By Josef Král (auth.), Josef Král (eds.)

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Wildenhain, Ober das Randverhalten der Hilbertraumlosung des Dirichlet-Problems. Math. Nachr. 48, 227-235 (1971)". [53] Symposium on Non-Well-Posed Problems and Logarithmic Convexity. Notes in Mathematics, vol. 316, Berlin-Heidelberg-New York 1973. MLU Halle, Sektion Mathematik, GDR. Lecture 45 REGULARITY RESULTS FOR SOME DIFFERENTIAL EOUATIONS ASSOCIATED WITH MAXIMAL MONOTONE OPERATORS IN HILBERT SPACES Viorel Barbu IBfi (Romania) 1. 1 1 and ( , ). A subset A c H x H is called monotone if A monotone set is maximal monotone if it is not properly contained in any monotone subset of H x H.

376-418 (1969). [10] T. Kato, Accretive operators and nonlinear evolution equations in Banach spaces. Proc. Symp. Pure Math. vol. 14, 1". Browder ed. Amer. Math. Soc. p. 138-161 (1970). Y. Konishi, Compacite de reSOlV<es des operateurs maximaux cycliquement monotones. Proc. Japan Academy, Vol. 49, p. 303-305 (1973). [11] operateurs [12] Y. Komura, Differentiability of nonlinear semigroups, 21, p. 375-402 (1972). J. Math. Soc. G. Krein, (1967). L. Lions, Quelques methodes de resolution des problemes aux limites nonlineaires.

BREZIS [4-]. Let Theorem 1: into ] -