Title
Some integral inequalities for interval-valued functions
Date Issued
01 May 2018
Access level
metadata only access
Resource Type
journal article
Author(s)
Román-Flores H.
CHALCO CANO, YURILEV
Lodwick W.A.
Universidad de Tarapacá
Publisher(s)
Springer Science and Business Media, LLC
Abstract
In this paper, we explore some integral inequalities for interval-valued functions. More precisely, using the Kulisch–Miranker order on the space of real and compact intervals, we establish Minkowski’s inequality and then we derive Beckenbach’s inequality via an interval Radon’s inequality. Also, some examples and applications are presented for illustrating our results.
Start page
1306
End page
1318
Volume
37
Issue
2
Language
English
OCDE Knowledge area
Matemáticas
Subjects
DOI
10.1007/s40314-016-0396-7
Scopus EID
2-s2.0-85027879412
Source
Computational and Applied Mathematics
ISSN of the container
22383603
Sponsor(s)
This work was supported in part by Conicyt-Chile through Projects Fondecyt 1120674 and 1120665. Also, W. A. Lodwick was supported in part by FAPESP 2011/13985.
Sources of information: Directorio de Producción Científica Scopus