E
Eugene Demler
Researcher at Harvard University
Publications - 556
Citations - 37871
Eugene Demler is an academic researcher from Harvard University. The author has contributed to research in topics: Ultracold atom & Quantum. The author has an hindex of 88, co-authored 521 publications receiving 31670 citations. Previous affiliations of Eugene Demler include Kavli Institute for Theoretical Physics & University of Maryland, College Park.
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From the moving piston to the dynamical Casimir effect: Explorations with shaken condensates
TL;DR: In this paper, the Luttinger liquid model is used to analyze the dynamics of a variable-length interferometer with two Y-shaped junctions connected back to back.
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Finding the elusive sliding phase in the superfluid-normal phase transition smeared by c-axis disorder.
TL;DR: A functional renormalization group is developed to treat the effects of disorder, and it is demonstrated that the disorder results in the smearing of the superfluid-normal phase transition via the formation of a Griffiths phase.
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Exploring Quasiparticles in High-Tc Cuprates Through Photoemission, Tunneling, and X-ray Scattering Experiments
TL;DR: In this paper, a minimal phenomenological model was developed to quantitatively describe scanning tunneling microscopy (STM) and resonant elastic X-ray scattering (REXS) experiments.
Journal Article
Revealing "Hidden" Antiferromagnetic Correlations in Doped Hubbard Chains via String Correlators
Guillaume Salomon,Timon A. Hilker,Martin Boll,Ahmed Omran,Jayadev Vijayan,Joannis Koepsell,Immanuel Bloch,Christian Gross,Fabian Grusdt,Eugene Demler +9 more
TL;DR: In this paper, a fermionic quantum gas microscope is used to track spin-charge separation in chains of 6Li atoms, and the measurement of nonlocal spin-density correlation functions reveals a hidden finite-range antiferromagnetic order.
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π phases in balanced fermionic superfluids on spin-dependent optical lattices.
TL;DR: A balanced two-component system of ultracold fermions in one dimension with attractive interactions and subject to a spin-dependent optical lattice potential of opposite sign, which is intrinsically stable to phase separation.