Led QUASIFT on quantum algebraic structures and participates in ReNewQuantum, the largest grant (EUR 2.3M), covering topological recursion, mirror symmetry, and quantum Chern-Simons theory.
INSTITUT DES HAUTES ETUDES SCIENTIFIQUES
Elite French mathematics institute specializing in quantum field theory, statistical physics, and algebraic geometry through ERC-funded fundamental research.
Their core work
IHES is one of France's most prestigious pure mathematics and theoretical physics research institutes, based in Bures-sur-Yvette near Paris. It hosts a small permanent faculty and a rotating body of visiting researchers working on foundational problems in algebra, geometry, mathematical physics, and statistical mechanics. Their H2020 work spans algebraic structures in quantum field theory, p-adic Hodge theory, lattice models in statistical physics, and topological recursion — all deep theoretical research with long-horizon implications for quantum computing, cryptography, and materials science.
What they specialise in
Coordinates CriBLaM (EUR 1.3M), focused on phase transitions, percolation theory, and the Ising model — fundamental problems in critical phenomena.
Coordinated IPAHOT-PVC, a Marie Curie fellowship on integral p-adic Hodge theory and vanishing cycles with connections to K-theory.
ReNewQuantum (2019-2025) connects mirror symmetry, Fukaya categories, and TQFT — signaling growing engagement with mathematical string theory.
How they've shifted over time
In the early H2020 period (2016-2018), IHES focused on number-theoretic and arithmetic geometry problems — p-adic Hodge theory, vanishing cycles, K-theory — alongside foundational quantum algebra (QUASIFT). From 2018 onward, the emphasis shifted decisively toward mathematical physics: statistical mechanics (CriBLaM) and the deep geometric structures underlying quantum field theory (ReNewQuantum). This evolution reflects a broadening from pure algebra toward physically motivated mathematics with stronger ties to theoretical physics.
IHES is moving toward the mathematical foundations of quantum theory and statistical mechanics, making them increasingly relevant for collaborations bridging pure mathematics and theoretical physics.
How they like to work
IHES overwhelmingly leads its own projects — 3 of 4 grants are coordinated by them, including two ERC Starting Grants and one Marie Curie fellowship. Their consortia are minimal (only 3 unique partners across all projects), which is typical for ERC-funded fundamental research where the grant follows an individual PI rather than a large consortium. Working with IHES means engaging with world-class individual researchers rather than navigating a large institutional bureaucracy.
IHES has a compact network of just 3 partners across 3 countries, reflecting the PI-driven nature of ERC grants rather than broad consortium building. Their collaborations are selective and research-quality driven rather than geographically strategic.
What sets them apart
IHES is not a typical research centre — it is one of a handful of elite mathematical institutes worldwide (comparable to the IAS in Princeton), attracting top-tier permanent and visiting researchers. Its H2020 portfolio reflects individual excellence: ERC grants won by resident mathematicians and physicists working at the frontier of their fields. For consortium builders seeking deep theoretical foundations — whether in quantum information, mathematical physics, or advanced geometry — IHES brings unmatched intellectual prestige and rigour.
Highlights from their portfolio
- ReNewQuantumLargest single grant (EUR 2.3M ERC Synergy), ambitious unification of topological recursion, mirror symmetry, and quantum Chern-Simons theory across multiple mathematical domains.
- CriBLaMERC Starting Grant tackling critical behavior in lattice models — fundamental statistical physics problems (percolation, Ising model) with implications for materials science and computational physics.
- QUASIFTEarly ERC Starting Grant (EUR 1.5M) on quantum algebraic structures in field theories, establishing IHES's footprint in mathematical quantum field theory.