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基于预测性密度泛函理论的方法在单分子结和二维材料中的电荷和自旋输运:成功与挑战。

Predictive DFT-based approaches to charge and spin transport in single-molecule junctions and two-dimensional materials: successes and challenges.

机构信息

Department of Physics, Graphene Research Centre, and Centre for Computational Science and Engineering, National University of Singapore , 2 Science Drive 3, Singapore 117551.

出版信息

Acc Chem Res. 2014 Nov 18;47(11):3250-7. doi: 10.1021/ar4002526. Epub 2014 Jun 16.

Abstract

CONSPECTUS

The emerging field of flexible electronics based on organics and two-dimensional (2D) materials relies on a fundamental understanding of charge and spin transport at the molecular and nanoscale. It is desirable to make predictions and shine light on unexplained experimental phenomena independently of experimentally derived parameters. Indeed, density functional theory (DFT), the workhorse of first-principles approaches, has been used extensively to model charge/spin transport at the nanoscale. However, DFT is essentially a ground state theory that simply guarantees correct total energies given the correct charge density, while charge/spin transport is a nonequilibrium phenomenon involving the scattering of quasiparticles. In this Account, we critically assess the validity and applicability of DFT to predict charge/spin transport at the nanoscale. We also describe a DFT-based approach, DFT+Σ, which incorporates corrections to Kohn-Sham energy levels based on many-electron calculations. We focus on single-molecule junctions and then discuss how the important considerations for DFT descriptions of transport can differ in 2D materials. We conclude that when used appropriately, DFT and DFT-based approaches can play an important role in making predictions and gaining insight into transport in these materials. Specifically, we shall focus on the low-bias quasi-equilibrium regime, which is also experimentally most relevant for single-molecule junctions. The next question is how well can the scattering of DFT Kohn-Sham particles approximate the scattering of true quasiparticles in the junction? Quasiparticles are electrons (holes) that are surrounded by a constantly changing cloud of holes (electrons), but Kohn-Sham particles have no physical significance. However, Kohn-Sham particles can often be used as a qualitative approximation to quasiparticles. The errors in standard DFT descriptions of transport arise primarily from errors in the Kohn-Sham energy levels (self-energy errors). These errors are small in the strong-coupling regime where the molecular levels are significantly broadened at the Fermi level but are large in the coherent off-resonant tunneling regime where DFT overestimates conductance by orders of magnitude. The DFT+Σ approach uses a physically motivated, parameter free estimate of the self-energy corrections to correct the energy levels in DFT, giving conductance in quantitative agreement with experiment for a large but nonexhaustive class of single-molecule junctions. In 2D materials, the self-energy error is relatively small, and critical issues stem instead from the large length scales in experiments, which make it necessary to consider band-bending within the 2D material, as well as scattering due to electron-phonon interactions, spin-flip interactions, defects, etc.

摘要

概述

基于有机和二维(2D)材料的新兴柔性电子领域依赖于对分子和纳米尺度下电荷和自旋输运的基本理解。能够独立于实验得出的参数进行预测并阐明未解释的实验现象是非常理想的。实际上,密度泛函理论(DFT)作为第一性原理方法的主力,已被广泛用于模拟纳米尺度下的电荷/自旋输运。然而,DFT 本质上是一种基态理论,仅在给定正确电荷密度的情况下保证正确的总能量,而电荷/自旋输运是一种涉及准粒子散射的非平衡现象。在本综述中,我们批判性地评估了 DFT 预测纳米尺度下电荷/自旋输运的有效性和适用性。我们还描述了一种基于 DFT 的方法 DFT+Σ,它基于多电子计算对 Kohn-Sham 能级进行修正。我们专注于单分子结,然后讨论对于 2D 材料中传输的 DFT 描述,重要的考虑因素可能会有何不同。我们的结论是,当使用得当时,DFT 和基于 DFT 的方法可以在这些材料的预测和对输运的深入了解方面发挥重要作用。具体来说,我们将重点关注低偏压准平衡状态,这对于单分子结也是实验上最相关的。下一个问题是 DFT Kohn-Sham 粒子的散射如何能近似结中的真实准粒子的散射?准粒子是被不断变化的空穴(电子)云包围的电子(空穴),但 Kohn-Sham 粒子没有物理意义。然而,Kohn-Sham 粒子通常可以用作准粒子的定性近似。传输中标准 DFT 描述的误差主要来自 Kohn-Sham 能级的误差(自能误差)。在分子能级在费米能级显著展宽的强耦合区域中,这些误差较小,但在 DFT 高估电导的相干非共振隧穿区域中,这些误差很大,数量级高达数倍。DFT+Σ 方法使用物理上合理的、无参数的自能修正估计来修正 DFT 中的能级,从而使电导与大量但非详尽的单分子结的实验结果定量一致。在 2D 材料中,自能误差相对较小,关键问题源于实验中的大长度尺度,这使得有必要考虑 2D 材料中的能带弯曲,以及由于电子-声子相互作用、自旋翻转相互作用、缺陷等引起的散射。

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