Mapping Properties of One Class of Quasielliptic Operators

Author:

Demidenko Gennadii

Publisher

Springer Singapore

Reference17 articles.

1. Nikol’skii, S.M.: The first boundary problem for a general linear equation. Sov. Math. Dokl. 3, 1388–1390 (1962)

2. Volevich, L.R.: Local properties of solutions to quasielliptic systems. Mat. Sb. 59, 3–52 (1962). (in Russian)

3. Bagirov, L.A., Kondratyev, V.A.: On elliptic equations in $${\mathbb{R}}^n$$ . Differ. Uravn. 11, 498–504 (1975). (in Russian)

4. Cantor, M.: Spaces of functions with asymptotic conditions on $${\mathbb{R}}^n$$ . Indiana Univ. Math. J. 24, 897–902 (1975)

5. Cantor, M.: Elliptic operators and decomposition of tensor fields. Bull. AMS 5, 235–262 (1981)

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1. On Solvability of One Class of Quasielliptic Systems;Siberian Mathematical Journal;2020-11

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