being a Matrix Q_g(k)(a_2,b_2) of Linear Combinations of a Matrix Q_g(n)(a_1,b_1) and a Matrix Qm
Alternative characterizations of some linear combinations of an idempotent matrix and atripotent matrix that commute
3×3 Dimensional Special Matrices Associated with Fibonacci and Lucas Numbers
Some Rank Equalities for Finitely Many Tripotent Matrices
The generalized quadraticity of linear combinations of two commuting quadratic matrices
On the spectra of some combinations of two generalized quadratic matrices
Generalized quadraticity of linear combination of two generalized quadratic matrices
Sonlu Tane İnvolutif Matrisin Toplamının Rankı Üzerine Bir Çalışma
On the Spectra of Some Matrices Derived From Two Quadratic Matrices
BİLDİRİLER
Notes on Linear Combination of Pairs of Cubic Matrices That Commute
THE QUADRATICITY OF LINEAR COMBINATIONS OF A QUADRATIC AND A CUBIC MATRIX THAT COMMUTE
The Generalized Quadraticity of Linear Combination of Two Commuting Quadratic Matrices
ON THE SPECTRA OF SOME MATRICES PRODUCED FROM TWO CUBIC MATRİCES
On the spectra of some combinations of two generalized quadratic matrices
Notes on Idempotency Of Linear Combinations Of Two Quadratic Matrices That Commute
On Nonsingularity of Some Combinations of Quadratic Matrices
SİNGÜLER DEĞER AYRIŞIMI VE MOORE PENROSE TERS KULLANILARAK AXB C MATRİS DENKLEMİNİN EN İYİ YAKLAŞIK SİMETRİK ÇÖZÜMÜ
ÖDÜL
2211 YURTİÇİ DOKTORA BURSU
UZMANLIK ALANLARI
Uygulamalı Matematik ,Matematiğin Temelleri ve Matematiksel Mantık