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Malgrange division by quasianalytic functions

Malgrange division by quasianalytic functions

Quasianalytic classes are classes of C ∞ functions that satisfy the analytic continuation property enjoyed by analytic functions. Two general examples are quasianalytic Denjoy–Carleman classes (of origin in the analysis of linear partial differential equations) and the class of C ∞ functions that are definable in a polynomially bounded o-minimal …