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On cardinal numbers related to the Banach spaces Lp(G) and M(G)

✍ Scribed by Toon Gommers


Publisher
Elsevier Science
Year
1976
Weight
205 KB
Volume
79
Category
Article
ISSN
1385-7258

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Let f be a Borel measurable function of the complex plane to itself. We consider the nonlinear operator T f defined by T f [g]=f p g, when g belongs to a certain subspace X of the space BMO(R n ) of functions with bounded mean oscillation on the Euclidean space. In particular, we investigate the cas

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## Abstract The asymptotic behaviour of solutions of nonlinear VOLTERRA integral equations is studied in a real BANACH spaces. The nonlinear operator is assumed to satisfy some accretivity‐type conditions.