Prof. Dr. Zeynep Kayar

Demonstratio Mathematica , cilt.58, sa.1, 2025 (SCI-Expanded)

3. On the complementary nabla Pachpatte type dynamic inequalities via convexity

Kayar Z., Kaymakcalan B.

Kuwait Journal of Science , cilt.51, sa.1, 2024 (SCI-Expanded)

4. Pachpatte type inequalities and their nabla unifications via convexity

Indian Journal of Pure and Applied Mathematics , 2024 (SCI-Expanded)

5. Some Extended Nabla and Delta Hardy-Copson Type Inequalities with Applications in Oscillation Theory

Kayar Z., Kaymakcalan B.

BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY , cilt.48, sa.5, ss.2407-2439, 2022 (SCI-Expanded)

6. Lyapunov-type inequalities for higher-dimensional Hamiltonian systems on time scales: A new generalized vector zero approach

Kayar Z., Kaymakcalan B., Pelen N. N.

Journal Of Mathematical Analysis And Applications , cilt.512, sa.2, ss.1-16, 2022 (SCI-Expanded)

7. Diamond alpha Bennett-Leindler type dynamic inequalities and their applications

MATHEMATICAL METHODS IN THE APPLIED SCIENCES , cilt.45, sa.5, ss.2797-2819, 2022 (SCI-Expanded)

8. Diamond alpha Hardy-Copson type dynamic inequalities

HACETTEPE JOURNAL OF MATHEMATICS AND STATISTICS , cilt.51, sa.1, ss.48-73, 2022 (SCI-Expanded)

9. Novel Diamond Alpha Bennett–Leindler Type Dynamic Inequalities and Their Applications

Bulletin Of The Malaysian Mathematical Sciences Society , cilt.45, sa.2, ss.1-28, 2022 (SCI-Expanded)

10. Applications of the novel diamond alpha Hardy-Copson type dynamic inequalities to half linear difference equations

Kayar Z., Kaymakcalan B.

JOURNAL OF DIFFERENCE EQUATIONS AND APPLICATIONS , cilt.28, ss.457-484, 2022 (SCI-Expanded)

11. Hardy-Copson type inequalities for nabla time scale calculus

Kayar Z., Kaymakçalan B., Pelen N. N.

Turkish Journal Of Mathematics , cilt.45, sa.2, ss.1040-1064, 2021 (SCI-Expanded)

12. Bennett–Leindler Type Inequalities for Nabla Time Scale Calculus

Mediterranean Journal Of Mathematics , cilt.18, sa.1, ss.1-18, 2021 (SCI-Expanded)

13. A New Gronwall-Bellman Inequality in Frame of Generalized Proportional Fractional Derivative

Alzabut J., Sudsutad W., Kayar Z., Baghani H.

MATHEMATICS , cilt.7, sa.8, 2019 (SCI-Expanded)

14. Lyapunov type inequalities and their applications for quasilinear impulsive systems

Kayar Z., Masiha S. K. R.

JOURNAL OF TAIBAH UNIVERSITY FOR SCIENCE , cilt.13, sa.1, ss.711-721, 2019 (SCI-Expanded)

15. STURM-PICONE COMPARISON THEOREMS FOR NONLINEAR IMPULSIVE DIFFERENTIAL EQUATIONS

MATHEMATICA SLOVACA , cilt.68, sa.6, ss.1373-1384, 2018 (SCI-Expanded)

16. An existence and uniqueness result for linear fractional impulsive boundary value problems as an application of Lyapunov type inequality

HACETTEPE JOURNAL OF MATHEMATICS AND STATISTICS , cilt.47, sa.2, ss.287-297, 2018 (SCI-Expanded)

17. Sturm-Picone comparison theorems for nonlinear impulsive differential equations with discontinuous solutions

Kayar Z., Masiha S. K.

