Loading
Emre KİŞİ

Dr.Öğr.Üyesi

Emre KİŞİ

Fen Fakültesi

Matematik Bölümü

İletişim

ekisi@sakarya.edu.tr

(264) 295 61 61

1.1 A-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q1 OLARAK TARANAN DERGİDE) :
1 Büyükkütük, S; Kisi, I; Öztürk, G; Kisi, E; - Parallel Hypersurfaces in E4 and Their Applications to Rotational Hypersurfaces - MATHEMATICS - Vol.13 - DOI : 10.3390/math13223684 - NOV 17 - English - Article - 2025 - WOS:001624219100001
2 Ozdemir, H; Kisi, E; Uc, M; - On a disjoint idempotent decomposition for linear combinations produced from n commutative tripotent matrices - APPLIED MATHEMATICS AND COMPUTATION - Vol.219 - pp.1909 - ISSN : 0096-3003 - DOI : 10.1016/j.amc.2012.08.033 - NOV 1 - English - Article - 2012 - WOS:000310504000047
1.1 B-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q2 OLARAK TARANAN DERGİDE) :
1 Kösal, HH; Kisi, E; Akyigit, M; Celik, B; - Elliptic Quaternion Matrices: Theory and Algorithms - AXIOMS - Vol.13 - DOI : 10.3390/axioms13100656 - OCT - English - Article - 2024 - WOS:001342620200001
2 Kösal, HH; Kisi, E; Akyigit, M; Çelik, B; - Elliptic Quaternion Matrices: A MATLAB Toolbox and Applications for Image Processing - AXIOMS - Vol.13 - DOI : 10.3390/axioms13110771 - NOV - English - Article - 2024 - WOS:001366775000001
1.1 C-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q3 OLARAK TARANAN DERGİDE) :
1 Kisi, E; - Tripotency of a linear combination of two involutory matrices and a tripotent matrix that mutually commute (vol 437, pg 2091, 2012) - LINEAR ALGEBRA AND ITS APPLICATIONS - Vol.477 - pp.211 - ISSN : 0024-3795 - DOI : 10.1016/j.laa.2015.03.009 - English - Correction - 2015 - WOS:000355040700010
1.1 D-SCI, SCI-E, SSCI VEYA AHCI KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE (Q4 OLARAK TARANAN DERGİDE) :
1 Kisi, E; Ozdemir, H; - A combinatorial method for determining the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute - MATHEMATICAL COMMUNICATIONS - Vol.23 - pp.61 - ISSN : 1331-0623 - English - Article - 2018 - WOS:000439056400005
1.2-ESCI VE/VEYA SCOPUS KAPSAMINDAKİ DERGİLERDE YAYIMLANMIŞ MAKALE :
1 Kisi, E; Sarduvan, M; Ozdemir, H; Kalayci, N; - On the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute - SPECIAL MATRICES - Vol.9 - pp.305 - ISSN : 2300-7451 - DOI : 10.1515/spma-2020-0138 - JUN 4 2021 - English - Article - 2021 - WOS:000683494000002
7.2-ULUSLARARASI KONGRE VE SEMPOZYUMLARDA SÖZLÜ OLARAK SUNULAN VE TAM METİN OLARAK YAYIMLANAN TEBLİĞ :
1 Emre KİŞİ, Halim ÖZDEMİR, Elif GÜRER - Tripotency of a linear combination of an involutive matrix and two tripotent matrices that commute - 2-5 July - 2013
7.3-ULUSLARARASI KONGRE VE SEMPOZYUMLARDA SÖZLÜ OLARAK SUNULAN VE ÖZET METİN OLARAK YAYIMLANAN TEBLİĞ :
1 Hidayet Hüda Kösal, Emre Kişi, Mahmut Akyigit - An Algorithm For The Singular Value Decomposition of Matrices with Commutative Hypercomplex Entries and Applications - 2025
2 EMRE KİŞİ - TRIPOTENCY OF LINEAR COMBINATIONS OF THREE INVOLUTORY AND ONE TRIPOTENT MATRIX THAT MUTUALLY COMMUTE - 2025
3 KİŞİ EMRE, KARGIN Alparslan, ÖZDEMİR HALİM - Some Notes on Odd or Even Indexed Fibonacci and Lucas Sequences - 2020
4 KİŞİ EMRE,ÖZDEMİR HALİM - Cubicity Of Linear Combinations Of Two Commuting Cubic Matrices - 2018
5 KİŞİ EMRE,ÖZDEMİR HALİM - Quadripotency of Linear Combinations of Two Quadripotent Matrices - 2017
