Dr. Öğr. Üyesi MUSA ÇAKMAK

Yayın Ağı

Makaleler 19

1. Generalizations of Hermite-Hadamard, Bullen, and Simpson inequalities via h−convexity

ÇAKMAK M., TUNÇ M.

General Mathematics , cilt.30, sa.1, ss.77-95, 2023 (Hakemli Dergi)

2. Fibonacci collocation method for solving a class of nonlinear differential equations

ÇAKMAK M., ALKAN S.

Turkish Journal of Mathematics and Computer Science , cilt.15, sa.1, ss.42-53, 2023 (TRDizin)

3. Fibonacci collocation method for solving a class of nonlinear pantograph differential equations

ÇAKMAK M.

Mathematical Methods in the Applied Sciences , cilt.45, sa.17, ss.11962-11976, 2022 (SCI-Expanded, Scopus)

4. A numerical method for solving a class of systems of nonlinear Pantograph differential equations

ÇAKMAK M., Alkan S.

Alexandria Engineering Journal , cilt.61, sa.4, ss.2651-2661, 2022 (SCI-Expanded, Scopus)

5. Pell polynomial approach for solving a class of systems of nonlinear differential equations

ÇAKMAK M., ALKAN S.

Advanced Studies: Euro-Tbilisi Mathematical Journal , cilt.10, sa.2022, ss.1-15, 2022 (Hakemli Dergi)

6. Fibonacci collocation method for solving a class of systems of nonlinear differential equations

ALKAN S., ÇAKMAK M.

New Trends in Mathematical Science , cilt.9, sa.4, ss.11-24, 2021 (Hakemli Dergi)

7. On Some Bullen Type Quantum Integral Inequalities

ÇAKMAK M.

Journal of Abstract and Computational Mathematics , cilt.6, sa.3, ss.8-14, 2021 (Hakemli Dergi)

8. THE DIFFERENTIABLE H-CONVEX FUNCTIONS INVOLVING THE BULLEN INEQUALITY

ÇAKMAK M.

Acta Universitatis Apulensis , cilt.65, sa.2021, ss.29-36, 2021 (Hakemli Dergi)

9. Some New Inequalities for Differentiable h-Convex Functions and Applications

ÇAKMAK M., Tunç M., Acem A.

Miskolc Mathematical Notes , cilt.22, sa.1, ss.107-121, 2021 (SCI-Expanded, Scopus)

10. Some Bullen-type inequalities for conformable fractional integrals

ÇAKMAK M.

GENERAL MATHEMATICS , cilt.28, sa.2, ss.3-17, 2020 (Hakemli Dergi)

11. Some Hadamard and Simpson type inequalities via s-convexity and their applications

ÇAKMAK M., TUNÇ M.

GENERAL MATHEMATICS , cilt.28, sa.1, ss.25-39, 2020 (Hakemli Dergi)

12. Refinements of bullen-type inequalities for s–convex functions via Riemann-Liouville fractional integrals involving Gauss hypergeometric function

ÇAKMAK M.

JOURNAL OF INTERDISCIPLINARY MATHEMATICS , cilt.22, sa.6, ss.975-989, 2019 (Scopus)

13. A GENERALIZATION OF CHEBYSHEV POLYNOMIALS WITHWELL-KNOWN KINDS AND TRANSITION RELATIONS

ÇAKMAK M., USLU K.

Acta Universitatis Apulensis , cilt.57, sa.2019, ss.19-30, 2019 (Hakemli Dergi)

14. ON SOME BULLEN-TYPE INEQUALITIES VIA CONFORMABLE FRACTIONAL INTEGRALS

ÇAKMAK M.

JOURNAL OF SCIENTIFIC PERSPECTIVES , cilt.3, sa.4, ss.285-298, 2019 (Hakemli Dergi)

15. Fibonacci Operational Matrix Algorithm For Solving Differential Equations Of Lane-Emden Type

ÇAKMAK M.

SAKARYA UNIVERSITY JOURNAL OF SCIENCE , cilt.23, sa.3, ss.478-485, 2019 (TRDizin)

16. HADAMARD, SIMPSON AND OSTROWSKI TYPE INEQUALITIES FOR E-CONVEXITY

ÇAKMAK M.

JOURNAL OF SCIENTIFIC PERSPECTIVES , cilt.3, sa.2, ss.141-158, 2019 (Hakemli Dergi)

17. Refinements of Bullen-Type Inequalities for Different Kind of Convex Functions via Riemann-Liouville Fractional Integrals Involving Gauss HypergeometricFunction

ÇAKMAK M.

GENERAL MATHEMATICS , cilt.26, ss.41-55, 2018 (Hakemli Dergi)

18. HADAMARD TYPE INEQUALITIES FOR S-GEO-CONVEX FUNCTIONS

ÇAKMAK M., TUNÇ M.

Proceedings of the Institute of Applied Mathematics , cilt.7, sa.1, ss.3-18, 2018 (Hakemli Dergi)

19. A matrix method based on the Fibonacci polynomials to the generalized pantograph equations with functional arguments

Koҫ A. B., ÇAKMAK M., Kurnaz A.

Advances in Mathematical Physics , cilt.2014, 2014 (SCI-Expanded, Scopus)

Hakemli Bilimsel Toplantılarda Yayımlanmış Bildiriler 8

1. The numerical solutions of fractional differential equations with beta-derivative

ALKAN S., ÇAKMAK M.

