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Electronic transport in correlated quantum materials // Electronic transport in correlated quantum materials

ABG-138162
ADUM-73133
Thesis topic
2026-04-11 Other public funding
Institut Polytechnique de Paris École polytechnique
Palaiseau Cedex - Ile-de-France - France
Electronic transport in correlated quantum materials // Electronic transport in correlated quantum materials
interacting electrons, time-dependent problems, many-body effects, numerical techniques
interacting electrons, time-dependent problems, many-body effects, numerical techniques

Topic description

The project focuses on theoretical and computational studies of transport phenomena in strongly correlated systems, with particular emphasis on non-local electronic correlations, magnetism, and multi-orbital effects.
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The project focuses on theoretical and computational studies of transport phenomena in strongly correlated systems, with particular emphasis on non-local electronic correlations, magnetism, and multi-orbital effects.
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Début de la thèse : 01/10/2026

Funding category

Other public funding

Funding further details

ANR Financement d'Agences de financement de la recherche*

Presentation of host institution and host laboratory

Institut Polytechnique de Paris École polytechnique

Institution awarding doctoral degree

Institut Polytechnique de Paris École polytechnique

Graduate school

626 Ecole Doctorale de l'Institut Polytechnique de Paris

Candidate's profile

Applicants should have a strong background in condensed matter physics and quantum mechanics, as well as solid analytical and computational skills. Familiarity with, or interest in, some of the following areas would be beneficial: • Numerical methods for correlated electron systems • Non-equilibrium many-body physics • Dynamical Mean-Field Theory (DMFT) • Feynman-diagrammatic techniques The position is intended for candidates holding (or about to obtain) a Master's degree in physics or a closely related field. The PhD position is funded for a duration of three years.
Applicants should have a strong background in condensed matter physics and quantum mechanics, as well as solid analytical and computational skills. Familiarity with, or interest in, some of the following areas would be beneficial: • Numerical methods for correlated electron systems • Non-equilibrium many-body physics • Dynamical Mean-Field Theory (DMFT) • Feynman-diagrammatic techniques The position is intended for candidates holding (or about to obtain) a Master's degree in physics or a closely related field. The PhD position is funded for a duration of three years.
2026-06-30
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