Listening to noise

Proceedings of Science

Volumn 139, Issue , 2011, Pages

  Endres, Michael G ^a   Kaplan, David B ^b   Lee, Jong Wan ^c   Nicholson, Amy N ^d  

^a RIKEN   (Japan)

^b UNIVERSITY OF WASHINGTON   (United States)

^c INSTITUTE OF PARTICLE AND NUCLEAR STUDIES   (Japan)

^d University of Maryland   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

GROUND STATE;

DISORDERED MEDIA; ELECTRON PROPAGATION; GROUND-STATE ENERGIES; HEAVY-TAILED; MANY-BODY SYSTEMS; SIGN PROBLEM; STATISTICAL APPROACH; TOY MODELS;

LATTICE THEORY;

EID: 84875401153     PISSN: None     EISSN: 18248039     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (16)

1. M. G. Endres, D. B. Kaplan, J. -W. Lee and A. N. Nicholson, Noise, sign problems, and statistics, Phys. Rev. Lett. 107, 201601 (2011) [arXiv:1106.0073 [hep-lat]].
2. M. Troyer and U. -J. Wiese, Computational complexity and fundamental limitations to fermionic quantum Monte Carlo simulations, Phys. Rev. Lett. 94, 170201 (2005) [cond-mat/0408370].
3. P. E. Gibbs, Understanding finite baryonic density simulations In lattice QCD, PRINT-86-0389 (GLASGOW).
4. G. P Lepage, The analysis of algorithms for lattice field theory, invited lectures given at TASI’89 Summer School, Boulder, CO, Jun 4-30, 1989.
5. K. Splittorff and J. J. M. Verbaarschot, Phase of the Fermion Determinant at Nonzero Chemical Potential, Phys. Rev. Lett. 98, 031601 (2007) [hep-lat/0609076].
6. T. D. Cohen, QCD functional integrals for systems with nonzero chemical potential, In *Shifman, M. (ed.) et al.: From fields to strings, vol. 1* 101-120 [hep-ph/0405043].
7. S. R. Beane et al. (NPLQCD collaboration), High Statistics Analysis using Anisotropic Clover Lattices. II. Three-Baryon Systems, Phys. Rev. D 80, 074501 (2009) [arXiv:0905.0466 [hep-lat]].
8. T.-L Ho, Universal thermodynamics of degenerate quantum gases in the unitarity limit, Phys. Rev. Lett. 92, 090402 (2004) [cond-mat/0309109].
9. J. -W. Chen and D. B. Kaplan, A Lattice theory for low-energy fermions at finite chemical potential, Phys. Rev. Lett. 92, 257002 (2004) [hep-lat/0308016].
10. M. G. Endres, D. B. Kaplan, J. -W. Lee and A. N. Nicholson, A new approach for studying large numbers of fermions in the unitary regime, PoSLATTICE 2010, 182 (2010) [arXiv:1011.3089 [hep-lat]].
11. M. G. Endres, D. B. Kaplan, J. -W. Lee and A. N. Nicholson, Lattice Monte Carlo calculations for unitary fermions in a harmonic trap, Phys. Rev. A 84, 043644 (2011) [arXiv:1106.5725 [hep-lat]].
12. I. Smolyarenko and B. Altshuler, Statistics of rare events in disordered conductors, Physical Review B 55, 10451 (1997) [cond-mat/9606181].
13. D. B. Kaplan, M. J. Savage and M. B. Wise, A new expansion for nucleon-nucleon interactions, Phys. Lett. B 424, 390 (1998) [nucl-th/9801034].
14. D. Sornette (2004). Critical phenomena in natural sciences: chaos, fractals, selforganization, and disorder: concepts and tools, Berlin: Springer.
15. Györgyi, G. et al., Renormalization-group theory for finite-size scaling in extreme statistics, Phys. Rev. E 81, 041135, (2010)
16. A. D Jackson et al., Products of random matrices, Phys. Rev. E 66, 066124 (2002) [physics/0202037].