Superposition Operator in a Space of Infinitely Differentiable Functions
Copyright policy ) Romeo, Mario;
Superposition Operator in a Space of Infinitely Differentiable Functions
In this paper we prove a degeneration result for the superposition operator in V(\mathbb{R}^d) , a particular space of infinitely differentiable functions which have all derivatives uniformly bounded by a constant that does not depend on the order of derivation.
- University of Catania Italy
Roumieu spaces, spaces of smooth functions, \(C^\infty\)-functions, quasi-analytic functions, Ricceri spaces, superposition operator, Particular nonlinear operators (superposition, Hammerstein, Nemytskiĭ, Uryson, etc.)
Roumieu spaces, spaces of smooth functions, \(C^\infty\)-functions, quasi-analytic functions, Ricceri spaces, superposition operator, Particular nonlinear operators (superposition, Hammerstein, Nemytskiĭ, Uryson, etc.)
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