Optimal C∞-approximation of functions with exponentially or sub-exponentially integrable derivative

Ambrosio, Luigi; Golo Nicolussi, Sebastiano; Cassano Serra, Francesco

doi:10.1007/s00526-022-02346-w

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Ambrosio, L., Golo Nicolussi, S., & Cassano Serra, F. (2023). Optimal C∞-approximation of functions with exponentially or sub-exponentially integrable derivative. Calculus of Variations and Partial Differential Equations, 62(1), Article 24. https://doi.org/10.1007/s00526-022-02346-w

Julkaistu sarjassa

Calculus of Variations and Partial Differential Equations

Tekijät

Ambrosio, Luigi |

Golo Nicolussi, Sebastiano |

Cassano Serra, Francesco

Päivämäärä

2023

Oppiaine

Matematiikka Mathematics

Tekijänoikeudet

Julkaisija

Springer Science and Business Media LLC

ISSN Hae Julkaisufoorumista

0944-2669

Rahoittaja(t)

Suomen Akatemia

Rahoitusohjelmat(t)

Akatemiatutkijan tutkimuskulut, SA; Akatemiahanke, SA

Lisätietoja rahoituksesta

L.A. and F.S.C. have been supported by the PRIN 2017 project “Gradient flows, Optimal Transport and Metric Measure Structures”. S.N.G. has been supported by the Academy of Finland ( grant 328846 “Singular integrals, harmonic functions, and boundary regularity in Heisenberg groups”, grant 322898 “Sub-Riemannian Geometry via Metric-geometry and Lie-group Theory”, grant 314172 “Quantitative rectifia ... showmore

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