$C^1$-smoothness of Nemytskii operators on Sobolev-type spaces of periodic functions

Mathematics – Functional Analysis

Scientific paper

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13 pages

Scientific paper

We consider a class of Nemytskii superposition operators that covers the
nonlinear part of traveling wave models from laser dynamics, population
dynamics, and chemical kinetics. Our main result is the $C^1$-continuity
property of these operators over Sobolev-type spaces of periodic functions.

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