Res. Asst. SERDAL YAZICI

Publication Network

Articles 6

1. Proportional L-Fractional Forms of Malthusian and Verhulst Equations

YAZICI S., ÇEKİM B., Nieto J. J.

QUALITATIVE THEORY OF DYNAMICAL SYSTEMS , vol.24, no.5, 2025 (SCI-Expanded, Scopus)

2. On the quantitative weighted generalization of Jafari transform

YAZICI S., ÇEKİM B., Jarad F., Jafari H.

Filomat , vol.39, no.10, pp.3329-3341, 2025 (SCI-Expanded, Scopus)

3. A new representation and shape-preserving properties of perturbed Bernstein operators

Acu A., MUTLU G., ÇEKİM B., YAZICI S.

Mathematical Methods in the Applied Sciences , vol.47, no.1, pp.5-14, 2024 (SCI-Expanded, Scopus)

4. On a generalization of Szasz-Mirakyan operators including Dunkl-App ell polynomials

Yazıcı S., Yesildal F. T., Çekim B.

TURKISH JOURNAL OF MATHEMATICS , vol.46, no.6, pp.2353-2365, 2022 (SCI-Expanded, Scopus, TRDizin)

5. QUANTITATIVE DUNKL ANALOGUE OF SZASZ-MIRAKYAN OPERATORS

Cai Q., YAZICI S., ÇEKİM B., İÇÖZ G.

JOURNAL OF MATHEMATICAL INEQUALITIES , vol.15, no.2, pp.861-878, 2021 (SCI-Expanded, Scopus)

6. A Kantorovich Type Generalization of the Szasz Operators via Two Variable Hermite Polynomials

Yazıcı S., Çekim B.

GAZI UNIVERSITY JOURNAL OF SCIENCE , vol.30, no.4, pp.432-440, 2017 (ESCI, Scopus)

Papers Presented at Peer-Reviewed Scientific Conferences 2

1. İki Değişkenli Hermite Polinomlarını İçeren Szász Oparatörlerinin Stancu-Kantorovich Tipli Genellemesi

Yazıcı S., Çekim B.

31. Ulusal Matematik Sempozyumu (UMS 2018), Erzincan, Turkey, 12 - 15 September 2018, pp.89, (Summary Text)

2. A new generalization of Szász operators and its approximation properties

Yazıcı S., Çekim B.

2nd International Conference on Pure and Applied Mathematics (ICPAM-VAN 2018), Van, Turkey, 11 - 13 September 2018, pp.148, (Summary Text)

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Res. Asst. SERDAL YAZICI

Publications & Works

1. Proportional L-Fractional Forms of Malthusian and Verhulst Equations

2. On the quantitative weighted generalization of Jafari transform

3. A new representation and shape-preserving properties of perturbed Bernstein operators

4. On a generalization of Szasz-Mirakyan operators including Dunkl-App ell polynomials

5. QUANTITATIVE DUNKL ANALOGUE OF SZASZ-MIRAKYAN OPERATORS

6. A Kantorovich Type Generalization of the Szasz Operators via Two Variable Hermite Polynomials

1. İki Değişkenli Hermite Polinomlarını İçeren Szász Oparatörlerinin Stancu-Kantorovich Tipli Genellemesi

2. A new generalization of Szász operators and its approximation properties

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