6 KİŞİ EMRE,ÖZDEMİR HALİM - Tripotency of Linear Combinations of Three Tripotent Matrices That MutuallyCommute - 2017
7 KİŞİ EMRE,ÖZDEMİR HALİM - A combinatorial method for determining the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute - 2016
8 KİŞİ EMRE,ÖZDEMİR HALİM - On a disjoint idempotent decomposition for linear combinationsproduced from n commutative tripotent matrices - 2015
9 EMRE KİŞİ; HALİM ÖZDEMİR; - Tripotency of linear combinations of four involutory matrices that mutually commute - 2014
10 KİŞİ EMRE,ÖZDEMİR HALİM - Tripotency of linear combinations of four involutory matrices that mutually commute - 2014
11 KİŞİ EMRE,ÖZDEMİR HALİM,Gürer Elif - Tripotency of a linear combination of an involutive matrix and two tripotent matrices that commute - 2013
12 UÇ MAHMUT,KİŞİ EMRE,ÖZDEMİR HALİM,PETİK TUĞBA - Notes on Idempotency Of Linear Combinations Of Two Quadratic Matrices That Commute - 2012
13 PETİK TUĞBA,KİŞİ EMRE,ÖZDEMİR HALİM,UÇ MAHMUT - On Nonsingularity of Some Combinations of Quadratic Matrices - 2012
14 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
15 Tuğba PETİK, Emre KİŞİ, Halim ÖZDEMİR, Mahmut UÇ - On Nonsingularity of Some Combinations of Quadratic Matrices - August 23-26 - 2012 - SAU
16 UÇ MAHMUT,KİŞİ EMRE,ÖZDEMİR HALİM - Biri Diğerleri İle Ayrık Olan Değişmeli Üç Tripotent Matrisin LineerBirleşimlerinin Ayrık İdempotent Matrislere Ayrışımı Ve Uygulamaları - 2010
7.6-ULUSAL KONGRE VE SEMPOZYUMLARDA SÖZLÜ OLARAK SUNULAN VE TAM METİN OLARAK YAYIMLANAN TEBLİĞ :
1 Mahmut UÇ, Emre KİŞİ, Halim ÖZDEMİR - BİRİ DİĞERLERİ İLE AYRIK OLAN DEĞİŞMELİ ÜÇ TRİPOTENT MATRİSİN LİNEER BİRLEŞİMLERİNİN AYRIK İDEMPOTENT MATRİSLERE AYRIŞIMI VE UYGULAMALARI - 4-7 Ağustos - 2010 - SAU
2.8 B-TEKNOKENT'TE KAMU KURULUŞLARI TARAFINDAN DESTEKLENMİŞ PROJELERDE (YALNIZCA AR-GE NİTELİĞİNDEKİ EN AZ 12 AY SÜRELİ PROJELER) ARAŞTIRMACI OLMA :
1 Yazılım Personeli Yazılımcı Firma Personeli BURAK AKYİĞİT Araştırmacı Personel Proje Yürütücüsü Akademisyen MAHMUT AKYİĞİT Araştırmacı Personel Akademik Danışman Akademisyen EMRE KİŞİ - VGG11 Tabanlı Derin Öğrenme ile Dokuma Kumaşlardaki Hata Tespiti - Vol.156000 - DOI : Tamamlandı - ST299-P002 - 2024
2.13 A-BAŞARIYLA TAMAMLANAN YÜKSEKÖĞRETİM KURUMLARI TARAFINDAN DESTEKLENMİŞ BİLİMSEL ARAŞTIRMA PROJESİNDE (YALNIZCA AR-GE NİTELİĞİNDEKİ PROJELER-LİSANSÜSTÜ TEZ PROJELERİ HARİÇ) YÜRÜTÜCÜ OLMAK :
1 FBYLTEZ - Tripotent matrislerin lineer kombinasyonunun ayrık idempotent matrislere ayrışımı - Vol.3000 - pp.2626.57 - DOI : Durduruldu - 3 - 2011-50-01-011 - 2011 - SAU
2 Halim öZDEMİR,Emre KİŞžİ - Tripotent matrislerin lineer kombinasyonunun ayrık idempotent matrislere ayrışımı - Vol.3000 - DOI : Durduruldu - 3 - 2011 - SAU-FBYLTEZ -2011-50-01-011
9.4-SSCI, SCI-EXP, AHCI, SCOPUS KAPSAMINDAKİ DERGİLERDE BAŞ EDİTÖRLÜK DIŞINDAKİ DİĞER EDİTÖRLÜKLER :
1 Mathematical Sciences and Applications E-Notes - 2025
2 Mathematical Sciences and Applications E-Notes - 2025
3 Sakarya University Journal of Science - 2025
4 Universal Journal of Mathematics and Applications - 2025
5 Mathematical Sciences and Applications E-Notes - 2025
6 Mathematical Sciences and Applications E-Notes - 2024
7 Universal Journal of Mathematics and Applications - 2024
9.6-SSCI, SCI-EXP, AHCI, SCOPUS, ESCI DIŞINDAKİ ALAN ENDEKSLERİNDEKİ DERGİLERDE BAŞ EDİTÖRLÜK DIŞINDAKİ DİĞER EDİTÖRLÜKLER :
1 Sakarya Journal of Mathematics - 2025
