Multivalued superposition operators in ideal spaces of vector functions. II (Q1192447)

The paper is concerned with continuity properties of nonlinear superposition operators generated by multivalued functions \(f: \Omega\times\mathbb{R}^ m\to{\mathcal P}(\mathbb{R}^ n)\) between ideal spaces (Banach lattices) of vector functions. In particular, sufficient conditions on the spaces \(X\) and \(Y\) are given under which any superposition operator from \(X\) into \({\mathcal P}(Y)\) is continuous. [For part I see the review above.].