Scopus
YÖKSİS DOI Eşleşti
SJR Q1
Certain positive linear operators with better approximation properties
Mathematical Methods in the Applied Sciences · Kasım 2019
YÖKSİS Kayıtları
Certain positive linear operators with better approximation properties
Mathematical Methods in the Applied Sciences · 2019 SCI-Expanded
Prof. Dr. TUNCER ACAR →
YÖKSİS Kayıtları — ISSN Eşleşmesi
q Voronovskaya type theorems for q Baskakov operators
2016 ISSN: 01704214 SCI-Expanded
Prof. Dr. TUNCER ACAR →
p q Generalization of Szász Mirakyan operators
2016 ISSN: 01704214 SCI-Expanded
Prof. Dr. TUNCER ACAR →
Construction of a new family of Bernstein-Kantorovich operators
2017 ISSN: 01704214 SCI-Expanded
Prof. Dr. TUNCER ACAR →
Reconstruction of Baskakov operators preserving some exponential functions
2019 ISSN: 0170-4214 SCI-Expanded Q2
Prof. Dr. TUNCER ACAR →
Certain positive linear operators with better approximation properties
2019 ISSN: 0170-4214 SCI-Expanded
Prof. Dr. TUNCER ACAR →
Fixed points of (𝛼,𝜓)-contractions in Hausdorff partialmetric spaces
2019 ISSN: 0170-4214 SCI-Expanded
Prof. Dr. ÖZLEM ACAR →
A note on the matrix Sturm‐Liouville operators with principal functions
2019 ISSN: 0170-4214 SCI-Expanded
Prof. Dr. NİHAL YOKUŞ →
Some approximation properties by a class of bivariate operators
2019 ISSN: 0170-4214 SCI-Expanded
Prof. Dr. TUNCER ACAR →
New version of Bäcklund transformations in Euclidean 3‐space
2019 ISSN: 0170-4214 SCI-Expanded
Prof. Dr. MUHAMMED TALAT SARIAYDIN →
Makale Bilgileri
ISSN01704214
Yayın TarihiKasım 2019
Cilt / Sayfa42 · 5133-5142
Scopus ID2-s2.0-85052818437
Özet
The present paper deals with a new positive linear operator which gives a connection between the Bernstein operators and their genuine Bernstein-Durrmeyer variants. These new operators depend on a certain function τ defined on [0,1] and improve the classical results in some particular cases. Some approximation properties of the new operators in terms of first and second modulus of continuity and the Ditzian-Totik modulus of smoothness are studied. Quantitative Voronovskaja–type theorems and Grüss-Voronovskaja–type theorems constitute a great deal of interest of the present work. Some numerical results that compare the rate of convergence of these operators with the classical ones and illustrate the relevance of the theoretical results are given.
Yazarlar (4)
1
Augusta Raţiu
2
Ana Maria Acu
ORCID: 0000-0002-0488-1058
3
Tuncer Acar
4
Daniel Florin Sofonea
Anahtar Kelimeler
Ditzian-Totik modulus of smoothness
linear positive operators
Voronovskaja-type theorem
Kurumlar
Selçuk Üniversitesi
Selçuklu Turkey
Universitatea Lucian Blaga din Sibiu
Sibiu Romania
Scimago Dergi (ISSN Eşleşmesi)
Mathematical Methods in the Applied Sciences
Q1
SJR Skoru0,630
H-Index87
YayıncıJohn Wiley and Sons Ltd
ÜlkeUnited Kingdom
Engineering (miscellaneous) (Q1)
Mathematics (miscellaneous) (Q2)
Metrikler
2
Atıf
4
Yazar
3
Anahtar Kelime