Prof. Dr. Devrim YAZICI

JOURNAL OF GEOMETRY AND PHYSICS , cilt.136, ss.207-227, 2019 (SCI-Expanded)

5. Evolutionary Hirota Type (2+1)-Dimensional Equations: Lax Pairs, Recursion Operators and Bi-Hamiltonian Structures

Sheftel M. B., YAZICI D., MALYKH A. A.

SYMMETRY INTEGRABILITY AND GEOMETRY-METHODS AND APPLICATIONS , cilt.14, 2018 (SCI-Expanded)

6. Recursion operators and bi-Hamiltonian structure of the general heavenly equation

JOURNAL OF GEOMETRY AND PHYSICS , cilt.116, ss.124-139, 2017 (SCI-Expanded)

7. Generalization of bi-Hamiltonian systems in (3+1) dimension, possessing partner symmetries

JOURNAL OF GEOMETRY AND PHYSICS , cilt.101, ss.11-18, 2016 (SCI-Expanded)

8. Recursion Operators and Tri-Hamiltonian Structure of the First Heavenly Equation of Plebanski

SYMMETRY INTEGRABILITY AND GEOMETRY-METHODS AND APPLICATIONS , cilt.12, 2016 (SCI-Expanded)

9. Anti-self-dual gravitational metrics determined by the modified heavenly equation

JOURNAL OF GEOMETRY AND PHYSICS , cilt.85, ss.252-258, 2014 (SCI-Expanded)

10. Bi-Hamiltonian structure of an asymmetric heavenly equation

Yazici D.

JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL , cilt.44, sa.50, 2011 (SCI-Expanded)

11. BI-HAMILTONIAN REPRESENTATION, SYMMETRIES AND INTEGRALS OF MIXED HEAVENLY AND HUSAIN SYSTEMS

JOURNAL OF NONLINEAR MATHEMATICAL PHYSICS , cilt.17, sa.4, ss.453-484, 2010 (SCI-Expanded)

12. MULTIPLE LOCAL LAGRANGIANS FOR n-COMPONENT SUPER-KORTEWEG DE VRIES-TYPE BI-HAMILTONIAN SYSTEMS

Oguz O., YAZICI D.

INTERNATIONAL JOURNAL OF MODERN PHYSICS A , cilt.25, sa.5, ss.1069-1078, 2010 (SCI-Expanded)

13. Self-dual gravity is completely integrable

Nutku Y., Sheftel M. B., Kalayci J., YAZICI D.

JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL , cilt.41, sa.39, 2008 (SCI-Expanded)

14. Symmetry Reductions of Second Heavenly Equation and 2+1-Dimensional Hamiltonian Integrable Systems

YAZICI D., Sheftel M. B.

JOURNAL OF NONLINEAR MATHEMATICAL PHYSICS , cilt.15, ss.417-425, 2008 (SCI-Expanded)

15. Symmetries, integrals, and three-dimensional reductions of Plebanski's second heavenly equation

Neyzi F., Sheftel M. B., Yazici D.

PHYSICS OF ATOMIC NUCLEI , cilt.70, sa.3, ss.584-592, 2007 (SCI-Expanded)

16. Dirac constraint analysis and symplectic structure of anti-self-dual Yang-Mills equations

Camci U., Can Z., Nutku Y., Sucu Y., Yazici D.

PRAMANA-JOURNAL OF PHYSICS , cilt.67, ss.1043-1053, 2006 (SCI-Expanded)

17. Hamiltonian structure of multi component integrable systems

Yazici D., Oguz O., Oguz O.

CZECHOSLOVAK JOURNAL OF PHYSICS , cilt.51, ss.1459-1463, 2001 (SCI-Expanded)

18. Multi-component bi-super hamiltonian KdV systems

Yazici D., Oguz O., Oguz O.

JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL , cilt.34, ss.7713-7718, 2001 (SCI-Expanded)

Diğer Dergilerde Yayınlanan Makaleler 8

1. (2+1)-dimensional new bi-hamiltonian integrable system: Symmetries, Noether’s theorem and integrals of motion

Yaman S., YAZICI D.

Sigma Journal of Engineering and Natural Sciences , cilt.42, sa.6, ss.1838-1846, 2024 (ESCI)

2. (2+1)-dimensional bi-Hamiltonian system obtained from symmetry reduction of (3+1)- dimensional Hirota type equation

AIP Conference Proceedings , ss.1-4, 2019 (Hakemli Dergi)

3. Symmetry reduction of the first heavenly equation and 2

TURKISH JOURNAL OF PHYSICS , cilt.42, sa.2, ss.183-190, 2018 (ESCI)

4. Symmetry Reduction of Asymmetric Heavenly Equation and 2 1 Dimensional Bi Hamiltonian System

YAZICI D., SERT H.

