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[1] Bogovskii M. E., “Reshenie nekotorykh zadach vektornogo analiza, svyazannykh s operatorami $\operatorname{Div}$ i $\operatorname{grad}$”, Trudy seminara S. L. Soboleva, no. 1, Nauka, Novosibirsk, 1980, 5–40 | MR
[2] Guschin A. K., “O ravnomernoi stabilizatsii reshenii vtoroi smeshannoi zadachi dlya parabolicheskogo uravneniya”, Matem. sb., 119 (1982), 451–508 | MR
[3] Heywood J. G., “On uniqueness questions in the theory of viscous flow”, Acta Math., 138 (1976), 61–102 | DOI | MR
[4] Ladyzhenskaya O. A., Matematicheskie voprosy dinamiki vyazkoi neszhimaemoi zhidkosti, Nauka, M., 1970 | MR
[5] Ladyzhenskaya O. A, Solonnikov V. A., “O nachalno-kraevoi zadache dlya linearizovannoi sistemy uravnenii Nave–Stoksa v oblastyakh s nekompaktnymi granitsami”, Tr. MIAN, 159, Nauka, M., 1983, 37–40 | MR | Zbl
[6] Mukminov F. Kh., “O ravnomernoi stabilizatsii reshenii vneshnei zadachi dlya uravnenii Nave–Stoksa”, Matem. sb., 185:3 (1994), 41–68 | MR | Zbl
[7] Oleinik O. A., Iosifyan G. A., “Analog printsipa Sen-Venana i edinstvennost reshenii kraevykh zadach v neogranichennykh oblastyakh dlya parabolicheskikh uravnenii”, UMN, 31 (1976), 142–166 | MR | Zbl
[8] Tacklind S., “Sur les classes quasianalytiques des solutions des equations aux derivees partielles du type parabolique”, Nova Acta Reg. Soc. Sci. Upsaliensis. Ser. 4, 10:3 (1936)
[9] Borchers W., Sohr H., “The equations $\operatorname{Div}\mathbf u=f$ and $\operatorname{rot}\mathbf v=g$ with homogeneous Dirichlet boundary condition”, Hokkaido Math. J., 19 (1990), 67–87 | MR | Zbl