a person in the record
Thomas Dupic
Researcher (ORCID 0000-0003-1803-1617)
Doctorate in physics at Sorbonne Université in 2018 under Benoit Estienne, Benoît Douçot, and Yacine Ikhlef. Linked to Wikidata and ORCID.
How to read the markscited by a repository's recordstated by Wikidata or indexed by OpenAlexclaimed on an ORCID list, or inferred
Theses1
- cited by a thesis record
Application of extended conformal theories to statistical physics problems
2018 · Sorbonne Université · doctoral · École doctorale Physique en Île-de-France (Paris ; 2014-....) · in English · the thesis's own page ›also named on this thesis
- cited by a thesis recordDenis Bernardjury president
- cited by a thesis recordBenjamin Doyonreferee
- cited by a thesis recordJérôme Dubailjury member
- cited by a thesis recordKareljan Schoutensreferee
- cited by a thesis recordDidina Serbanjury member
- cited by a thesis recordJean-Marie Stéphanjury member
Advisors3
- cited by a thesis record
Benoit Estienne“Application of extended conformal theories to statistical physics problems”
2018 · Sorbonne Université · doctoral - cited by a thesis record
Benoît Douçot“Application of extended conformal theories to statistical physics problems”
2018 · Sorbonne Université · doctoral - cited by a thesis record
Yacine Ikhlef“Application of extended conformal theories to statistical physics problems”
2018 · Sorbonne Université · doctoral
The line above and below2 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 recordBenoit Estiennecited by a thesis recordBenoît Douçotcited by a thesis recordYacine Ikhlef
- 2 steps up
cited by a thesis recordJesper Jacobsencited by a thesis recordVladimir Dotsenko
Works1
2018 · held from 1 repository · a work missing?
- cited by HAL/TEL OAI's record
Application of extended conformal theories to statistical physics problems
2018 · 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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