[1] Browder,F.E.,Degree of mapping for nonlinear mappings of monotone type,Proc.Nat.Acad.Sci.USA,80(1983),1771-1773.
[2] Browder,F.E.,Degree of mapping for nonlinear mappings of monotone type densely definedmappings,Ibid,80(1983),2405-2407.
[3] Browder,F.E.,Degree of mapping for nonlinear mappings of monotone type strongly nonlinear mappings,Ibid,80(1983),2408-2409.
[4] Browder,F.E.,Degree theory for nonlinear mappings,Proc.Sym.Pure Math.,45(1986),203-226.
[5] Browder,F.E.and W.V.Petryshyn,Approximation methods and the generalized topological degree for nonlinear mappings in Banach spaces,J.Functional Anal.,31(1969),217-245.
[6] Ma,T.W.,Topological degree for set-valued compact vector fields in locally convex spaces,Dissertationes Math.,92(1972),1-43.
[7] Berkovits,J.and V.Mustonen,On the topological degree for mappings of monotone type,Nonlinear Anal.10,12(1986),1373-1383.
[8] Crandall,M.G.and A.Pazy,Semigroup of nonlinear contractions and dissipative sets,J.Funct.Anal.,3(1969),376-418.
[9] Willem,M.,Topology and semilinear equations at resonance in Hilbert space,Nonlinear Anal.,5(1981),517-524.
[10] Reinermann,J.and R.Shoneberg,Some results in fixed point theory for non-expansive and pseudo-contractive maps in Hilbert space,Fixed Point Theory and Its Applications,Academic Press,New York(1976),187-196.
[11] Troyjanski,S.L.,On locally uniformly convex and differentiable norms in certain nonseparable Banach spaces,Studia Math.,37(1971),173-180. |