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DEVRİM YAZICI

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YILDIZ TEKNİK ÜNİVERSİTESİ FEN-EDEBİYAT FAKÜLTESİ FİZİK BÖLÜMÜ

Ana Dal Fen Bilimleri ve Matematik Temel Alanı
Yan Dal Fizik

Kayıtlı çıktılara kısa bakış — ayrıntılar aşağıda.

Makale 29
Proje 0
Kitap 0
Bildiri 0
Patent 0
Sanatsal 0

Scopus (SJR) Q1 4 Q2 8 Q3 6 Q4 6

WoS (JCR) Q1 5 Q2 6 Q3 7 Q4 7

TR Index 1 makale

Makaleler

YÖKSİS ve OpenAlex kaynak ayrımıyla makaleler; quartile ve TR Index ile daraltabilirsiniz.

Makale listesi

2024 (2+1)-Dimensional New Bi-Hamiltonian Integrable System: Symmetries, Noether’s Teorem and Integrals of Motion Sigma Journal of Engineering and Natural Sciences DOI 10.14744/sigma.2024.00140 YÖKSİS SJR Q4 JCR Q3
2024 (2+1)-dimensional new bi-hamiltonian integrable system: Symmetries, Noether's theorem and integrals of motion SIGMA JOURNAL OF ENGINEERING AND NATURAL SCIENCES-SIGMA MUHENDISLIK VE FEN BILIMLERI DERGISI DOI 10.14744/sigma.2024.00140 YÖKSİS SJR Q4 JCR Q3
2024 Generalized fractional bi-Hamiltonian structure of Plebański's second heavenly equation in terms of conformable fractional derivatives JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS DOI 10.1016/j.cam.2024.116121 YÖKSİS SJR Q2 JCR Q1
2024 Generalized fractional bi-Hamiltonian structure of Plebański’s second heavenly equation in terms of conformable fractional derivatives Journal of Computational and Applied Mathematics DOI 10.1016/j.cam.2024.116121 YÖKSİS JCR Q1
2022 Recursion operators and bi-Hamiltonian representations of cubic evolutionary (2+1)-dimensional systems COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION DOI 10.1016/j.cnsns.2022.106527 YÖKSİS SJR Q1 JCR Q1
2022 Recursion operators and bi-Hamiltonian representations of cubic evolutionary (2+1)-dimensional systems Communications in Nonlinear Science and Numerical Simulation DOI 10.1016/j.cnsns.2022.106527 YÖKSİS SJR Q1 JCR Q1
2019 Lax pairs, recursion operators and bi-Hamiltonian representations of (31)-dimensional Hirota type equations JOURNAL OF GEOMETRY AND PHYSICS DOI 10.1016/j.geomphys.2018.11.008 YÖKSİS SJR Q2 JCR Q2
2019 (21)-dimensional bi-Hamiltonian system obtained from symmetry reduction of (31)-dimensional Hirota type equation AIP Conference Proceedings DOI 10.1063/1.5135447 YÖKSİS
2019 Symmetries, integrals and hierarchies of new (31)-dimensional bi-Hamiltonian systems of Monge–Ampère type JOURNAL OF GEOMETRY AND PHYSICS DOI 10.1016/j.geomphys.2019.103513 YÖKSİS SJR Q2 JCR Q2
2018 Evolutionary Hirota Type (21)-Dimensional Equations: Lax Pairs, Recursion Operators and Bi-Hamiltonian Structures Symmetry, Integrability and Geometry: Methods and Applications DOI 10.3842/SIGMA.2018.017 YÖKSİS SJR Q2 JCR Q3
2017 Recursion operators and bi-Hamiltonian structure of the general heavenly equation Journal of Geometry and Physics DOI 10.1016/j.geomphys.2017.01.026 YÖKSİS SJR Q2 JCR Q2
2017 Symmetry reduction of first heavenly equation and 21-dimensional bi-Hamiltonian system Turkish Journal of Physics DOI 10.3906/fiz-1710-5 YÖKSİS TR Index SJR Q4 JCR Q3
2017 Bi-Hamiltonian structure of the general heavenly equation Journal of Physics: Conference Series DOI 10.1088/1742-6596/804/1/012039 YÖKSİS SJR Q4
2016 Recursion Operators and Tri Hamiltonian Structure of the First Heavenly Equation of Pleba ski Symmetry, Integrability and Geometry: Methods and Applications DOI 10.3842/SIGMA.2016.091 YÖKSİS SJR Q3 JCR Q4
2016 Generalization of bi Hamiltonian systems in 3 1 dimension possessing partner symmetries Journal of Geometry and Physics DOI 10.1016/j.geomphys.2015.07.004 YÖKSİS SJR Q2 JCR Q3
2014 Anti self dual gravitational metrics determined by the modified heavenly equation Journal of Geometry and Physics DOI 10.1016/j.geomphys.2014.01.001 YÖKSİS SJR Q2 JCR Q2
2014 Symmetry Reduction of Asymmetric Heavenly Equation and 2 1 Dimensional Bi Hamiltonian System Jornal of Geometry and Symmetry in Physics DOI 10.7546/jgsp-34-2014-87-96 YÖKSİS SJR Q3 JCR Q4
2011 Bi Hamiltonian structure of an asymmetric heavenly equation Journal of Physics A: Mathematical and Theoretical DOI 10.1088/1751-8113/44/50/505203 YÖKSİS SJR Q1 JCR Q2
2010 MULTIPLE LOCAL LAGRANGIANS FOR n COMPONENT SUPER KORTEWEG DE VRIES TYPE BI HAMILTONIAN SYSTEMS International Journal of Modern Physics A DOI 10.1142/S0217751X10048974 YÖKSİS SJR Q2 JCR Q3
2010 BI HAMILTONIAN REPRESENTATION SYMMETRIES AND INTEGRALS OF MIXED HEAVENLY AND HUSAIN SYSTEMS Journal of Nonlinear Mathematical Physics DOI 10.1142/S1402925110001021 YÖKSİS SJR Q3 JCR Q4

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