Jornal of Geometry and Symmetry in Physics , cilt.34, sa.34, ss.87-96, 2014 (Scopus)

5. A new 2 1 Dimesional Hamiltonian Integrable System

Sigma Mühendislik ve Fen Bilimleri Dergisi , cilt.27, ss.118-128, 2009 (Hakemli Dergi)

6. Çok Bileşenli Lineer Olmayan Süper Çözülebilir Sistemler

Yıldız Teknik Üniversitesi Dergisi , cilt.2001, sa.1, ss.9-19, 2002 (Hakemli Dergi)

7. Orta Atmosferde Yatay Rüzgar Hızının Mevsimsel Değişimi ve Gravite Dalgaları Üzerindeki etkileri

İstanbul Ticaret Üniversitesi Dergisi , cilt.1, ss.253-264, 2002 (Hakemli Dergi)

8. İyonosferin İletkenliği ve Manyetik Alanların Neden Olduğu Magneto Akustik Gravite Dalgalarının Sönüme Uğraması

YAZICI D., OGUZ O.

Yıldız Teknik Üniversitesi Dergisi , cilt.3, sa.4, ss.253-264, 1996 (Hakemli Dergi)

Hakemli Bilimsel Toplantılarda Yayımlanmış Bildiriler 16

1. SYMMETRY REDUCTION OF MONGE AMPERE TYPE EQUATION AND (2+1)-DIMENSIONAL BI-HAMILTONIAN SYSTEM

Yazıcı D., Yaman S.

TURKISH PHYSICAL SOCIETY 38 th INTERNATIONAL PHYSICS CONGRESS, Muğla, Türkiye, 31 Ağustos - 04 Eylül 2022, ss.239, (Özet Bildiri)

2. TWO EXAMPLES FOR HOLONOMIC CONSTRAINED MECHANICAL SYSYTEMS WITH FRACTIONAL VARIATION

Yazıcı D., Topuz S.

TURKISH PHYSICAL SOCIETY 38 th INTERNATIONAL PHYSICS CONGRESS, Muğla, Türkiye, 31 Ağustos - 04 Eylül 2022, ss.241, (Özet Bildiri)

3. Bi-Hamiltonian Structure of (2+1)-dimensional Evolutinary Hirota Type Equation

TURKISH PYHSICAL SOCIETY 37th INTERNATIONAL PHYSICS CONGRESS, Muğla, Türkiye, 1 - 05 Eylül 2021, ss.167, (Özet Bildiri)

4. (2+1)-Dimensional Bi-Hamiltonian System Obtained from Symmetry Reduction of (3+1)-Dimensional Hirota Type Equation

Turkish Physical Society–35th International Physics Congress (TPS-35), Muğla, Türkiye, 3 - 08 Eylül 2019, ss.252, (Özet Bildiri)

5. Recursion operators and tri Hamiltonian structure of the firstheavenly equation of Plebanski

YAZICI D., Sheftel M. B.

XXIV nd International Colloquium on Integrable Systems (ISQS-24), Prague, Çek Cumhuriyeti, 14 - 18 Haziran 2016

6. Two different bi-Hamiltonian structure of the First Heavenly Equation of Plebanski

XXIV International Conference on Integrable Sysetms and Quantum Symmetries, Praha, Çek Cumhuriyeti, 14 - 18 Haziran 2016, ss.1-2, (Özet Bildiri)

7. Bi-Hamiltonian Structure of Modified Heavenly Equation

Turkish Physical Society, 31st International Physics Congress, Muğla, Türkiye, 21 - 24 Temmuz 2014, ss.1, (Özet Bildiri)

8. SYMMETRY REDUCTION OF ASYMMETRIC HEAVENLY EQUATION AND 2+1-DIMENSIONAL BI-HAMILTONIAN SYSTEM

YAZICI D., Sert H.

15th International Conference on Geometry, Integrability and Quantization, Varna, Bulgaristan, 7 - 12 Haziran 2013, ss.309-317, (Tam Metin Bildiri)

9. Dirac Constraint Analysis and Symplectic Structure of an Asymmetric Heavenly Equations

Turkish Physical Society, 29th International Physics Conference, Muğla, Türkiye, 5 - 08 Eylül 2012, (Özet Bildiri)

10. 3 1 Dimensional Mullti Hamiltonian Integrable Systems

YAZICI D., MEMİŞOĞLU B.

Turkish Physical Society, 26. International Physics Conference, Muğla, Türkiye, 24 - 27 Eylül 2009, (Özet Bildiri)

11. Mixed heavenly equation: a new integrable multi-Hamiltonian system

Eighth International conference Symetry in Nonlinear Mathematical Physics, Kyyiv, Ukrayna, 21 - 27 Temmuz 2009, ss.1-2, (Özet Bildiri)

12. Symmetry reductions of second heavenly equation and 2 1 dimensional Hamiltonian integrable systems

Yazıcı D., M B S.

NEEDS 2007 Workshop, Barcelona, İspanya, 17 - 23 Haziran 2007, (Özet Bildiri)

13. Multiple Lagrangians for n-component bi-Hamiltonian systems