Publications
[google scholar search : arXiv search]
“Bilayer Hubbard model for 3He: a cluster dynamical mean-field calculation,”
,
arXiv:0905.1127v1.
LINK
“The SU(N) Heisenberg model on the square lattice: a continuous-N quantum Monte Carlo study,”
,
Physical Review B 80, 184401 (2009);
Virtual Journal of Nanoscale Science & Technology 20 (2009).
LINK
: BIBTEX
“Coherence and metamagnetism in the two-dimensional Kondo lattice model”
,
Physical Review B 77, 205123 (2008).
LINK
: BIBTEX
“Comment on ‘Quantum Monte Carlo scheme for frustrated
Heisenberg antiferromagnets,‘”
,
Physical Review B 77, 146401 (2008).
LINK
: BIBTEX
“Mean Field study of the heavy fermion metamagnetic transition,”
,
Physical Review B 77, 094419 (2008).
LINK
: BIBTEX
“Valence bond description of the long-range, nonfrustrated Heisenberg chain,”
,
arXiv:0709.4487v1.
LINK
“Master equation approach to computing RVB bond amplitudes,”
,
Physical Review B 79, 224431 (2009).
LINK
: BIBTEX
“Fractal valence bond loops in a long-range Heisenberg model at criticality,”
,
arXiv:0707.0297v1.
LINK
“Monte Carlo Simulations of Quantum Spin Systems in the Valence Bond Basis,”
, in
Computer Simulation Studies in Condensed-Matter Physics XX,
ed. D. P. Landau, S. P. Lewis, and H.-B. Schüttler (Springer, Berlin, 2008).
LINK :
ISBN
“Valence bond solid phases in a cubic antiferromagnet,”
,
Physical Review Letters 99, 047202 (2007).
LINK
: BIBTEX
“Some formal results for the valence bond basis,”
,
Nuclear Physics B 750, 142 (2006).
LINK
: BIBTEX
“Heavy fermion fluid in high magnetic fields: an infrared study of CeRu4Sb12,”
,
Physical Review Letters 96, 017403 (2006).
LINK
: BIBTEX
“Ground state properties of a Zeeman-split heavy metal,”
,
cond-mat/0509778.
LINK
“High-precision finite-size scaling analysis of the critical coupling of quantum S=1/2 Heisenberg antiferromagnetic bilayers,”
,
Physical Review B 73, 014431 (2006).
LINK
: BIBTEX
“Site dilution of quantum spins in the honeycomb lattice,”
,
Physical Review B 73, 054422 (2006).
LINK
: BIBTEX
“Comment on ‘High Precision Measurement of the Thermal Exponent for the three-dimensional XY Universality Class,’”
.
LINK
“Data collapse in the critical region using finite-size scaling with subleading corrections,”