2 Journal of Mathematical Sciences and Modelling - 2024
9.10-SSCI, SCI-EXP, AHCI, SCOPUS KAPSAMINDAKİ DERGİLERDE HAKEMLİK :
1 Universal Journal of Mathematics and Applications - 2024
2 Journal of King Saud University - 2024
9.12-ULUSLARARASI ALAN ENDEKSLERİNDEKİ DERGİLERDE HAKEMLİK :
1 Fundamental Journal of Mathematics and Applications - 2023
2 Communications in Advanced Mathematical Sciences - 2018
3 Fundamental Journal of Mathematics and Applications - 2018
9.13-DİĞER ULUSAL VEYA ULUSLARARASI DERGİLERDE EDİTÖRLÜK VE HAKEMLİK :
1 Natural and Applied Sciences Journal - 2024
12.3-KURUM DIŞI DOKTORA/UZMANLIK/YÜKSEK LİSANS SINAVLARINDA JÜRİ ÜYELİĞ :
1 Yutan Asalımsı İdealler İçin Amalgamated Cebiri - Ali KÜÇÜKÖZER - Sakarya Üniversitesi - Fen Bilimleri - Cebir - 2025
13.2-LİSANS DÜZEYİNDE DERS VERMEK. (SON 3 YILDA HER DERS İÇİN, HER YIL İÇİN EN FAZLA 5 DERS) :
1 Programlamaya Giriş - ISSN : 1 - 1 - 2025
2 Sosyal Bilimler İçin Matematik I - ISSN : 1 - 1 - 2025
3 Sosyal Bilimler İçin Matematik II - ISSN : 1 - 1 - 2025
4 Matematik I - ISSN : 1 - 1 - 2025
5 Yapay Zeka Algoritmaları - ISSN : 1 - 1 - 2025
6 Lineer Cebir I - ISSN : 1 - 1 - 2024
7 Matematik I - ISSN : 1 - 1 - 2024
8 Lineer Cebir II - ISSN : 1 - 1 - 2024
9 Matematik II - ISSN : 0 - 1 - 2024
10 Web Teknolojileri - ISSN : 0 - 1 - 2024
MAKALELER
Elliptic Quaternion Matrices: A MATLAB Toolbox and Applications for Image Processing
Elliptic Quaternion Matrices: Theory and Algorithms
On the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute
Some Notes on Odd or Even Indexed Fibonacci And Lucas Sequences
A combinatorial method for determining the spectrum of the linear combinations of finitely many diagonalizable matrices that mutually commute
KARŞILIKLI DEĞİŞMELİ İKİ İNVOLUTİF VE BİR TRİPOTENT MATRİSİN LİNEER BİLEŞİMİNİN TRİPOTENTLİĞİNİN BİR ALTERNATİF KARAKTERİZASYONU
Corrigendum to Tripotency of a linear combination of two involutory matrices and a tripotent matrix that mutually commute Linear Algebra Appl 437 9 2012 2091 2109
On a disjoint idempotent decomposition for linear combinations produced from n commutative tripotent matrices
BİLDİRİLER
Some Notes on Odd or Even Indexed Fibonacci and Lucas Sequences
Cubicity Of Linear Combinations Of Two Commuting Cubic Matrices
Quadripotency of Linear Combinations of Two Quadripotent Matrices
Tripotency of Linear Combinations of Three Tripotent Matrices That MutuallyCommute
A combinatorial method for determining the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute
On a disjoint idempotent decomposition for linear combinationsproduced from n commutative tripotent matrices
Tripotency of linear combinations of four involutory matrices that mutually commute
Tripotency of a linear combination of an involutive matrix and two tripotent matrices that commute
Notes on Idempotency Of Linear Combinations Of Two Quadratic Matrices That Commute
On Nonsingularity of Some Combinations of Quadratic Matrices
Biri Diğerleri İle Ayrık Olan Değişmeli Üç Tripotent Matrisin LineerBirleşimlerinin Ayrık İdempotent Matrislere Ayrışımı Ve Uygulamaları
ARAŞTIRMA PROJELERİ
KÖŞEGENLEŞTİRİLEBİLİR MATRİSLERİN LİNEER BİLEŞİMLERİNİN KARAKTERİZASYONU İÇİN BİR YÖNTEM VE ÖZEL TİPLİ MATRİSLERE UYGULAMALARI
TRİPOTENT MATRİSLERİN LİNEER KOMBİNASYONUNUN AYRIK İDEMPOTENT MATRİSLERE AYRIŞIMI
UZMANLIK ALANLARI
Uygulamalı Matematik ,Cebir ve Sayılar Teorisi