a person in the record
Quentin Petit
Researcher (ORCID 0009-0006-8764-9081)
Doctorate in physics at Université Paris sciences et lettres in 2022 under Guillaume Carlier, Yves Achdou, and Daniela Tonon. Linked to Wikidata, ORCID, and IdRef.
How to read the markscited by a repository's recordstated by Wikidata or indexed by OpenAlexclaimed on an ORCID list, or inferred
Theses3
- cited by a thesis record
Mean field games and optimal transport in urban modelling
2022 · Université Paris sciences et lettres · doctoral · Ecole doctorale SDOSE (Paris) · in English · the thesis's own page ›also named on this thesis
- cited by a thesis recordFilippo Santambrogiojury president
- cited by a thesis recordAlfred Galichonreferee
- cited by a thesis recordClémence Alasseurjury member
- cited by a thesis recordOlivier Guéantreferee
- cited by a thesis record2023 · Université de Bordeaux · doctoral · École doctorale des sciences physiques et de l’ingénieur (Talence, Gironde ; 1995-....) · in French · the thesis's own page ›
also named on this thesis
- cited by a thesis recordAlexandre Boucaudjury member
- cited by a thesis recordSluse Dominiquejury member
- cited by a thesis recordRoser Pellojury president
- cited by a thesis recordGeneviève Soucailreferee
- cited by a thesis record
Distributed and Parallel Computing for very Large Neural Networks
2025 · Université Paris-Saclay · doctoral · École doctorale Sciences et technologies de l'information et de la communication (Orsay, Essonne ; 2015-....) · in English · the thesis's own page ›also named on this thesis
- cited by a thesis recordGaétan Hainsjury president
- cited by a thesis recordChristophe Calvinjury member
- cited by a thesis recordCorinne Ancourtreferee
- cited by a thesis recordMichel Daydéreferee
- cited by a thesis recordJack J. Dongarrajury member
- cited by a thesis recordGéraud Krawezikjury member
Advisors7
- cited by a thesis record
Guillaume Carlier“Mean field games and optimal transport in urban modelling”
2022 · Université Paris sciences et lettres · doctoral - cited by a thesis record
Yves Achdou“Mean field games and optimal transport in urban modelling”
2022 · Université Paris sciences et lettres · doctoral - cited by a thesis record
Daniela Tonon“Mean field games and optimal transport in urban modelling”
2022 · Université Paris sciences et lettres · doctoral - cited by a thesis record
Christine Ducourant“Intelligence artificielle et recherche de lentilles gravitationnelles dans les grands relevés astronomiques”
2023 · Université de Bordeaux · doctoral - cited by a thesis record
Eric Slezak“Intelligence artificielle et recherche de lentilles gravitationnelles dans les grands relevés astronomiques”
2023 · Université de Bordeaux · doctoral - cited by a thesis record
Chong Li“Distributed and Parallel Computing for very Large Neural Networks”
2025 · Université Paris-Saclay · doctoral - cited by a thesis record
Nahid Emad Petiton“Distributed and Parallel Computing for very Large Neural Networks”
2025 · Université Paris-Saclay · doctoral
The line above and below3 steps
The advisors of their advisors, four steps up at most, in the thesis records and on Wikidata, each kind marked; a person in both is listed once.
- 1 step up
cited by a thesis recordChong Licited by a thesis recordChristine Ducourantcited by a thesis recordDaniela Tononcited by a thesis recordEric Slezakcited by a thesis recordGuillaume Carliercited by a thesis recordNahid Emad Petitoncited by a thesis recordYves Achdou
- 2 steps up
cited by a thesis recordAlbert Magnincited by a thesis recordChristel Métiviercited by a thesis recordGaétan Hains
- 3 steps up
cited by a thesis recordW. F. McColl
Works3
2022most in 2022: 12025
2022 to 2025 · held from 1 repository · a work missing?
- cited by HAL/TEL OAI's record
Distributed and Parallel Computing for very Large Neural Networks
2025 · doctoral thesis · HAL/TEL OAI - cited by HAL/TEL OAI's record2023 · doctoral thesis · HAL/TEL OAI
- cited by HAL/TEL OAI's record
Mean field games and optimal transport in urban modelling
2022 · doctoral thesis · HAL/TEL OAI
What their ORCID record lists
The works their own ORCID record lists, as they claim them: shown apart from the record's works, never checked or counted with them.
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