GAZİANTEP ÜNİVERSİTESİ
NACİ TOPÇUOĞLU M.Y.O. ELEKTRONİK VE OTOMASYON
Çalışma Soruları |
Döküman/Dosya 07-basit-esitsizlikler12632.pdf 08-mutlak-deger12632.pdf 11-ozdeslikler-carp-ayirma12632.pdf 22-baginti-fonksiyon12632.pdf |
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Research on Mathematics and Science
Bölüm Adı: A Generalization of Szasz Type Operators Involving Generating Function of Negative Order Genocchi Polynomials |
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The modified q-Genocchi numbers and polynomials with applications to q-zeta functions
Bagdasaryan Armen,ARACI SERKAN,AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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Identities derived from a particular class of generating functions for
Frobenius-Euler type Simsek numbers and polynomials
AĞYÜZ ERKAN
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On Convergence Properties Associated with Euler Type Polynomials
AĞYÜZ ERKAN
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On the convergence properties of generalized Szász–Kantorovich type operators involving Frobenious–Euler–Simsek-type polynomials
AĞYÜZ ERKAN
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On convergence properties of fubini-type polynomials
AĞYÜZ ERKAN
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A note on Bernoulli and Euler type numbers and polynomials
AĞYÜZ ERKAN
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A Note on Uniformly Convergence for Positive Linear Operators Involving Euler Type
Polynomials
AĞYÜZ ERKAN
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Convergence Properties of a Kantorovich Type of Szász Operators Involving Negative Order Genocchi Polynomials
AĞYÜZ ERKAN
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A note on approximation properties of Szász type operators involving generating function of tangent polynomials
AĞYÜZ ERKAN
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Approximation using Szasz-type operators with the Fubini-type ´
polynomials’ generating function
AĞYÜZ ERKAN
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On The Convergence Properties of Kantorovich-Szasz Type Operators Involving Tangent Polynomials
AĞYÜZ ERKAN
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Remark and observation on recent development of Bernstein type polynomials
AĞYÜZ ERKAN
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(p,q)-type polynomials and their properties
AĞYÜZ ERKAN
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On the study modified (p,q)- Bernstein polynomials and their applications
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A note on ( p , q ) $(p,q)$ -Bernstein polynomials and their applications based on ( p , q ) $(p,q)$ -calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A note on Bernstein polynomials based on (p,q)-calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A new type Bernstein polynomials depend on (p, q)-integers
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A study on the new mixed-type polynomials related to Boole polynomials
GÜRKAN FATMAGÜL,AÇIKGÖZ MEHMET,AĞYÜZ ERKAN
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Integral representations of several (p,q)-Bernstein polynomials and their applications
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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Applications of Z transform to Some Elemantary Functions in q and p q Calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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On a q-analog of some numbers and polynomials
ARACI SERKAN,AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A symmetric identity on the q Genocchi polynomials of higher order under third dihedral group D3
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET,ARACI SERKAN
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On the Dirichlet s type of Eulerian polynomials
ARACI SERKAN,AÇIKGÖZ MEHMET,AĞYÜZ ERKAN
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Observations on a generalized Kantorovic type operators involving special polynomials
AĞYÜZ ERKAN
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On the Convergence properties of positive linear operators including special polynomials given by generating functions method
