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Scientific Report 2007-2009<br />

Dissemination<br />

Publications 2008<br />

[1] G. Parisi, Interaction ruling animal collective behavior<br />

depends on topological rather than metric distance: Evidence<br />

from a field study, Proc. Nat. Acad. Sci. U.S.A.,<br />

105, (2008), pp. 1232<br />

[2] L. Leuzzi et al., Dilute one-dimensional spin glasses with<br />

power law decaying interaction, Phys. Rev. Lett., 101,<br />

(2008), pp. 107203<br />

[3] G. Parisi et al., Large deviations in the free energy of<br />

mean-field spin glasses, Phys. Rev. Lett., 101, (2008),<br />

pp. 117205<br />

[4] F. Belletti et al., Nonequilibrium Spin-Glass Dynamics<br />

from Picoseconds to a Tenth of a Second, Phys. Rev.<br />

Lett., 101, (2008), pp. 157201<br />

[5] E. Marinari et al., Ranking by loops: a new approach to<br />

categorization., Phys. Rev. Lett., 101, (2008), pp. 098701<br />

[6] A. Pelissetto et al., Nodal Quasiparticles and the Onset<br />

of Spin-Density-Wave Order in Cuprate Superconductors,<br />

Phys. Rev. Lett., 101, (2008), pp. 027005<br />

[7] T. Jorg et al., Entropic Effects in the Very Low Temperature<br />

Regime of Diluted Ising Spin Glasses with Discrete<br />

Couplings, Phys. Rev. Lett., 100, (2008), pp. 177203<br />

[8] R. Contino et al., Discovering the top partners at the<br />

LHC using same-sign dilepton final states, J. High Energy<br />

Phys., 06, (2008), pp. 026<br />

[9] B. Tirozzi et al., Emergent Synchronous Bursting in Oxutocin<br />

Neuronal Network, PLoS Comput. Biol., 4, N7,<br />

(2008), pp. 1<br />

[10] A. Colaiuda et al., Relativistic models of magnetars:<br />

structure and deformations, Mon. Not. R. Astron. Soc.,<br />

385, (2008), pp. 2080<br />

[11] G. Amelino-Camelia et al., Noether analysis of the<br />

twisted Hopf symmetries of canonical noncommutative<br />

spacetimes, Phys. Rev. D: Part. Fields, 78, (2008), pp.<br />

0250051<br />

[12] L. Gualtieri et al., Transformation of the multipolar<br />

components of gravitational radiation under rotations and<br />

boosts, Phys. Rev. D: Part. Fields, 78, (2008), pp. 044024<br />

[13] U.G. Aglietti et al., The Two loop crossed ladder vertex<br />

diagram with two massive exchanges, Nucl. Phys. B, 789,<br />

(2008), pp. 45<br />

[14] F. Calogero et al., Spontaneous reversal of irreversible<br />

processes in a many-body Hamiltonian evolution, New J.<br />

Phys. 10, (2008), pp. 023042<br />

[15] M. Hasenbusch et al., The Critical Behavior of Three-<br />

Dimensional Ising Spin Glass Models, Phys. Rev. B: Condens.<br />

Matter, 78, (2008), pp. 214205<br />

[16] G. Montani et al., General relativity as classical limit of<br />

evolutionary quantum gravity, Classical Quantum Gravity,<br />

25, (2008), pp. 1<br />

[17] A. Pelissetto, Osmotic Pressure and Polymer Size in<br />

Semidilute Polymer Solutions under Good-Solvent Conditions,<br />

J. Chem. Phys., 129, (2008), pp. 044901<br />

[18] M.P. Lombardo et al., Glueballs and the superfluid<br />

phase of Two-Color QCD, Eur. Phys. J. C, 58, (2008),<br />

pp. 69<br />

[19] M. Hasenbusch et al., The Critical Behavior of<br />

Three-Dimensional Ising Spin-Glass Models: Universality<br />

and Scaling Corrections, J. Stat. Mech: Theory Exp.,<br />

L02001, (2008), pp. 1<br />

