Abstract
dc:descriptionWE STUDY THE EXISTENCE OR NOT OF THE COMPLEX AND REAL ZEROS OF MIXED BESSEL FUNCTIONS, MV(Z)=F(Z)JV(Z)+G(Z)JV'(Z), OF FIRST KIND AND ORDER V (IN GENERAL COMPLEX). THE MULTIPLICITY OF THE ZEROS OF THE DERIVATIVES OF BESSEL FUNCTIONS JV(S)(Z), S=1,2,3,4 IS ALSO EXAMINED. FOR THE FUNCTION JV''(Z), WHICH IS A SPECIAL CASE OF THE FUNCTION MV(Z), WE GIVE UPPER AND LOWER BOUNDS FOR THE FIRST POSITIVE ZERO OF IT. WE ALSO OBTAIN THE DIFFERENTIAL EQUATION WHICH SATISFY THE ZEROS OF THE FUNCTION MV(Z) AND WE STUDY THE MONOTONICITY OF THE POSITIVE ZEROS OF THAT FUNCTION, AS WELL AS THE POSITIVE FUNCTION R(V) OF THE IMAGINARY ZEROS +IR(V) OF THE FUNCTION JV'(Z).
Degree
thesis:*- Grantor dc:publisher
- University of Patras
- Year dc:date
- 1989
Author and committee
dc:creator, dc:contributor.*- Authors dc:creator
-
- Kokologiannaki, Chrysi
- Κοκολογιαννάκη-Κωνσταντοπούλου, Χρυσή
Subjects
dc:subject × 12Rights
- Language dc:language
- gre
Identifiers
dc:identifier.*- Identifier
- 10.12681/eadd/1179
- OAI identifier oai:identifier
- oai:10442/1179