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Title:Oscillatory difference equations and moment problems
Authors:ID Ferreira, José M. (Author)
ID Pinelas, Sandra (Author)
ID Ruffing, Andreas (Author)
Files:.pdf Advances_in_Difference_Equations_2014_Ferreira,_Pinelas,_Ruffing_Oscillatory_difference_equations_and_moment_problems.pdf (331,56 KB)
MD5: F9D7D3A5E37D6A674C75B2A3A59ABDB9
 
URL http://advancesindifferenceequations.springeropen.com/articles/10.1186/1687-1847-2014-110
 
Language:English
Work type:Scientific work
Typology:1.01 - Original Scientific Article
Organization:UM - University of Maribor
Abstract:In this paper, we first consider some new oscillatory results with respect to the discrete Hermite polynomials of type I, respectively, type II and the Heim-Lorek polynomials. In the second part, we investigate the oscillatory and boundedness properties of the related orthogonality measures and the functions representing them. The polynomials considered so far in this article are closely related to the concept of theWess-Ruffing discretization.
Keywords:difference equations, Hermite polynomials, polynomials, discretization
Publication status:Published
Publication version:Version of Record
Year of publishing:2014
Number of pages:str. 1-16
Numbering:Letn. 2014
PID:20.500.12556/DKUM-66434 New window
ISSN:1687-1847
ISSN on article:1687-1847
DOI:10.1186/1687-1847-2014-110 New window
NUK URN:URN:SI:UM:DK:FUVRISNX
Publication date in DKUM:26.06.2017
Views:1687
Downloads:404
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Categories:Misc.
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Record is a part of a journal

Title:Advances in Difference Equations
Shortened title:Adv. Differ. Equ.
Publisher:Springer
ISSN:1687-1847
COBISS.SI-ID:522073625 New window

Licences

License:CC BY 4.0, Creative Commons Attribution 4.0 International
Link:http://creativecommons.org/licenses/by/4.0/
Description:This is the standard Creative Commons license that gives others maximum freedom to do what they want with the work as long as they credit the author.
Licensing start date:26.06.2017

Secondary language

Language:Slovenian
Keywords:diferencialne enačbe, Hermitovi polinomi, polinomi, diskretizacija


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