[20] A. Montanari et al., Clusters of solutions and replica<br />

symmetry breaking in random k-satisfiability, J. Stat.<br />

Mech: Theory Exp., 4, (2008), pp. 04004<br />

[21] P. Calabrese et al., Static and Dynamic Structure Factors<br />

in Three-Dimensional Randomly Diluted Ising Models,<br />

Phys. Rev. E: Stat. Nonlinear Soft Matter Phys., 77,<br />

(2008), pp. 021126<br />

[22] G. Parisi et al., K-core percolation in four dimensions,<br />

Phys. Rev. E: Stat. Nonlinear Soft Matter Phys., 78,<br />

(2008), pp. 022101<br />

[23] P.M. Santini et al., Integrable dynamics of Toda - type<br />

on the square and triangular lattices, Phys. Rev. E: Stat.<br />

Nonlinear Soft Matter Phys., 77, (2008), pp. 056601<br />

[24] M. Hasenbusch et al., Universal Dependence on Disorder<br />

of 2D Randomly Diluted and Random-Bond +-J Ising<br />

Models, Phys. Rev. E: Stat. Nonlinear Soft Matter Phys.,<br />

78, (2008), pp. 011110<br />

[25] M. Hasenbusch et al., Multicritical Nishimori Point in<br />

the Phase Diagram of the +-J Ising Model on a Square<br />

Lattice, Phys. Rev. E: Stat. Nonlinear Soft Matter Phys.,<br />

77, (2008), pp. 051115<br />

[26] K. Hagen et al., Photon production by Onset of Magnetic<br />

field, Europhys. Lett., 81, (2008), pp. 57001<br />

[27] D. Bianchi et al., Identifying short motifs by means of<br />

extreme value analysis, Europhys. Lett., 84, (2008), pp.<br />

18001<br />

[28] E. Marinari et al., Simulating spin systems on IANUS,<br />

an FPGA-based computer, Comput. Phys. Commun.,<br />

178, (2008), pp. 208<br />

[29] D. Fargion, The Rise of High Energy Neutrino Astronomy,<br />

J. Phys. Soc. Jpn., 77, (2008), pp. 1<br />

[30] O.M. Lecian et al., Dark Energy as a Relic of the Vacuum<br />

Energy Cancellation?, Int. J. Mod. Phys. D, 17,<br />

(2008), pp. 111<br />

[31] V. Cardoso et al., The return of the membrane<br />

paradigm? Black holes and strings in the water tap, Int.<br />

J. Mod. Phys. D, 17, (2008), pp. 505<br />

[32] R. Ruffini et al., The Boundary Effect on Electron-<br />

Positron Pair-Productions, Int. J. Mod. Phys. D, 28,<br />

(2008), pp. 1231<br />

[33] S. Caracciolo et al., Third Virial Coefficient for Four-<br />

Arm and Six-Arm Star Polymers, Macromol. Theory<br />

Simul., 17, (2008), pp. 67<br />

[34] V. Ferrari et al., Quasi-normal modes and gravitational<br />

wave astronomy, Gen. Relativ. Gravitation, 40, (2008),<br />

pp. 945<br />

[35] G. Parisi, On the most compact regular lattices in large<br />

dimensions: A statistical mechanical approach, J. Stat.<br />

Phys., 132, (2008), pp. 207<br />

[36] L. De Sanctis et al., Mean field dilute ferromagnet: high<br />

temperature and zero temperature behavior, J. Stat. Phys.,<br />

132, (2008), pp. 759<br />

[37] G. Gallavotti, Heat and Fluctuations from Order to<br />

Chaos, Eur. Phys. J. B, 61, (2008), pp. 1<br />

[38] G. Gallavotti, Fluctuation Theorem and Chaos, Eur.<br />

Phys. J. B, 64, (2008), pp. 315<br />

[39] P.M. Santini et al., On the solutions of the dKP equation:<br />

nonlinear Riemann Hilbert problem, longtime behaviour,<br />

implicit solutions and wave breaking, J. Phys.<br />

A: Math. Theor., 41, (2008), pp. 055204<br />

<strong>Sapienza</strong> Università di Roma 212 Dipartimento di Fisica

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