188 citations · 889 across the 32 of their papers we have counts for
7 papers · 1 filter
Comment on "Penrose Tilings as Jammed Solids"
Cristian F. Moukarzel, Gerardo G. Naumis
In a recent letter, Stenull and Lubensky claim that periodic approximants of Penrose tilings, which are generically isostatic, have a nonzero bulk modulus B when disordered, and, t…
Two rigidity percolation transitions on binary Bethe networks and the intermediate phase in glass
Cristian F. Moukarzel
Rigidity Percolation is studied analytically on randomly bonded networks with two types of nodes, respectively with coordination numbers and , and with and d…
Elastic collapse in disordered isostatic networks
Cristian F. Moukarzel
Isostatic networks are minimally rigid and therefore have, generically, nonzero elastic moduli. Regular isostatic networks have finite moduli in the limit of large sizes. However,…
Spreading and shortest paths in systems with sparse long-range connections
Cristian F. Moukarzel
Spreading according to simple rules (e.g. of fire or diseases), and shortest-path distances are studied on d-dimensional systems with a small density p per site of long-range conne…
Infinite characteristic length on small-world systems
Cristian F. Moukarzel, Marcio Argollo de Menezes
It was recently claimed that on d-dimensional small-world networks with a density p of shortcuts, the typical separation s(p) ~ p^{-1/d} between shortcut-ends is a characteristic l…
First-order transition in small-world networks
M. Argollo de Menezes, C. Moukarzel, T. J. P. Penna
The small-world transition is a first-order transition at zero density of shortcuts, whereby the normalized shortest-path distance undergoes a discontinuity in the thermodynami…
Complex-Field Zeros of the random-energy model
Cristian F. Moukarzel, Nestor Parga
The complex-field zeros of the Random Energy Model are analytically determined. For T<T_c they are distributed in the whole complex plane with a density that decays very fast with…