Bifurcation points of variational inequalities

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1. E. N. Dancer, 10.1512/iumj.1974.23.23087, Indiana Univ. Math. Journ., 23, (1974), 1069-1076. (1974) Zbl0276.47051MR0348567DOI10.1512/iumj.1974.23.23087
2. M. Kučera, A new method for obtaining eigenvalues of variational inequalities of the special type. Preliminary communication, Comment. Math. Univ. Carol. 18 (1977), 205 to 210. (1977) MR0435909
3. M. Kučera, A new method for obtaining eigenvalues of variational inequalities. Branches of eigenvalues of the equation with the penalty in a special case, Časopis pro pěstování matematiky, 104 (1979), 295-310. (1979) MR0543230
4. M. Kučera, A new method for obtaining eigenvalues of variational inequalities based on bifurcation theory, Časopis pro pěstování matematiky, 104 (1979), 389-411. (1979) MR0553173
5. M. Kučera, A new method for obtaining eigenvalues of variational inequalities: Operators with multiple eigenvalues, Czechoslovak Math. Journ. 32 (107), (1982), 197-207. (1982) MR0654056
6. M. Kučera J. Nečas J. Souček, The eigenvalue problem for variational inequalities and a new version of the Ljusternik-Schnirelmann theory, In "Nonlinear Analysis", Academic Press, New York-San Francisco-London 1978. (1978) MR0513782
7. E. Miersemann, 10.1002/mana.19780850116, Math. Nachr. 85 (1978), 195-213. (1978) Zbl0324.49036MR0517651DOI10.1002/mana.19780850116
8. E. Miersemann, Höhere Eigenwerte von Variationsungleichungen, Beiträge zur Analysis, 17(1981), 65-68. (1981) Zbl0475.49016MR0663272
9. E. Miersemann, 10.1002/mana.19750650118, Math. Nachr. 65 (1975), 187-209. (1975) MR0387843DOI10.1002/mana.19750650118
10. P. H. Rabinowitz, 10.1016/0022-1236(71)90030-9, Journ. Funct. Anal. 7(1971), 487-513. (1971) Zbl0212.16504MR0301587DOI10.1016/0022-1236(71)90030-9
11. E. Zeidler, Vorlesungen über nichtlineare Functionalanalysis I - Fixpunktsätze, Teubner Verlagsgesellschaft, Leipzig 1976. (1976) MR0473927

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