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脑机接口时代,我们还能做什么?——脑科学驱动下的神经外科蜕变与新生
Novel Materials Chemistry for Energy and Environmental Applications
清华大学材料科学与工程研究院《材料科学论坛》:超快激光诱导玻璃微纳结构—现象、机...
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报告题目:
The ground state phase diagram of the spin 1/2 J1-J2 Antiferromagnetic Heisenberg model on Square lattice
 报告人:
Ling Wang
University of Vienna in Austria
报告时间:
2011-12-14 15:30
报告地点:
FIT 1-222
主办单位:
交叉信息研究院
  简介:
Short Bio:
Dr. Ling Wang currently works as a postdoc in the group of Prof. Frank Verstraete at University of Vienna in Austria. Her research mainly focuses on the numerical simulation of the strongly correlated quantum many-body physics. She had her Ph.D. from Boston University in 2009 under the supervision of Prof. Anders Sandvik. She is a specialist both in Quantum Monte Carlo and Tensor Network related methods.

Abstract:

The spin 1/2 J1-J2 Antiferromagnetic Heisenberg model on square lattice has raised great attention for its intriguing quantum phase transition and possible exotic phases. Due to its frustrated nature, a large scale low temperature quantum Monte Carlo study is prohibited. A tensor network variational wavefunction ansatz, on the other hand, suites very well to describe the strongly correlated quantum many body systems, and the tensor network method is free of the negative sign problem due to its variational nature. We thus explore the ground state phase diagram of this model via a tensor network approach.
Using a recently proposed cluster update algorithm for tensor network states, we are able to access the tensor network ground state with a virtual bond dimension D up to 9. We observed a second order quantum phase transition from an antiferromagnetic ordered phase to a paramagnetic disordered phase at a critical point J2_c = 0.47. The paramagnetic disordered phase preserves all symmetries of the Hamiltonian and does not have any local order. A spin liquid nature of this disordered paramagnetic state is very likely. We further studied the topological entanglement entropy of the disordered paramagnetic phase and discovered that it belongs to the Z2 topological class.
 
References:
1. L. Wang and F. Verstaete, arXiv: 1110.4362.
2. L. Wang, Z.-C. Gu, X.-G. Wen, A. W. Sandvik, and F. Verstraete, work in preparation.
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