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Anisotropic function spaces: Hardy's inequality and traces on surfaces
Czechoslovak Mathematical Journal, Tome 41 (1991) no. 3, pp. 518-537
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DOI : 10.21136/CMJ.1991.102486
Classification : 46E35 
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Malarski, Mircea; Triebel, Hans. Anisotropic function spaces: Hardy's inequality and traces on surfaces. Czechoslovak Mathematical Journal, Tome 41 (1991) no. 3, pp. 518-537. doi: 10.21136/CMJ.1991.102486

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[N] Nikoľskij S. M.: Approximation of functions of several variables and embedding theorems. Second edition. (Russian). Moscow: Nauka 1977 [English translation of the first edition: Berlin-Heidelberg-New York: Springer-Verlag 1975]. | MR

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[T1] Triebel H.: Anisotropic function spaces I, II. Anal. Math. 10 (1984), 53-77, 79-96. | DOI

[T2] Triebel H.: A priori estimates and boundary value problems for semi-elliptic differential equations: A model case. Comm. Partial Differential Equations 8 (1983), 1621-1664. | DOI | MR | Zbl

[U1] Uspenskij S. V.: On embedding theorems for functions in domains I. (Russian), Sibirsk. Math. Ž. 7 (1966), 650-663.

[U2] Uspenskij S. V.: On traces of functions of the Sobolev class $W\sb{p}\sp{1\sb{1}\ldots 1\sb{n}}$ on smooth surfaces. (Russian). Sibirsk. Math. Ž. 13 (1972), 429-451. | MR

[UDP] Uspenskij S. V., Demidenko G. V., Perepelkin V. G.: Embedding theorems and applications to differential equations. (Russian). Novosibirsk: Nauka, 1984.

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