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<title>Український математичний вісник, 2017, № 2</title>
<link href="http://dspace.nbuv.gov.ua:80/handle/123456789/169296" rel="alternate"/>
<subtitle/>
<id>http://dspace.nbuv.gov.ua:80/handle/123456789/169296</id>
<updated>2026-04-18T16:20:19Z</updated>
<dc:date>2026-04-18T16:20:19Z</dc:date>
<entry>
<title>О проблеме В.Н. Дубинина для симметричных многосвязных областей</title>
<link href="http://dspace.nbuv.gov.ua:80/handle/123456789/169326" rel="alternate"/>
<author>
<name>Выговская, Л.В.</name>
</author>
<id>http://dspace.nbuv.gov.ua:80/handle/123456789/169326</id>
<updated>2020-06-10T22:26:30Z</updated>
<published>2017-01-01T00:00:00Z</published>
<summary type="text">О проблеме В.Н. Дубинина для симметричных многосвязных областей
Выговская, Л.В.
</summary>
<dc:date>2017-01-01T00:00:00Z</dc:date>
</entry>
<entry>
<title>Convolution equations and mean value theorems for solutions of linear elliptic equations with constant coefficients in the complex plane</title>
<link href="http://dspace.nbuv.gov.ua:80/handle/123456789/169325" rel="alternate"/>
<author>
<name>Trofymenko, O.D.</name>
</author>
<id>http://dspace.nbuv.gov.ua:80/handle/123456789/169325</id>
<updated>2020-06-10T22:26:29Z</updated>
<published>2017-01-01T00:00:00Z</published>
<summary type="text">Convolution equations and mean value theorems for solutions of linear elliptic equations with constant coefficients in the complex plane
Trofymenko, O.D.
In terms of the Bessel functions we characterize smooth solutions of some convolution equations in the complex plane and prove a two-radius theorem for solutions of homogeneous linear elliptic equations with constant coefficients whose left hand side is representable in the form of the product of some non-negative integer powers of the complex differentiation operators ∂ and ∂ ̄.
</summary>
<dc:date>2017-01-01T00:00:00Z</dc:date>
</entry>
<entry>
<title>Нерiвностi Колмогорова для норм похiдних Рiсса функцiй багатьох змiнних</title>
<link href="http://dspace.nbuv.gov.ua:80/handle/123456789/169324" rel="alternate"/>
<author>
<name>Парфiнович, Н.В.</name>
</author>
<id>http://dspace.nbuv.gov.ua:80/handle/123456789/169324</id>
<updated>2020-06-10T22:26:27Z</updated>
<published>2017-01-01T00:00:00Z</published>
<summary type="text">Нерiвностi Колмогорова для норм похiдних Рiсса функцiй багатьох змiнних
Парфiнович, Н.В.
</summary>
<dc:date>2017-01-01T00:00:00Z</dc:date>
</entry>
<entry>
<title>Pseudospectral functions of various dimensions for symmetric systems with the maximal deficiency index</title>
<link href="http://dspace.nbuv.gov.ua:80/handle/123456789/169323" rel="alternate"/>
<author>
<name>Mogilevskii, V.I.</name>
</author>
<id>http://dspace.nbuv.gov.ua:80/handle/123456789/169323</id>
<updated>2020-06-10T22:26:32Z</updated>
<published>2017-01-01T00:00:00Z</published>
<summary type="text">Pseudospectral functions of various dimensions for symmetric systems with the maximal deficiency index
Mogilevskii, V.I.
We consider first-order symmetric system Jy′ −A(t)y = λ∆(t)y with n×n-matrix coefficients defined on an interval [a, b) with the regular endpoint a. It is assumed that the deficiency indices N± of the system satisfies N− ≤ N+ = n. The main result is a parametrization of all pseudospectral functions σ(•) of any possible dimension nσ ≤ n by means of a Nevanlinna parameter τ = {C₀ (λ), C₁ (λ)}.
</summary>
<dc:date>2017-01-01T00:00:00Z</dc:date>
</entry>
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