16. IMPLEMENTATIONS: CONDENSED MATTER

Search for localized Wannier functions of topological band structures via compressed sensing

Date: 
2014-09-17 - 2014-10-23
Author(s): 

J. C. Budich, J. Eisert, E. J. Bergholtz, S. Diehl, P. Zoller

Reference: 

Phys. Rev. B 90, 115110 (2014); http://dx.doi.org/10.1103/PhysRevB.90.115110

Harnessing vacuum forces for quantum sensing of graphene motion

Date: 
2013-12-06
Author(s): 

Christine A. Muschik, Simon Moulieras, Maciej Lewenstein, Frank Koppens, Darrick Chang

Reference: 

arXiv:1304.8090 [quant-ph]

The existence of vacuum forces is one of the most striking consequences of quantum mechanics. We show how the strong potentials induced by vacuum fluctuations can be exploited in a practical scheme for quantum sensing. Position measurements at the quantum level are of central importance for many applications but very challenging.

Absence of spontaneous magnetic order of lattice spins coupled to itinerant interacting electrons in one and two dimensions

Date: 
2011-09-01
Author(s): 

D. Loss, F.L. Pedrocchi, and A.J. Leggett

Reference: 

Phys. Rev. Lett. 107, 107201

We extend the Mermin-Wagner theorem to a system of lattice spins which are spin coupled to itinerant and interacting charge carriers. We use the Bogoliubov inequality to rigorously prove that neither (anti-) ferromagnetic nor helical long-range order is possible in one and two dimensions at any finite temperature. Our proof applies to a wide class of models including any form of electron-electron and single-electron interactions that are independent of spin.

Interplay of charge and spin in quantum dots: The Ising case

Date: 
2011-08-03
Author(s): 

Boaz Nissan-Cohen, Yuval Gefen, M. N. Kiselev, and Igor V. Lerner

Reference: 

Phys. Rev. B 84, 075307 (2011).

The physics of quantum dots is depicted succinctly by the universal Hamiltonian, where only zero-mode interactions are included. In the case in which the latter involve charging and isotropic spin-exchange terms, this would lead to a non-Abelian action. Here we address an Ising spin-exchange interaction, which leads to an Abelian action. The analysis of this simplified yet nontrivial model shed light on a more general case of charge and spin entanglement. We present a calculation of the tunneling density of states and dynamic magnetic susceptibility.

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