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相关论文: Interaction-dependent enhancement of the localisat…

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Using a numerical decimation method, we compute the localisation length $\lambda_{2}$ for two onsite interacting particles (TIP) in a one-dimensional random potential. We show that an interaction $U>0$ does lead to $\lambda_2(U) >…

强关联电子 · 物理学 2015-06-25 Rudolf A. Roemer , Mark Leadbeater , Michael Schreiber

The localization length $L_2$ of two interacting particles in a one-dimensional disordered system is studied for very large system sizes by two efficient and accurate variants of the Green function method. The numerical results (at the band…

介观与纳米尺度物理 · 物理学 2011-05-16 Klaus M. Frahm

We study two interacting particles in a random potential chain by means of the transfer matrix method. The dependence of the two-particle localization length $\lambda_2$ on disorder and interaction strength is investigated. Our results…

无序系统与神经网络 · 物理学 2008-02-03 Rudolf A. R"omer , Michael Schreiber

We investigate the localization of two interacting particles in one-dimensional random potential. Our definition of the two-particle localization length, $\xi$, is the same as that of v. Oppen et al. [Phys. Rev. Lett. 76, 491 (1996)] and…

介观与纳米尺度物理 · 物理学 2009-10-30 P. H. Song , Doochul Kim

In response to a recent Comment by Frahm et al. regarding our Letter [Phys. Rev. Lett. {\bf 78}, 515 (1997)], we point out that no ``consistent picture'' exists for the enhancement of the localization length $\lambda_2$ for two interacting…

无序系统与神经网络 · 物理学 2020-05-04 Rudolf A. Roemer , Michael Schreiber

In a recent letter [Phys. Rev. Lett. 78, 515 (1997); cond-mat/9612034] Roemer and Schreiber report on numerical calculations that led them to conclude that the previously observed enhancement of the localization length $L_2$ of two…

无序系统与神经网络 · 物理学 2009-10-30 Klaus Frahm , Axel Mueller-Groeling , Jean-Louis Pichard , Dietmar Weinmann

We study the formation of electron-hole pairs for disordered systems in the limit of weak electron-hole interactions. We find that both attractive and repulsive interactions lead to electron-hole pair states with large localization length…

无序系统与神经网络 · 物理学 2020-05-04 Mark Leadbeater , Rudolf A. Romer , Michael Schreiber

The localization length $\xi_2$ for coherent propagation of two interacting particles in a random potential is studied using a novel and efficient numerical method. We find that the enhancement of $\xi_2$ over the one-particle localization…

凝聚态物理 · 物理学 2009-10-28 Felix von Oppen , Tilo Wettig , Jochen Müller

We show by a numerical procedure that a short-range interaction $u$ induces extended two-particle states in a two-dimensional random potential. Our procedure treats the interaction as a perturbation and solve Dyson's equation exactly in the…

无序系统与神经网络 · 物理学 2009-10-31 M. Ortuno , E. Cuevas

Much evidence has been collected to date which shows that repulsive electron-electron interaction can lead to the formation of particle pairs in a one-dimensional random energy landscape. The localization length \lambda_2 of these pair…

无序系统与神经网络 · 物理学 2017-09-27 R. A. Roemer , M. Leadbeater , M. Schreiber

The localization properties of eigenfunctions for two interacting particles in the one-dimensional Anderson model are studied for system sizes up to $N=5000$ sites corresponding to a Hilbert space of dimension $\approx 10^7$ using the Green…

量子气体 · 物理学 2016-05-05 Klaus M. Frahm

With the help of von Neumann entropy, we study numerically the localization properties of two interacting particles (TIP) with on-site interactions in one-dimensional disordered, quasiperiodic, and slowly varying potential systems,…

量子物理 · 物理学 2007-10-16 Longyan Gong , Peiqing Tong

We compute the scaling properties of the localization length $\xi_2$ of two interacting particles in a one-dimensional chain with diagonal disorder, and the connectivity properties of the Fock states. We analyze record large system sizes…

无序系统与神经网络 · 物理学 2019-12-25 Diana Thongjaomayum , Alexei Andreanov , Thomas Engl , Sergej Flach

We consider two particles with a local interaction $U$ in a random potential at a scale $L_1$ (the one particle localization length). A simplified description is provided by a Gaussian matrix ensemble with a preferential basis. We define…

凝聚态物理 · 物理学 2009-10-28 Dietmar Weinmann , Jean-Louis Pichard

We consider two models for a pair of interacting particles in a random potential: (i) two particles with a Hubbard interaction in arbitrary dimensions and (ii) a strongly bound pair in one dimension. Establishing suitable correpondences we…

无序系统与神经网络 · 物理学 2009-10-30 Klaus Frahm , Axel Mueller-Groeling , Jean-Louis Pichard

We reinvestigate the validity of mapping the problem of two onsite interacting particles in a random potential onto an effective random matrix model. To this end we first study numerically how the non-interacting basis is coupled by the…

无序系统与神经网络 · 物理学 2015-06-25 Thomas Vojta , Rudolf A. Roemer , Michael Schreiber

We study the scaling of the localization length of two interacting particles in a one-dimensional random lattice with the single particle localization length. We obtain several regimes, among them one interesting weak Fock space disorder…

无序系统与神经网络 · 物理学 2015-05-28 Dmitry O. Krimer , Ramaz Khomeriki , Sergej Flach

We study the localization length of a pair of two attractively bound particles moving in a one-dimensional random potential. We show in which way it depends on the interaction potential between the constituents of this composite particle.…

无序系统与神经网络 · 物理学 2009-11-10 M. Turek , W. John

We study the effect of coherent propagation of two interacting particles in an effective 2-3-d disordered potential. Our numerical data demonstrate that in dimension $d > 2$, interaction can lead to two--particles delocalization below…

凝聚态物理 · 物理学 2009-10-28 Fausto Borgonovi , Dima Shepelyansky

We study the interaction-induced connectivity in the Fock space of two particles in a disordered one-dimensional potential. Recent computational studies showed that the largest localization length $\xi_2$ of two interacting particles in a…

无序系统与神经网络 · 物理学 2015-03-13 D. O. Krimer , S. Flach
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