AĞYÜZ ERKAN
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A Study on Frobenius Euler-Type Simsek Numbers and Polynomials
AĞYÜZ ERKAN
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A note on the recent development of positive-linear operators involving special polynomials
AĞYÜZ ERKAN
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A Study on Fubini Type Polynomials
AĞYÜZ ERKAN
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A Note on positive linear operators obtained with the help of the generating functions method
AĞYÜZ ERKAN
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The rate of convergence on Kantorovich-Szász operators involving Fubini type polynomials
AĞYÜZ ERKAN
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On Convergence Properties of Fubini Type
Polynomials II
AĞYÜZ ERKAN
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A Note on Bernoulli and Euler Type Numbers and
Polynomials II
AĞYÜZ ERKAN
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Convergence by Szász type Operators Based on Euler Type Polynomials
AĞYÜZ ERKAN
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’A Note on Approximation Properties of Szász -Type Operators Involving Generating
Function on Tangent Polynomials II
AĞYÜZ ERKAN
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A Study on The Rate of Convergence of a New Bernstein-Type Polynomials
AĞYÜZ ERKAN, MENEKŞE YILMAZ MİNE
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Remark and observation on recent development of Bernstein type polynomials II
AĞYÜZ ERKAN
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On q-Bernstein-Schurer Polynomials
AĞYÜZ ERKAN
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A STUDY ON BETA TYPE FUNCTIONS AND POLYNOMIALS BASED ON POST QUANTUM CALCULUS
AĞYÜZ ERKAN
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A survey on Z-Transforms and q-Analysis
AĞYÜZ ERKAN
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(p,q)-Type Polynomials and Their Properties
AĞYÜZ ERKAN
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q-Bernstein Type Polynomials and Their Applications on [a,b]
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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New Type Polynomial Families Based on Post Quantum Calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A new type Bernstein polynomials depend on (p,q)-integers
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A note on Bernstein polynomials based on (p,q)-calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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The generating function of (p,q)-Bernstein polynomials and their properties based on (p,q)-calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A note on the (p,q)-Beta polynomials and their properties
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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On the Bernstein polynomials and their properties in (p,q)-Calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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Integral Representations of Multiplications of Bernstein Polynomials and Their Relations with Special Functions in the p q Calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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Some New Results In Z Transforms Under The q and p q Calculus
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET
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A NOTE ON THE MIXED TYPE POLYNOMIALS RELATED TO BOOLE POLYNOMIALS
Gürkan Fatmagül,AÇIKGÖZ MEHMET,AĞYÜZ ERKAN
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A symmetric identity on the q Genocchi polynomials of higher order under third dihedral group D3
AĞYÜZ ERKAN,AÇIKGÖZ MEHMET,ARACI SERKAN
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ROBOT HAREKETLERİNİN TOPOLOJİSİ
AĞYÜZ ERKAN,BİRLİK SABRİ
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TOPOLOJİK ROBOTLAR ÜZERİNE
AĞYÜZ ERKAN,BİRLİK SABRİ
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TOPOLOJİ ve ROBOTLAR
AĞYÜZ ERKAN,BİRLİK SABRİ
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BAZI ÖZEL POLİNOMLARIN ÜRETEÇ FONKSİYONLARINI İÇEREN POZİTİF LİNEER OPERATÖRLERİN YAKLAŞIMI
Yaklaşım teorisinde bazı özel polinomların üreteç fonksiyonları yardımıyla oluşturulan pozitif lineer operatörlerin yakınsaklık özellikleri.
