E
Ettore Vicari
Researcher at University of Pisa
Publications - 374
Citations - 10468
Ettore Vicari is an academic researcher from University of Pisa. The author has contributed to research in topics: Ising model & Critical exponent. The author has an hindex of 46, co-authored 360 publications receiving 9263 citations. Previous affiliations of Ettore Vicari include Boston University & Istituto Nazionale di Fisica Nucleare.
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The uniformly frustrated two-dimensional XY model in the limit of weak frustration
TL;DR: In this paper, the authors consider the two-dimensional uniformly frustrated XY model in the limit of small frustration, which is equivalent to an XY system, for instance a Josephson junction array in a weak uniform magnetic field applied along a direction orthogonal to the lattice, and show that the uniform frustration destabilizes the line of fixed points which characterize the critical behavior of the XY model for T ≤ TKT.
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The proton matrix element of the topological charge in quenched QCD
B. Alles,Massimo Campostrini,L. Del Debbio,A. Di Giacomo,Haralambos Panagopoulos,Ettore Vicari +5 more
TL;DR: In this paper, the on-shell proton matrix element of the topological charge density in the quenched approximation was computed on the lattice and the spin content of the proton was computed.
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Quantum Ising chains with boundary fields
TL;DR: In this article, a detailed study of the finite one-dimensional quantum Ising chain in a transverse field in the presence of boundary magnetic fields coupled with the order-parameter spin operator is presented.
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Overrelaxed operators in lattice gauge theories
TL;DR: For operators in lattice gauge theories linear in the link variables, this article proposed improved estimators, obtained from a microcanonical integration of statistically independent links, and compared the method with the canonical integration based on the multihit technique.
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Strong-coupling expansion of lattice O(N) sigma models
TL;DR: In this paper, the authors report progress in the computation and analysis of strong-coupling series of two-and three-dimensional models, and they show that, through a combination of long strong coupling series and judicious choice of observables, one can compute continuum quantities reliably and with a precision at least comparable with the best available Monte Carlo data.