MATHEMATICAL METHODS IN THE APPLIED SCIENCES , cilt.40, sa.18, ss.7879-7888, 2017 (SCI-Expanded)

18. AN EXISTENCE AND UNIQUENESS RESULT FOR LINEAR SEQUENTIAL FRACTIONAL BOUNDARY VALUE PROBLEMS (BVPS) VIA LYAPUNOV TYPE INEQUALITY

DYNAMIC SYSTEMS AND APPLICATIONS , cilt.26, sa.1, ss.147-156, 2017 (SCI-Expanded)

19. Matrix measure approach to Lyapunov-type inequalities for linear Hamiltonian systems with impulse effect

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS , cilt.440, sa.1, ss.250-265, 2016 (SCI-Expanded)

20. Lyapunov-type inequalities for nonlinear impulsive systems with applications

Electronic Journal of Qualitative Theory of Differential Equations , sa.27, ss.1-13, 2016 (SCI-Expanded)

21. Stability criteria for linear Hamiltonian systems under impulsive perturbations

APPLIED MATHEMATICS AND COMPUTATION , cilt.230, ss.680-686, 2014 (SCI-Expanded)

22. Higher-Order Numerical Scheme for the Fractional Heat Equation with Dirichlet and Neumann Boundary Conditions

PRIYA G. S., PRAKASH P., NIETO J. J., Kayar Z.

NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS , cilt.63, sa.6, ss.540-559, 2013 (SCI-Expanded)

23. Impulsive Boundary Value Problems for Planar Hamiltonian Systems

ABSTRACT AND APPLIED ANALYSIS , 2013 (SCI-Expanded)

Diğer Dergilerde Yayınlanan Makaleler 4

1. Diamond-Alpha Pachpatte Type Dynamic Inequalities Via Convexity

Differential Equations and Dynamical Systems , cilt.33, sa.3, ss.767-782, 2025 (ESCI)

2. Falling Body Motion in Time Scale Calculus

Pelen N. N., Kayar Z.

Gazi University Journal of Science Part A: Engineering and Innovation , cilt.11, sa.1, ss.210-224, 2024 (Hakemli Dergi)

3. THE COMPLEMENTARY NABLA BENNETT-LEINDLER TYPE INEQUALITIES

Kayar Z., KAYMAKCALAN B.

COMMUNICATIONS FACULTY OF SCIENCES UNIVERSITY OF ANKARA-SERIES A1 MATHEMATICS AND STATISTICS , cilt.71, sa.2, ss.349-376, 2022 (ESCI)

4. Extensions of Diamond Alpha Hardy-Copson Type Dynamic Inequalities and Their Applications to Oscillation Theory

Dynamic Systems And Applications , cilt.30, sa.7, ss.1180-1209, 2021 (Hakemli Dergi)

Hakemli Bilimsel Toplantılarda Yayımlanmış Bildiriler 23

1. Concave generalizations of delta and nabla Bennett-Leindler type dynamic inequalities

Approximation Theory and Special Functions-ATSF 2024 Conference - 8th Series, Ankara, Türkiye, 4 - 07 Eylül 2024, ss.183, (Özet Bildiri)

2. Reversed nabla Pachpatte type dynamic inequlities

International E-Conference on Mathematical and Statistical Science: A Selcuk Meeting (ICOMSS'23), Konya, Türkiye, 5 - 07 Haziran 2023, ss.131, (Özet Bildiri)

3. Novel delta and nabla Pachpatte type inequalities via convexity

4th International Conference on Pure and Applied Mathematics (ICPAM-VAN 2022), Van, Türkiye, 22 - 23 Haziran 2022, ss.110, (Özet Bildiri)

4. Delta ve nabla Hardy-Copson tipi eşitsizliklerin yeni formları ve dinamik denklemlere uygulanmaları

33. Ulusal Matematik Sempozyumu, İstanbul, Türkiye, 31 Ağustos - 03 Eylül 2021, ss.64, (Özet Bildiri)

5. Novel delta and nabla Hardy-Copson type inequalities and their applications to dynamic equations

The 26th International Conference on Difference Equations and Applications (ICDEA 2021), Sarajevo, Bosna-Hersek, 26 - 30 Temmuz 2021, ss.164, (Özet Bildiri)

