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WEIGHTED HARDY INEQUALITIES AND THEIR APPLICATIONS TO OSCILLATION THEORY OF HALF–LINEAR DIFFERENTIAL EQUATIONS

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dc.contributor.author R. Oinarov
dc.contributor.author S.Y. Rakhimova
dc.date.accessioned 2012-11-20T15:32:41Z
dc.date.available 2012-11-20T15:32:41Z
dc.date.issued 2012-11-20
dc.identifier.uri http://dspace.enu.kz/handle/data/2396
dc.description For the equation 􀀀 (t)|y0(t)|p−2y0(t) 0 + v(t)|y(t)|p−2y(t) = 0, t 2 (a, b) where 1 < p < 1, we establish the properties of oscillation and nonoscillation. en_US
dc.description.abstract For the equation 􀀀 (t)|y0(t)|p−2y0(t) 0 + v(t)|y(t)|p−2y(t) = 0, t 2 (a, b) where 1 < p < 1, we establish the properties of oscillation and nonoscillation. en_US
dc.description.sponsorship Евразийский национальный университет имени Л.Н. Гумилева en_US
dc.subject weighted Hardy inequalities en_US
dc.subject roundabout theorem en_US
dc.subject variational method en_US
dc.subject nonoscillation en_US
dc.title WEIGHTED HARDY INEQUALITIES AND THEIR APPLICATIONS TO OSCILLATION THEORY OF HALF–LINEAR DIFFERENTIAL EQUATIONS en_US
dc.type Article en_US


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