On the homogenization of the periodic maxwell system

Functional Analysis and its Applications

Volumn 38, Issue 3, 2004, Pages 234-237

  Suslina, T A ^a  

^a ST PETERSBURG STATE UNIVERSITY   (Russian Federation)

Author keywords

effective medium; homogenization; periodic Maxwell operator

Indexed keywords

EID: 4644323236     PISSN: 00162663     EISSN: None     Source Type: Journal    
DOI: 10.1023/B:FAIA.0000042808.32919.b7     Document Type: Article

References (7)

1. N. S. Bakhvalov and G. P. Panasenko, Homogenization: Averaging Processes in Periodic Media. Mathematical Problems in the Mechanics of Composite Materials [in Russian], Nauka, Moscow, 1984; English transl. Math. Appl. (Soviet Ser.), Vol. 36, Kluwer Acad. Publ., Dordrecht, 1989.
2. N. S. Bakhvalov and G. P. Panasenko, Homogenization: Averaging Processes in Periodic Media. Mathematical Problems in the Mechanics of Composite Materials [in Russian], Nauka, Moscow, 1984; English transl. Math. Appl. (Soviet Ser.), Vol. 36, Kluwer Acad. Publ., Dordrecht, 1989.
3. A. Bensoussan, J.-L. Lions, and G. Papanicolaou, Asymptotic Analysis for Periodic Structures, Stud. Math. Appl., Vol. 5, North-Holland, Amsterdam-New York, 1978.
4. V. V. Zhikov, S. M. Kozlov, and O. A. Olejnik, Homogenization of Differential Operators [in Russian], Nauka, Moscow, 1993; English transl. Springer-Verlag, Berlin, 1994.
5. M. Sh. Birman and T. A. Suslina, In: Systems, Approximations, Singular Integral Operators and Related Topics (Bordeaux, 2000), Oper. Theory Adv. Appl., Vol. 129, Birkhäuser, Basel, 2001, pp. 71-107.
6. M. Sh. Birman and T. A. Suslina, Algebra Analiz, 15, No. 5, 1-108 (2003); English transl. St. Petersburg Math. J., 15, No. 5, 1-77 (2004).
7. M. Sh. Birman and T. A. Suslina, Algebra Analiz, 15, No. 5, 1-108 (2003); English transl. St. Petersburg Math. J., 15, No. 5, 1-77 (2004).