Ultradifferentiable

adj

adj ·Rare ·Advanced level

Definitions

Adjective
  1. 1
    Having all derivatives over an open set bounded by an indexed value in an ultradistribution (times a constant). not-comparable

    "Under this assumption, and through the characterization of strongly regular sequences in terms of so-called regular variation, we show that the growth index #92;gamma(#92;mathbb#123;M#125;) defined by V.Thilliez (Division by flat ultradifferentiable functions and sectorial extensions, Results Math. 44 (2003), 169--188) and the order of quasianalyticity #92;omega(#92;mathbb#123;M#125;) introduced by the second author (Flat functions in Carleman ultraholomorphic classes via proximate orders, J."

Example

More examples

"Under this assumption, and through the characterization of strongly regular sequences in terms of so-called regular variation, we show that the growth index #92;gamma(#92;mathbb#123;M#125;) defined by V.Thilliez (Division by flat ultradifferentiable functions and sectorial extensions, Results Math. 44 (2003), 169--188) and the order of quasianalyticity #92;omega(#92;mathbb#123;M#125;) introduced by the second author (Flat functions in Carleman ultraholomorphic classes via proximate orders, J."

Etymology

From ultra- + differentiable.

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Data sourced from Wiktionary, WordNet, CMU, and other open linguistic databases. Updated March 2026.