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Gaziantep Kolej Vakfı
Matematik Öğretmeni
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Dönem | Ders Adı | Dili | Saat | |
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1 | 2016-2017 | SOSYOLOJİDE İSTATİSTİKSEL YÖNTEMLER I | Türkçe | 3 |
2 | 2018-2019 | Matlab Programlama Diline Giriş | Türkçe | 3 |
3 | 2018-2019 | Temel Matematik | Türkçe | 2 |
4 | 2018-2019 | Mathematics-I | İngilizce | 3 |
5 | 2018-2019 | Differential Equations | İngilizce | 3 |
6 | 2020-2021 | Bilgisayar Programlama | Türkçe | 4 |
7 | 2020-2021 | Calculus II | İngilizce | 4 |
8 | 2020-2021 | Differantial Equations | İngilizce | 3 |
9 | 2021-2022 | Linear Algebra | İngilizce | 3 |
10 | 2021-2022 | Calculus I | İngilizce | 4 |
11 | 2021-2022 | Bilgisayar Programlama | Türkçe | 4 |
12 | 2021-2022 | Calculus II | İngilizce | 4 |
13 | 2021-2022 | Differential Equations | İngilizce | 3 |
14 | 2022-2023 | Calculus II | İngilizce | 4 |
15 | 2022-2023 | Differential Equations | İngilizce | 3 |
16 | 2022-2023 | Calculus I | İngilizce | 4 |
17 | 2022-2023 | Linear Algebra | İngilizce | 3 |
18 | 2020-2021 | AE152 Calculus II | İngilizce | 4 |
19 | 2020-2021 | AE256 Differential Equations | İngilizce | 3 |
20 | 2021-2022 | AE151 Calculus I | İngilizce | 4 |
21 | 2021-2022 | AE255 Linear Algebra | İngilizce | 3 |
22 | 2021-2022 | AE152 Calculus II | İngilizce | 4 |
23 | 2021-2022 | AE256 Differential Equations | İngilizce | 3 |
24 | 2022-2023 | AE151 Calculus I | İngilizce | 4 |
25 | 2022-2023 | AE255 Linear Algebra | İngilizce | 3 |
26 | 2022-2023 | AE152 Calculus II | İngilizce | 4 |
27 | 2022-2023 | AE256 Differential Equations | İngilizce | 3 |
Dönem | Ders Adı | Dili | Saat | |
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1 | 2020-2021 | Genel Matematik | Türkçe | 2 |
2 | 2020-2021 | Matematik-I | Türkçe | 3 |
3 | 2020-2021 | Bilgisayarda Programlama | Türkçe | 3 |
4 | 2021-2022 | Bilgisayarda Programlama | Türkçe | 3 |
5 | 2021-2022 | Genel Matematik | Türkçe | 2 |
6 | 2022-2023 | NTTT101 MATEMATİK | Türkçe | 3 |
7 | 2022-2023 | NTMT101 MATEMATİK | Türkçe | 3 |
8 | 2022-2023 | NTMT102 OFİS OTOMASYON | Türkçe | 2 |
9 | 2023-2024 | NTEH101 MATEMATİK | Türkçe | 3 |
10 | 2023-2024 | NTMT101 MATEMATİK | Türkçe | 3 |
11 | 2023-2024 | NTOT101 MATEMATİK | Türkçe | 3 |
12 | 2023-2024 | NTGÜ109 MATEMATİK | Türkçe | 3 |
13 | 2023-2024 | NTBC210 MESLEKİ YABANCI DİL-2 | Türkçe | 2 |
14 | 2023-2024 | NTMT004 MESLEKİ YABANCI DİL-2 | Türkçe | 2 |
15 | 2023-2024 | NTEH003 MESLEKİ YABANCI DİL-2 | Türkçe | 2 |
16 | 2023-2024 | NTGT109 MATEMATİK | Türkçe | 2 |
17 | 2023-2024 | NTTT109 MATEMATİK | Türkçe | 2 |
18 | 2023-2024 | TDP101 TOPLUMSAL DUYARLILIK PROJESİ | Türkçe | 1 |
19 | 2023-2024 | NTEH102 OFİS OTOMASYON | Türkçe | 2 |
20 | 2023-2024 | NTMT102 OFİS OTOMASYON | Türkçe | 2 |
21 | 2023-2024 | TDP102 TOPLUMSAL DUYARLILIK PROJESİ-II | Türkçe | 1 |
22 | 2023-2024 | NTTT011 İSTATİSTİK | Türkçe | 2 |
23 | 2023-2024 | NETED201 İŞYERİ EĞİTİMİ-I | Türkçe | 6 |
24 | 2020-2021 | EHT102 MATEMATİK-II | Türkçe | 4 |
25 | 2020-2021 | MKT102 MESLEKİ MATEMATİK | Türkçe | 4 |
26 | 2020-2021 | BCT102 MATEMATİK-II | Türkçe | 4 |
27 | 2021-2022 | ELK102 MATEMATİK-II | Türkçe | 3 |
28 | 2021-2022 | MKT101 MATEMATİK | Türkçe | 3 |
29 | 2021-2022 | RTV101 GENEL MATEMATİK | Türkçe | 2 |
30 | 2022-2023 | MKT101 MATEMATİK | Türkçe | 3 |
31 | 2022-2023 | RTV101 GENEL MATEMATİK | Türkçe | 2 |
32 | 2022-2023 | MKT102 MESLEKİ MATEMATİK | Türkçe | 4 |
33 | 2022-2023 | BCT102 MATEMATİK-II | Türkçe | 4 |
Durum | Tez Adı | Hazırlayan | Kaynak | Yıl | |
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1 | Tamamlandı | Mertebesi (-1) olan Bernoulli polinomlarını içeren Szász-tipi pozitif lineer operatörlerin yaklaşım özellikleri | SERDAR YILMAZ | TezMerkezi | 2024 |
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International Baccalaureate
International Baccalaureate Mathematics: Applications and interpretation (Cat.2)
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KTÜ Bilimsel Araştırmalar Yaz Seminerleri (BAYS)
SPSS ile veri Analizi
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Türk Matematik Derneği
Üye Bilimsel Kuruluş 2013 |
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