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<title>Нелинейные граничные задачи, 2000, том 10</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/169139</link>
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<pubDate>Thu, 23 Apr 2026 19:14:55 GMT</pubDate>
<dc:date>2026-04-23T19:14:55Z</dc:date>
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<title>Нелинейные граничные задачи, 2000, том 10</title>
<url>http://dspace.nbuv.gov.ua:80/bitstream/id/505446/</url>
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<title>Wavelets and boundary value probems</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/169261</link>
<description>Wavelets and boundary value probems
Yunakovsky, A.D.
Method of determination of an approximate solution of a boundary value problem for the ordinary differential equation, based on an expansion by a system of basis functions, constructed on a multiscale system of basis wavelets and satisfying given boundary conditions is described.
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<pubDate>Sat, 01 Jan 2000 00:00:00 GMT</pubDate>
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<dc:date>2000-01-01T00:00:00Z</dc:date>
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<title>Positive solutions of a three point boundary value problem</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/169260</link>
<description>Positive solutions of a three point boundary value problem
Webb, J.R.L.
We establish existence of positive solutions of some boundary value problems for a second order semilinear ordinary differential equation u" + g(t)f(u) = 0 on [0,1]. The boundary conditions involve three points, 0 ‹ η ‹ 1. The conditions on f strictly include the sub- and super-linear cases.
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<pubDate>Sat, 01 Jan 2000 00:00:00 GMT</pubDate>
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<dc:date>2000-01-01T00:00:00Z</dc:date>
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<title>Методы симметризации в задаче Hele-Shaw</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/169259</link>
<description>Методы симметризации в задаче Hele-Shaw
Васильева, Н.В.
The Hele-Shaw problem has studied in the paper. Estimates of both solutions’ support and time of their existence have been obtained with the methods of symmetrized.
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<pubDate>Sat, 01 Jan 2000 00:00:00 GMT</pubDate>
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<dc:date>2000-01-01T00:00:00Z</dc:date>
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<title>Attractors of reaction-diffusion equations with nonmonotone nonlinearity</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/169258</link>
<description>Attractors of reaction-diffusion equations with nonmonotone nonlinearity
Valero, J.
In this paper we study the existence of global compact attractors for nonlinear parabolic equations of reaction-diffusion type. The studied equations are generated by a difference of subdifferential maps and are not assumed to have a unique solution for each initial state. Applications are given to inclusions modelling combustion in porous media and processes of transmission of electrical impulses in nerve axons.
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<pubDate>Sat, 01 Jan 2000 00:00:00 GMT</pubDate>
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<dc:date>2000-01-01T00:00:00Z</dc:date>
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