(A-1) Articles published in journals indexed by SCI or SCI Expanded, SSCI, AHCI
1-) Gökmen Elçin, Işık Osman Raşit, 2022. A numerical method to solve fractional pantograph differential equations with residual error analysis. Mathematical Sciences
2-) Gökmen Elçin, 2021. A computational approach with residual error analysis for the fractional-order biological population model. Journal of Taibah University for Science
3-) Gökmen Elçin, Gürbüz Burcu, Sezer Mehmet, 2018. A numerical technique for solving functional integro-differential equations having variable bounds. Computational and Applied Mathematics
4-) Gökmen, E., Yüksel, G., Sezer, M., 2017. A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays.. Journal of Computational and Applied Mathmematics
5-) Gokmen, E., Isik, O.R., Sezer, M., 2015. Taylor collocation approach for delayed Lotka–Volterra predator–prey system. Applied Mathematics and Computation
6-) Esteves, S., Gökmen, E., Oliveira, J.J., 2013. Global exponential stability of nonautonomous neural network models with continuous distributed delays. Applied Mathematics and Computation
(A-3)
1-) Gökmen, E., Sezer, M., 2013. Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients. Ain Shams Engineering Journal
(A-5) Articles published in journals indexed by international indexes other than SCI or SCI Expanded, SSCI, AHCI
1-) Gökmen, E., Sezer, M., 2015. Approximate Solution of a Model Describing Biological Species Living Together by Taylor Collocation Method. New Trends in Mathematical Sciences
(A-7)
1-) Gökmen Elçin, Mavi Firdevs Tuba, 2021. SOME APPLICATIONS OF EXPONENTIAL AND LOGISTIC GROWTH MODELS IN
BUSINESS AND ECONOMICS. Mugla Journal of Science and Technology
2-) Gökmen Elçin, Çelik Elçin, 2019. A numerical method for solving continuous population models for single and interacting species. Sakarya University Journal of Science
3-) Gökmen Elçin, Sezer Mehmet, 2019. A MODIFIED TAYLOR COLLOCATION METHOD FOR PANTOGRAPH TYPE FUNCTIONAL DIFFERENTIAL EQUATIONS WITH HYBRID PROPORTIONAL AND VARIABLE DELAYS. Mugla Journal of Science and Technology
(A-8) Articles published in Refereed National Journals
1-) Gökmen, E., Sezer, M., 2013. Taylor collocation method for nonlinear system of second-order boundary value problems. Düzce University Journal of Science & Technology
(B-2)
1-) Gökmen Elçin, 2022. NUMERICAL SOLUTION OF FRACTIONAL PANTOGRAPH VOLTERRA INTEGRO-DIFFERENTIAL EQUATIONS VIA BERNSTEIN POLYNOMIALS. 8TH INTERNATIONAL IFS AND CONTEMPORARY MATHEMATICS CONFERENCE
2-) Gökmen Elçin, 2022. Morgan-Voyce Polynomial Approach For Fractional Riccati Differential Equations. 4th INTERNATIONAL EURASIAN CONFERENCE ON SCIENCE, ENGINEERING and TECHNOLOGY
3-) Gökmen Elçin, Topaloğlu Burak, 2022. FRACTIONAL BERNSTEIN SERIES SOLUTION OF FRACTIONAL-ORDER DELAY DIFFERENTIAL EQUATIONS. International Conference on Artificial Intelligence and Applied Mathematics in Engineering 2022 (ICAIAME 2022)
4-) Gökmen Elçin, Elbir Ebru, 2021. BERNSTEIN SERIES APPROACH FOR NONLINEAR FINANCE SYSTEM WITH INPUT TIME DELAY. 5th INTERNATIONAL CONFERENCE ON COMPUTATIONAL MATHEMATICS AND ENGINEERING SCIENCES
5-) Gökmen Elçin, Işık Osman Raşit, 2021. A Numerical Solution for A Competitive Lotka-Volterra System with Two Discrete Delays. Ahi Evran International Conference on Scientific Research
6-) Gökmen Elçin, Mavi Firdevs Tuba, 2019. Tahminsel Model: Ekonomiye Bir Uygulaması. I. Uluslararası Harran Multidisipliner Çalışmalar Kongresi
