Equivalence of Markov's and Schur's inequalities on compact subsets of the complex plane
<p/> <p>We prove that, on an arbitrary compact subset of the complex plane, Markov's and Schur's inequalities are equivalent.</p>
Main Author: | Białas-Cież L |
---|---|
Format: | Article |
Language: | English |
Published: |
SpringerOpen
1999-01-01
|
Series: | Journal of Inequalities and Applications |
Subjects: | |
Online Access: | http://www.journalofinequalitiesandapplications.com/content/3/429598 |
Similar Items
-
A Schur type inequality for six variables
by: Finta Bela
Published: (2014-12-01) -
Pre-Schur convex functions and some integral inequalities on domains from plane
by: Dragomir Silvestru Sever
Published: (2023-11-01) -
Schur multiplier operator and matrix inequalities
by: Alemeh Sheikhhosseini
Published: (2023-11-01) -
Schur-Convexity of the Mean of Convex Functions for Two Variables
by: Huan-Nan Shi, et al.
Published: (2022-11-01) -
Schur m-power convexity of generalized geometric Bonferroni mean involving three parameters
by: Shan-He Wu, et al.
Published: (2019-03-01)