Journal of Statistical Mechanics: Theory and Experiment

2011

Citations in the corpus

• Community detection in graphs (2009, methodology): “Blondel et al. have analyzed a network of mobile phone 87 communications between users of a Belgian phone operator (Blondel et al., 2008).”
• Sachdev-Ye-Kitaev model and thermalization on the boundary of many-body localized fermionic symmetry-protected topological states (2016, background): “In some sense, excited states of an MBL system are like ground states[30], which enables us to extend the discussion of ground state quantum orders”
• The simplest model of jamming (2015, unknown): “Generalising the thermodynamic calculation to compute the ground state energy slightly above jamming, for κ > κc(α), one sees that, apart from a multiplicative constant, the negative part of the distribution, p0(−f) can be identified with the force distribution [14].”
• Kibble-Zurek problem: Universality and the scaling limit (2012, background): “[18], where the role of temperature is played by a non-symmetry breaking control parameter, and to ramps across multi-critical points [19] and a gapless critical line [20].”
• Entanglement Hamiltonian tomography in quantum simulation (2020, methodology): “We consider a quantum quench from an initial state |ψ0〉 ∼ e−(β0/4)HCFT |b〉 where b〉 is a conformally invariant boundary state and β0 > 0 introduces a finite correlation length ` ∼ β0 [15, 16, 39].”
• Time-evolving a matrix product state with long-ranged interactions (2014, background): “For certain simple H , such as a nearest neighbor interactions or a sum of commuting terms[18], a compact MPO with finite error per site exists, which is the basis behind the highly successful time evolving block decimation (TEBD) [2] and tDMRG [4].”
• Adiabatic Quantum Computing (2016, background): “…a finite length, which leads to area laws for the entanglement entropy (Eisert et al., 2010).38 E.g., the area law for gapped 1D systems, proved in (Hastings, 2007), states that for the ground state, the entanglement of any interval is upper bounded by a constant independent of the size of the…”
• Universal dynamics and renormalization in many body localized systems (2014, unknown): “For gapped one dimensional systems the area law is proven rigorously [59].”
• Large pseudocounts and L2-norm penalties are necessary for the mean-field inference of Ising and Potts models. (2014, methodology): “This method has been shown to give very good results for various biologically-motivated problems, such as the study of amino acid covariation in proteins [4–6] and multi-electrode recordings of neural activity [33].”
• Multi-scale brain networks (2016, background): “In this case, the known variability in the output of some modularity maximization techniques [85] can actually work in our favor.”
• Distinguishing localization from chaos: Challenges in finite-size systems (2019, background): “At sufficiently strong disorder, key expected properties of MBL have been observed, including: (i) Poisson level statistics [12, 33] indicating the absence of level repulsion (which is a diagnostic of chaos); (ii) area-law entanglement of excited eigenstates [5, 8, 32]; (iii) logarithmic spreading o”