7-) Gökmen Elçin, Sezer Mehmet, 2019. A Modified Taylor Collocation Method for Pantograph Type Functional Differential Equations with Hybrid Proportional and Variable Delays. I. Uluslararası Harran Multidisipliner Çalışmalar Kongresi
8-) Gökmen Elçin, Çelik Elçin, 2017. Taylor Polynomial Approach for Solving Continuous Population Models for Single and Interacting Species. INES II. International Academic Research Congress
9-) Gökmen, E., Sezer, M., 2013. Taylor Collocation Approach for Delayed Lotka-Volterra Predator-Prey System. Second International Eurasian Conference on Mathematical Science and Applications
10-) Gökmen, E., Sezer, M., 2012. Approximate Solution of a Model Describing Biological Species Living Together by Taylor Collocation Method. First İnternational Eurasian Conference on Mathematical Sciences and Applications
(B-5)
1-) Atmaca, M., Gökmen, E., Paşalı Atmaca, S., 2007. Zaman Lojiğindeki Teoremlerin Lattice Teorisinde Yorumları Aynı mıdır? . XX. Ulusal Matematik Sempozyumu
(D-10) Referee in journals indexed by SCI or SCI-Expanded, SSCI and AHCI
1-) IEEE Transactions on Neural Networks and Learning Systems. 2017. Hakemlik Sayısı: 1
2-) International Journal of Biomathematics. 2016. Hakemlik Sayısı: 1
3-) Applied Mathematics and Computation. 2016. Hakemlik Sayısı: 1
4-) Applied Mathematics and Computation. 2015. Hakemlik Sayısı: 1
5-) Journal of Applied Mathematics. 2014. Hakemlik Sayısı: 1
6-) Neural Computing and Applications (NCAA). 2014. Hakemlik Sayısı: 1
7-) Journal of Applied Mathematics. 2013. Hakemlik Sayısı: 1
8-) Scientia Iranica International Journal of Science and Technology. 2013. Hakemlik Sayısı: 1
(D-11) Referee in journals indexed by international indexes other than SCI or SCI-Expanded, SSCI and AHCI
1-) Fundamental Journal of Mathematics and Applications. 2022. Hakemlik Sayısı: 1
2-) African Journal of Engineering Research. 2014. Hakemlik Sayısı: 1
(E-1)
1-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2023 Atıf Sayısı: 4
2-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2022 Atıf Sayısı: 1
3-) A numerical technique for solving functional integro-differential equations having variable bounds - Atıf Yılı: 2022 Atıf Sayısı: 1
4-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2021 Atıf Sayısı: 3
5-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2021 Atıf Sayısı: 1
6-) Taylor collocation approach for delayed Lotka–Volterra predator–prey system - Atıf Yılı: 2021 Atıf Sayısı: 1
7-) A computational approach with residual error analysis for the fractional-order biological population model - Atıf Yılı: 2021 Atıf Sayısı: 1
8-) Approximate Solution of a Model Describing Biological Species Living Together by Taylor Collocation Method - Atıf Yılı: 2021 Atıf Sayısı: 1
9-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2020 Atıf Sayısı: 5
10-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2019 Atıf Sayısı: 2
11-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2019 Atıf Sayısı: 4
12-) Approximate Solution of a Model Describing Biological Species Living Together by Taylor Collocation Method - Atıf Yılı: 2019 Atıf Sayısı: 2
13-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2018 Atıf Sayısı: 1
14-) Taylor collocation approach for delayed Lotka–Volterra predator–prey system - Atıf Yılı: 2018 Atıf Sayısı: 1
15-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2018 Atıf Sayısı: 1
16-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2017 Atıf Sayısı: 1
