Skip to content
DraconiticResearch
Search Sources API
197,768 studies31 sourcesUpdated 44 min ago
PreprintCC BY 4.0HAL

C'est un petit val qui mousse de fonctions

  • Alexis Marin Bozonat
  • Greg Mcshane
Open at sourcePDFCite

Abstract

Easy lowering local minima, after introducing {\it valley functions\/} on smooth mani\-folds gives, without gluing technicities, ``M. Morse's lemma's''~: canonical form, moving critical values and eliminating pair of critical points theorems, reducing the last to its one dimensional case.

Related

  1. Gros Topoi as Partially Lax Limits of Petit Topoi
    Fabio Neugebauer, Qi Zhu
    arXivPreprintarXiv licenceFull textAlgebra & number theoryGeometry & topologyarXiv
  2. A parametrization of nonassociative Petit algebras K[t;σ]/K[t:σ](tm−a) up to equivalence
    Monica Nevins, Susanne Pumpluen
    arXivPreprintCC BY 4.0Full textAlgebra & number theoryarXiv

Cite

BibTeXRIS
BibTeX
@misc{bozonat2026cest,
  title = {{C'est un petit val qui mousse de fonctions}},
  author = {Alexis Marin Bozonat and Greg Mcshane},
  howpublished = {HAL},
  year = {2026},
  month = oct,
  url = {https://hal.science/hal-05248312v4},
  note = {CC BY 4.0},
}
RIS
TY  - UNPB
TI  - C'est un petit val qui mousse de fonctions
AU  - Alexis Marin Bozonat
AU  - Greg Mcshane
PY  - 2026
DA  - 2026/10/09
PB  - HAL
UR  - https://hal.science/hal-05248312v4
AB  - Easy lowering local minima, after introducing {\it valley functions\/} on smooth mani\-folds gives, without gluing technicities, ``M. Morse's lemma's''~: canonical form, moving critical values and eliminating pair of critical points theorems, reducing the last to its one dimensional case.
ER  -