F
Felix M. Haehl
Researcher at Institute for Advanced Study
Publications - 61
Citations - 2502
Felix M. Haehl is an academic researcher from Institute for Advanced Study. The author has contributed to research in topics: Effective field theory & Quantum entanglement. The author has an hindex of 25, co-authored 56 publications receiving 2082 citations. Previous affiliations of Felix M. Haehl include ETH Zurich & University of British Columbia.
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Entanglement, holography and causal diamonds
TL;DR: In this article, the degrees of freedom in a d-dimensional CFT can be reorganized in an insightful way by studying observables on the moduli space of causal diamonds (or equivalently, the space of pairs of timelike separated points).
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Adiabatic hydrodynamics: The eightfold way to dissipation
TL;DR: In this paper, the authors provide a complete solution to hydrodynamic transport at all orders in the gradient expansion compatible with the second law constraint, which allows us to take hydrodynamics off-shell.
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Nonlinear Gravity from Entanglement in Conformal Field Theories
Thomas Faulkner,Felix M. Haehl,Eliot Hijano,Onkar Parrikar,Charles Rabideau,Charles Rabideau,Mark Van Raamsdonk +6 more
TL;DR: In this article, the authors demonstrate the emergence of nonlinear gravitational equations directly from the physics of a broad class of conformal field theories by showing that the entanglement entropy for all ball-shaped regions can always be represented geometrically (via the Ryu-Takayanagi formula) by an asymptotically AdS geometry.
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Effective Field Theory for Chaotic CFTs
Felix M. Haehl,Moshe Rozali +1 more
TL;DR: In this article, an effective field theory for general chaotic two-dimensional conformal field theories with a large central charge was derived, which is a specific and calculable instance of a more general framework recently proposed in [1].
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The fluid manifesto: emergent symmetries, hydrodynamics, and black holes
TL;DR: In this article, the authors focus on the question of how relativistic fluid dynamics should be thought of as a Wilsonian effective field theory emerging from Schwinger-Keldysh path integrals.