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Fermionic quantum critical point of spinless fermions on a honeycomb lattice
by
Corboz, Philippe
, Wang, Lei
, Troyer, Matthias
in
02.70.Ss
/ 64.60.F
/ 71.10.Fd
/ Charge density waves
/ Compatibility
/ Computer simulation
/ Critical point
/ Dirac fermions
/ Fermions
/ Honeycomb
/ Honeycomb construction
/ Ising model
/ Lattices
/ Monte Carlo simulation
/ Order parameters
/ Phase transitions
/ Physics
/ quantum critical point
/ quantum Monte Carlo
/ Transition points
2014
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Fermionic quantum critical point of spinless fermions on a honeycomb lattice
by
Corboz, Philippe
, Wang, Lei
, Troyer, Matthias
in
02.70.Ss
/ 64.60.F
/ 71.10.Fd
/ Charge density waves
/ Compatibility
/ Computer simulation
/ Critical point
/ Dirac fermions
/ Fermions
/ Honeycomb
/ Honeycomb construction
/ Ising model
/ Lattices
/ Monte Carlo simulation
/ Order parameters
/ Phase transitions
/ Physics
/ quantum critical point
/ quantum Monte Carlo
/ Transition points
2014
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Do you wish to request the book?
Fermionic quantum critical point of spinless fermions on a honeycomb lattice
by
Corboz, Philippe
, Wang, Lei
, Troyer, Matthias
in
02.70.Ss
/ 64.60.F
/ 71.10.Fd
/ Charge density waves
/ Compatibility
/ Computer simulation
/ Critical point
/ Dirac fermions
/ Fermions
/ Honeycomb
/ Honeycomb construction
/ Ising model
/ Lattices
/ Monte Carlo simulation
/ Order parameters
/ Phase transitions
/ Physics
/ quantum critical point
/ quantum Monte Carlo
/ Transition points
2014
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Fermionic quantum critical point of spinless fermions on a honeycomb lattice
Journal Article
Fermionic quantum critical point of spinless fermions on a honeycomb lattice
2014
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Overview
Spinless fermions on a honeycomb lattice provide a minimal realization of lattice Dirac fermions. Repulsive interactions between nearest neighbors drive a quantum phase transition from a Dirac semimetal to a charge-density-wave state through a fermionic quantum critical point, where the coupling of the Ising order parameter to the Dirac fermions at low energy drastically affects the quantum critical behavior. Encouraged by a recent discovery (Huffman and Chandrasekharan 2014 Phys. Rev. B 89 111101) of the absence of the fermion sign problem in this model, we study the fermionic quantum critical point using the continuous-time quantum Monte Carlo method with a worm-sampling technique. We estimate the transition point with the critical exponents and . Compatible results for the transition point are also obtained with infinite projected entangled-pair states.
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