New Trends in Mathematical Sciences; Istanbul Vol. 10, Iss. 1, (Jun 2022): 77-81. DOI:10.20852/ntmsci.2022.467, İstanbul, Türkiye, 21 Ocak 2022, cilt.9, ss.77-81, (Tam Metin Bildiri)

2. On Some Bullen Type Quantum Integral Inequalities

ÇAKMAK M.

FIRST ONLINE CONFERENCE ON MODERN FRACTIONAL CALCULUS AND ITS APPLICATIONS (OCMFCA-2020), İstanbul, Türkiye, 4 - 06 Aralık 2020, (Tam Metin Bildiri)

3. Some new inequalities for n-polynomial convex functions and applications

ÇAKMAK M.

3rd International Conference on Pure and Applied Mathematics (ICPAM-VAN 2020), Van, Türkiye, 3 - 05 Eylül 2020, (Tam Metin Bildiri)

4. A Generalization of Hermite- Hadamard, Bullen and Simpson İnequalities via h-Convexity.

ÇAKMAK M.

INTERNATIONAL CONFERENCE ON MATHEMATICS AND ITS APPLICATIONS IN SCIENCE AND ENGINEERING(ICMASE 2020), Ankara, Türkiye, 9 - 10 Temmuz 2020, (Tam Metin Bildiri)

5. Refinements of Bullen-Type Inequalities for s-Convex Functions via Riemann-Liouville Fractional Integrals

ÇAKMAK M.

INTERNATIONAL CONFERENCE ON MATHEMATICS AND ITS APPLICATIONS IN SCIENCE AND ENGINEERING (ICMASE 2020), Ankara, Türkiye, 9 - 10 Temmuz 2020, (Tam Metin Bildiri)

6. The solution of Pantograph equation with variable coefficients by the collocation method based on the fibonacci polynomials

ÇAKMAK M., KURNAZ A.

The second international conferance on mathematics and statistics, 2 - 05 Nisan 2015, (Tam Metin Bildiri)

7. Collocation type solution procedure with new operational matrices

KOÇ A. B., ÇAKMAK M., KURNAZ A.

4th Int. Conf. on Matrix Analysis Appl., 2 - 05 Temmuz 2013, (Tam Metin Bildiri)

8. A generalization of Chebyshev polynomials of well-known kinds and transition relations

ÇAKMAK M., KURNAZ A., USLU K., KÖSE H.

4th Int. Conf. on Matrix Analysis Appl., 2 - 05 Temmuz 2013, (Tam Metin Bildiri)

Metrikler

Dr. Öğr. Üyesi MUSA ÇAKMAK

Yayınlar & Eserler

1. Generalizations of Hermite-Hadamard, Bullen, and Simpson inequalities via h−convexity

2. Fibonacci collocation method for solving a class of nonlinear differential equations

3. Fibonacci collocation method for solving a class of nonlinear pantograph differential equations

4. A numerical method for solving a class of systems of nonlinear Pantograph differential equations

5. Pell polynomial approach for solving a class of systems of nonlinear differential equations

6. Fibonacci collocation method for solving a class of systems of nonlinear differential equations

7. On Some Bullen Type Quantum Integral Inequalities

8. THE DIFFERENTIABLE H-CONVEX FUNCTIONS INVOLVING THE BULLEN INEQUALITY

9. Some New Inequalities for Differentiable h-Convex Functions and Applications

10. Some Bullen-type inequalities for conformable fractional integrals

11. Some Hadamard and Simpson type inequalities via s-convexity and their applications

12. Refinements of bullen-type inequalities for s–convex functions via Riemann-Liouville fractional integrals involving Gauss hypergeometric function

13. A GENERALIZATION OF CHEBYSHEV POLYNOMIALS WITHWELL-KNOWN KINDS AND TRANSITION RELATIONS

14. ON SOME BULLEN-TYPE INEQUALITIES VIA CONFORMABLE FRACTIONAL INTEGRALS

15. Fibonacci Operational Matrix Algorithm For Solving Differential Equations Of Lane-Emden Type

16. HADAMARD, SIMPSON AND OSTROWSKI TYPE INEQUALITIES FOR E-CONVEXITY

17. Refinements of Bullen-Type Inequalities for Different Kind of Convex Functions via Riemann-Liouville Fractional Integrals Involving Gauss HypergeometricFunction

18. HADAMARD TYPE INEQUALITIES FOR S-GEO-CONVEX FUNCTIONS

19. A matrix method based on the Fibonacci polynomials to the generalized pantograph equations with functional arguments

1. The numerical solutions of fractional differential equations with beta-derivative

2. On Some Bullen Type Quantum Integral Inequalities

3. Some new inequalities for n-polynomial convex functions and applications

4. A Generalization of Hermite- Hadamard, Bullen and Simpson İnequalities via h-Convexity.

5. Refinements of Bullen-Type Inequalities for s-Convex Functions via Riemann-Liouville Fractional Integrals

6. The solution of Pantograph equation with variable coefficients by the collocation method based on the fibonacci polynomials

7. Collocation type solution procedure with new operational matrices

8. A generalization of Chebyshev polynomials of well-known kinds and transition relations

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