Books
- V.G. Maz'ya, S.A. Nazarov, and B.A. Plamenevskii. Asymptotics of solutions
to elliptic boundary-value problems under a singular perturbation of
the domain. Tbilisi: Tbilisi Univ., 1981. (Russian).
- S.A. Nazarov. Introduction to asymptotic methods of the elasticity theory.
Leningrad: Leningrad Univ., 1983. (Russian).
- S.A. Nazarov and M.V. Paukshto. Discrete models and homogenization
in problems of the elasticity theory. Leningrad: Leningrad Univ., 1984.
(Russian).
- S.A. Nazarov. For matriculants of Leningrad University. Methodical textbook
for entrance examinations in mathematics. Leningrad : Leningrad
State University, 1984. (Russian).
- S.A. Nazarov. Asymptotic expansions of eigenvalues. Leningrad: Leningrad
Univ., 1987. (Russian).
- S.A. Nazarov and B.A. Plamenevsky. Elliptic Problems in Domains with
Piecewise Smooth Boundaries. Moscow: Nauka, 1991. (Russian).
- W.G. Mazja, S.A. Nasarow, and B.A. Plamenewski. Asymptotische Theorie
elliptischer Randwertaufgaben in singulär gestörten Gebieten, volume 1.
Berlin: Akademie-Verlag, 1991. (German).
- W.G. Mazja, S.A. Nasarow, and B.A. Plamenewski. Asymptotische Theorie
elliptischer Randwertaufgaben in singulärr gestörten Gebieten, volume 2.
Berlin: Akademie-Verlag, 1991. (German).
- S.A. Nazarov and B.A. Plamenevsky. Elliptic Problems in Domains with
Piecewise Smooth Boundaries, volume 13 of de Gruyter Expositions in
Mathematics. Berlin, New York: Walter de Gruyter and Co, 1994.
- S.A. Nazarov and M.N. Kubenskii. Methodical textbook in mathematics for
matriculants. StPetersburg: ELMOR, 1995. (Russian).
- S.A. Nazarov, N.A. Volkova, and G.V. Novoselova. For matriculants :
examinational problems in mathematics. StPetersburg : ELMOR, 1997.
(Russian).
- V.G. Maz'ya, S.A. Nazarov, and B.A. Plamenevskii. Asymptotic Theory of
Elliptic Boundary Value Problems in Singularly Perturbed Domains. Vol.
I, volume 111 of Operator Theory: Advances and Applications. Birkh¨auser
Verlag, 2000.
- S.A. Nazarov. Asymptotic Theory of Thin Plates and Rods. Vol.1. Dimension
Reduction and Integral Estimates. Novosibirsk: Nauchnaya Kniga,
2001.
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