BERNSTEIN-WALSH TYPE INEQUALITIES FOR DERIVATIVES OF ALGEBRAIC POLYNOMIALS

In this work, we study Bernstein-Walsh-type estimations for the derivative of an arbitrary algebraic polynomial in regions with piece wise smooth boundary without cusps of the complex plane. Also, estimates are given on the whole complex plane.

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Publication Name
(dc.title)
BERNSTEIN-WALSH TYPE INEQUALITIES FOR DERIVATIVES OF ALGEBRAIC POLYNOMIALS
Author/s
(dc.contributor.yazarlar)
Fahreddin G. Abdullayev, Cevahir D. Gun
Publication type
(dc.type)
Makale
Language
(dc.language)
İngilizce
Publication year
(dc.date.issued)
2022
National/International
(dc.identifier.ulusaluluslararasi)
Uluslararası
Source
(dc.relation.journal)
Bulletin of the Korean Mathematical Society (대한수학회보)
Number
(dc.identifier.issue)
1
Volume/Issue
(dc.identifier.volume)
59
Page
(dc.identifier.startpage)
45-72
ISSN/ISBN
(dc.identifier.issn)
ISSN: 1015-8634
Publisher
(dc.publisher)
Korean Mathematical Society, Seoul
Databases
(dc.contributor.veritaban)
Web of Science Core Collection
Databases
(dc.contributor.veritaban)
Kaynak web sitesi
Databases
(dc.contributor.veritaban)
Scopus
Index Type
(dc.identifier.index)
SCI Expanded
Index Type
(dc.identifier.index)
Scopus
Impact Factor
(dc.identifier.etkifaktoru)
0,467 / 2021-WOS / 5 Year: 0,556
Abstract
(dc.description.abstract)
In this work, we study Bernstein-Walsh-type estimations for the derivative of an arbitrary algebraic polynomial in regions with piece wise smooth boundary without cusps of the complex plane. Also, estimates are given on the whole complex plane.
URL
(dc.rights)
https://koreascience.kr/article/JAKO202208258857810.page
DOI
(dc.identifier.doi)
10.4134/BKMS.b210023
Faculty / Institute
(dc.identifier.fakulte)
Fen Fakültesi
Department
(dc.identifier.bolum)
Uygulamalı Matematik ve Enformatik Bölümü
Author(s) in the Institution
(dc.contributor.author)
Fahreddin ABDULLAYEV
Kayıt No
(dc.identifier.kayitno)
BLBBD8388B
Record Add Date
(dc.date.available)
2022-07-08
Notes (Publication year)
(dc.identifier.notyayinyili)
2022
Wos No
(dc.identifier.wos)
WOS:000804367300004
Subject Headings
(dc.subject)
algebraic polynomial
Subject Headings
(dc.subject)
quasicircle
Subject Headings
(dc.subject)
smooth curve
Subject Headings
(dc.subject)
inequalities
Analyzes
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