6. Generalization of Hardy-Copson type inequalities to time scale nabla calculus

International Conference on Pure and Applied Mathematics ICPAM-VAN 2020, Van, Türkiye, 3 - 05 Eylül 2020, ss.77, (Özet Bildiri)

7. A novel Lyapunov type inequality for linear discrete Hamiltonian systems

XIX International Conference "Dynamical System Modeling and Stability Investigations" (DSMSI-2019), Kyyiv, Ukrayna, 22 - 24 Mayıs 2019, ss.55-56, (Özet Bildiri)

8. Disconjugacy via Lyapunov type inequality for linear discrete Hamiltonian systems

International Workshop on Dynamical Systems and Applications (IWDSA 2019), Ankara, Türkiye, 3 - 04 Mayıs 2019, ss.47, (Özet Bildiri)

9. A novel Lyapunov type inequality for quasilinear impulsive systems

International Conference on Pure and Applied Mathematics (ICPAM 2018), Van, Türkiye, 11 - 13 Eylül 2018, ss.93, (Özet Bildiri)

10. Adjoint Riemann-Liouville and Caputo fractional differential operators

International Congress of Mathematicians 2018 (ICM 2018), Rio De Janeiro, Brezilya, 1 - 09 Ağustos 2018, ss.1, (Özet Bildiri)

11. Lyapunov type inequality for linear dynamic Hamiltonian systems

The 12th AIMS Conference on Dynamical Systems, Differential Equations and Applications, Taipei, Tayvan, 5 - 09 Temmuz 2018, ss.223, (Özet Bildiri)

12. Stability of linear periodic impulsive fractional differential equations

Caucasian Mathematics Conference (CMC-II), Van, Türkiye, 22 - 24 Ağustos 2017, ss.88, (Özet Bildiri)

13. Stability criteria for linear periodic sequential fractional differential equations

Recent Trends in Pure and Applied Mathematics, Alba Lulia, Romanya, 31 Temmuz - 04 Ağustos 2017, ss.24, (Özet Bildiri)

14. Nonlinear analogues of Sturm-Picone and Leighton type comparison theorems for impulsive differential equations with discontinuous solutions

International Conference on Differential & Difference Equations and Applications 2017, Amadorra, Portekiz, 5 - 09 Haziran 2017, ss.66-67, (Özet Bildiri)

15. Sturm-Picone Type Theorems for Second Order Nonlinear Impulsive Differential Equations

International Conference on Numerical Analysis and Applied Mathematics (ICNAAM), Rhodes, Yunanistan, 19 - 25 Eylül 2016, cilt.1863, (Tam Metin Bildiri)

16. A generalized Lyapunov type inequality for fractional 2nx2n Hamiltonian systems

Conference on Applied Mathematics and Analysis (ICAMA 2016), Ankara, Türkiye, 11 - 13 Temmuz 2016, ss.65, (Özet Bildiri)

17. İkinci mertebeden lineer olmayan impalsif diferansiyel denklemler için Sturm-Picone tipi teoremler

11. Ankara Matematik Günleri, Ankara, Türkiye, 26 - 27 Mayıs 2016, ss.1, (Özet Bildiri)

18. İmpals Etkisi Altındaki Lineer ve Lineer Olmayan Sistemler İçin Lyapunov Tipi Eşitsizlikler ve Uygulamaları

Genç Matematikçiler Toplantısı, İzmir, Türkiye, 13 - 18 Eylül 2015, ss.12, (Özet Bildiri)

19. Existence and Uniqueness Results For Linear Impulsive Fractional Boundary Value Problems (BVPs) via Lyapunov Type Inequality