Theorems on imbedding in anisotropic spaces of vector-valued functions

Yakubov, S.Ya.; ŞAHMUROV , VƏLİ

doi:10.1007/bf01780977

Theorems on imbedding in anisotropic spaces of vector-valued functions

Yakubov S., ŞAHMUROV V.

Mathematical Notes of the Academy of Sciences of the USSR, vol.22, no.2, pp.657-659, 1977 (Scopus)

Nəşrin Növü: Article / Article
Cild: 22 Say: 2
Nəşr tarixi: 1977
Doi nömrəsi: 10.1007/bf01780977
jurnalın adı: Mathematical Notes of the Academy of Sciences of the USSR
Jurnalın baxıldığı indekslər: Scopus
Səhifə sayı: pp.657-659
Açıq Arxiv Kolleksiyası: Məqalə
Adres: Bəli

Qısa məlumat

Imbedding theorems are proved for abstract anisotropic spaces of Sobolev type. In particular, it is proved that if G is a bounded set satisfying the l horn condition, then there holds the imbedding[Figure not available: see fulltext.] where {Mathematical expression}, H is a Hilbert space, and A is a self-adjoint positive operator. © 1978 Plenum Publishing Corporation.