Strong nonlinear limit-point/limit-circle properties for second order differential equations with delay

BARTUŠEK, Miroslav and John GRAEF. Strong nonlinear limit-point/limit-circle properties for second order differential equations with delay. Panamer. Math. J. 2010, 20/2010, No 1, p. 31-39. ISSN 1064-9735.

Basic information

• Original name: Strong nonlinear limit-point/limit-circle properties for second order differential equations with delay
• Name in Czech: Silné limit-point a limit-circle vlastnosti diferenciálních rovnic druhého řádu se zpožděním
• Authors: BARTUŠEK, Miroslav (203 Czech Republic, guarantor, belonging to the institution) and John GRAEF (840 United States of America).
• Edition: Panamer. Math. J. 2010, 1064-9735.

Other information

• Original language: English
• Type of outcome: Article in a journal
• Field of Study: 10101 Pure mathematics
• Country of publisher: United States of America
• Confidentiality degree: is not subject to a state or trade secret
• RIV identification code: RIV/00216224:14310/10:00049779
• Organization unit: Faculty of Science
• Keywords (in Czech): rovnice druhého řádu ;limit-poit ; limit-circle
• Keywords in English: second order equations;limit-point;limit-circle
• Tags: AKb, rivok

Abstract

Second order differential equations with delay are investigated.Sufficient/necessary conditions are given for equation to be of the nonlinear limit-point/limit-circle type.

Abstract (in Czech)

V článku jsou odvozeny dostatečné/nutné podmínky pro to ,aby rovnice druhého řádu se zpožděním byla typu limit-point/limit-circle.

Links

• GA201/08/0469, research and development project: Name: Oscilační a asymptotické vlastnosti řešení diferenciálních rovnic

Investor: Czech Science Foundation, Oscillatory and asymptotic properties of solutions of differential equations

• MSM0021622409, plan (intention): Name: Matematické struktury a jejich fyzikální aplikace

Investor: Ministry of Education, Youth and Sports of the CR, Mathematical structures and their physical applications