Geodesic
On a $W^2_2$ regularity of a solution of semicoercive variational inequalities
Dalʹnevostočnyj matematičeskij žurnal, Tome 3 (2002) no. 1, pp. 210-215.

Voir la notice de l'article provenant de la source Math-Net.Ru

The $W^2_2$-regularity of the solution is established for semicoercive variational inequalities. 
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R. V. Namm; A. G. Podgaev. On a $W^2_2$ regularity of a solution of semicoercive variational inequalities. Dalʹnevostočnyj matematičeskij žurnal, Tome 3 (2002) no. 1, pp. 210-215. http://geodesic.mathdoc.fr/item/DVMG_2002_3_1_a13/

[1] H. Brezis, “Problèmes unilatéraux”, J. de Math.Pures et Appliquées, 51 (1972), 1–168 | MR | Zbl

[2] P. Grisvard, “Boundary value problems in non-smooth domains”, Lecture Notes MD 20742, 19, College Park, University of Maryland. Dep. Math., 1980

[3] M. Minu, Matematicheskoe programmirovanie, Nauka, M., 1990 | MR

[4] A. A. Kaplan, R. V. Namm, “Ob otsenke skorosti skhodimosti iteratsionnykh protsessov s prox-regulyarizatsiei”, Sbornik “Issledovaniya po uslovnoi korrektnosti zadach matematicheskoi fiziki”, Novosibirsk, 1989, 60–77 | MR

[5] R. V. Namm, “Stable methods for ill-posed variational inequalities in mechanics”, Lecture Notes in Economics and Mathematical Systems, 452, Springer-Verlag, Berlin – Heidelberg – New York, 1997, 214–228 | MR | Zbl

[6] A. Ya. Zolotukhin, R. V. Hamm, A. V. Pachina, “Priblizhennoe reshenie zadachi Mosolova i Myasnikova s treniem na granitse po zakonu Kulona”, Sib. zhurn. vychisl. matemitiki, 4:2 (2001), 163–177, RAH. Sib. otd-nie, Hovosibirsk

[7] F. P. Vasilev, Lektsii po metodam resheniya ekstremalnykh zadach, MGU, M., 1974

[8] P.-Zh. Loran., Approksimatsiya i optimizatsiya, Mir, M., 1975

[9] G. Dyuvo, Zh. L. Lions, Neravenstva v mekhanike i fizike, Nauka, M., 1980 | MR

[10] S. G. Mikhlin, Lineinye upavneniya v chastnykh ppoizvodnykh, Vysshaya shkola, M., 1977 | MR

[11] R. V. Namm, A. G. Podgaev, Edinstvennost v odnom variatsionnom neravenstve s nedifferentsiruemym funktsionalom, otnosyaschimsya k zadache s treniem, Preprint No 7. IPM DVO RAN, Dalnauka, Khabarovsk, 1994

[12] A. G. Podgaev, “O teremakh edinstvennosti v zadache minimizatsii odnogo nedifferentsiruemogo funktsionala”, Dalnevostochnyi mat. zhurnal, 1:1 (2001), 28–37