
doi: 10.4171/zaa/918
handle: 11568/165180
We apply some well known theorems from the theory of Young measures to the theory of inner superposition (composition) operators. We give an explicit characterization of the limit operator of a weak-convergent sequence of inner superposition operators between Lebesgue spaces.
inner superposition operator, Linear composition operators, Linear operators on function spaces (general), General theory of functional-differential equations, weak operator convergence, Representation theory of linear operators, Young measure
inner superposition operator, Linear composition operators, Linear operators on function spaces (general), General theory of functional-differential equations, weak operator convergence, Representation theory of linear operators, Young measure
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