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   <subfield code="a">On certain linear operators in spaces of ultradifferentiable functions</subfield>
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   <subfield code="c">[Manuel Valdivia]</subfield>
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   <subfield code="a">Summary: Let ω be a weight in the sense of Braun, Meise, Taylor, which defines a non-quasianalytic class. Let H be a compact subset of ℝ n . It is proved that for every function ƒ on ℝ n which belongs to the non-quasianalytic (ω)-class, there is an element g of the same class which is analytic on ℝ n \H and such that Dα ƒ(x) = Dα g(x) for every x ∈ H and α ∈ ℕ 0 n . A similar result is proved for functions of the Roumieu type. Continuous linear extension operators of Whitney jets with additional properties are also obtained.</subfield>
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