Pages that link to "Item:Q1330987"
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The following pages link to Extension of ultradifferentiable functions (Q1330987):
Displaying 22 items.
- Extension of ultradifferentiable functions of Roumieu type (Q1096133) (← links)
- Examples of compact sets with non-empty interior which do not admit a continuous linear extension operator for ultradifferentiable functions of Beurling type (Q1319590) (← links)
- On composite ultradifferentiable functions (Q1368052) (← links)
- Extension and lacunas of solutions of linear partial differential equations (Q1816863) (← links)
- On certain extension theorems in the mixed Borel setting (Q1883345) (← links)
- Ultraholomorphic sectorial extensions of Beurling type (Q2033842) (← links)
- On the extension of Whitney ultrajets of Beurling type (Q2038369) (← links)
- Ultraholomorphic extension theorems in the mixed setting (Q2192894) (← links)
- On the Fourier-Laplace transform of functionals on a space of infinitely differentiable functions on a convex compact (Q2235951) (← links)
- Solutions of quasianalytic equations (Q2412557) (← links)
- Failure of the Weierstrass preparation theorem in quasi-analytic Denjoy-Carleman rings (Q2445837) (← links)
- A comparison of two different ways to define classes of ultradifferentiable functions (Q2469060) (← links)
- Ultradifferentiable extension theorems: a survey (Q2674687) (← links)
- The Borel map in the mixed Beurling setting (Q2681991) (← links)
- Optimal flat functions in Carleman-Roumieu ultraholomorphic classes in sectors (Q2691559) (← links)
- Ultradifferentiable Functions on Compact Intervals (Q3034342) (← links)
- (Q3708226) (← links)
- Continuous Linear Extension of Ultradifferentiable Functions of Beurling Type (Q4303249) (← links)
- (Q4710688) (← links)
- Quantifier elimination in quasianalytic structures via non-standard analysis (Q5262413) (← links)
- On optimal solutions of the Borel problem in the Roumieu case (Q6050064) (← links)
- Sectorial extensions for ultraholomorphic classes defined by weight functions (Q6057370) (← links)