17-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2017 Atıf Sayısı: 2
18-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2016 Atıf Sayısı: 2
19-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2016 Atıf Sayısı: 3
20-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2015 Atıf Sayısı: 4
21-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2015 Atıf Sayısı: 2
22-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2014 Atıf Sayısı: 1
(E-2)
1-) Taylor collocation approach for delayed Lotka–Volterra predator–prey system - Atıf Yılı: 2019 Atıf Sayısı: 1
(E-3)
1-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2020 Atıf Sayısı: 1
2-) Taylor collocation approach for delayed Lotka–Volterra predator–prey system - Atıf Yılı: 2019 Atıf Sayısı: 1
3-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2019 Atıf Sayısı: 1
4-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2017 Atıf Sayısı: 3
5-) Global exponential stability of nonautonomous neural network models with continuous distributed delays - Atıf Yılı: 2015 Atıf Sayısı: 1
(E-4)
1-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2021 Atıf Sayısı: 2
2-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2019 Atıf Sayısı: 1
3-) A numerical approach for solving Volterra type functional integral equations with variable bounds and mixed delays. - Atıf Yılı: 2018 Atıf Sayısı: 1
4-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2018 Atıf Sayısı: 1
5-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2016 Atıf Sayısı: 1
6-) Taylor collocation method for nonlinear system of second-order boundary value problems - Atıf Yılı: 2015 Atıf Sayısı: 1
7-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2015 Atıf Sayısı: 1
8-) Taylor collocation method for systems of high-order linear differential–difference equations with variable coefficients - Atıf Yılı: 2014 Atıf Sayısı: 2
(F-2) Administered graduate dissertations
1-) Tez Adı: KESİRLİ MERTEBEDEN GECİKMELİ DİFERANSİYEL DENKLEMLER İÇİN BERNSTEİN SIRALAMA YÖNTEMİ. Konu: Kesirli diferansiyel denklemlerin sayısal çözüm yöntemi. BURAK-TOPALOĞLU. 2023
2-) Tez Adı: VAN DER POL OSCİLATÖR PROBLEMİ VE NONLINEER FİNANS MODELİ İÇİN BERNSTEİN SERİ ÇÖZÜMLERİ ÜZERİNE. Konu: Matematik. EBRU-ELBİR. 2022
3-) Tez Adı: ÜSTEL BÜYÜME VE LOJİSTİK BÜYÜME MODELLERİNİN İŞLETME VE İKTİSATTAKİ BAZI UYGULAMALARI. Konu: Matematik. Firdevs Tuba-Mavi. 2019
4-) Tez Adı: TEK TÜR VE BİRBİRİ İLE ETKİLEŞİMLİ POPÜLASYON MODELLERİNİN YAKLAŞIK ÇÖZÜMLERİ İÇİN TAYLOR MATRİS METODU. Konu: Matematik. Elçin -Çelik. 2018
(G-7)
1-) Proje Durum: Tamamlandı. Projedeki Görev: Yürütücü. Konu: . Proje Türü: Yükseköğretim Kurumları tarafından destekli bilimsel araştırma projesi. Gecikmeli Lotka-Volterra Av-Avcı Sistemi için Euler Matris Yaklaşımı. 2021-2023
2-) Proje Durum: Tamamlandı. Projedeki Görev: Yürütücü. Konu: . Proje Türü: ARAŞTIRMA PROJESİ. TEK TÜR VE BİRBİRİ İLE ETKİLEŞİMLİ POPÜLASYON MODELLERİNİN YAKLAŞIK ÇÖZÜMLERİ İÇİN TAYLOR MATRİS METODU. 2017-2018
(Ğ-1) International scientific awards in related field
1-) Tübitak - 2013
2-) Muğla Sıtkı Koçman Üniversitesi - 2011
(I-14)
1-) 2016-2017 Güz 1. DERS. Türkiye. . 2016
2-) 2014-2015 Bahar 1. DERS. Türkiye. . 2015
3-) 2014-2015 Bahar 2. DERS. Türkiye. . 2015
4-) 2015-2016 Güz 1. DERS. Türkiye. . 2015
5-) 2015-2016 Güz 2. DERS. Türkiye. . 2015
6-) 2015-2016 Bahar 1. DERS. Türkiye. . 2015
7-) 2015-2016 Bahar 2. DERS. Türkiye. . 2015
(I-16)
1-) Disiplin Soruşturması. . . 2022