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中国物理学会期刊

一种描述介质对范德瓦耳斯力影响的模型

CSTR: 32037.14.aps.75.20260426

A model for describing van der Waals force in the presence of medium

CSTR: 32037.14.aps.75.20260426
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  • 范德瓦耳斯力是一种基本但相对较弱且短程的相互作用, 在自然界中广泛存在, 对理解多种物理过程及纳米材料与器件设计具有重要意义. 然而, 现有理论多基于均匀或不可极化介质的简化假设, 缺乏对材料极化响应影响的系统刻画, 从而限制了对复杂介电环境中范德瓦耳斯力的定量描述. 基于此, 本文提出一种将材料极化性质引入范德瓦耳斯力计算的理论方法. 通过在相互作用模型中引入极化率或等效介电响应, 定量描述不同介质环境下涨落电场的传播与耦合行为, 实现对范德瓦耳斯力强度及其距离依赖关系的修正. 该方法为复杂介电环境中范德瓦耳斯相互作用提供了统一且可推广的分析框架, 尤其适用于二维异质结构体系, 并为低维材料界面耦合行为的理解与调控提供了重要理论依据.

     

    van der Waals (vdW) force, a relatively weak and short-ranged fundamental physical interaction, is ubiquitous in nature. It plays a crucial role in understanding a wide range of physical processes as well as in the design of nanoscale devices. Existing theoretical descriptions are mostly based on the assumption that vdW interaction only “propagates” in the very small vacuum gap between two surfaces given its very short range, so that material polarization can be safely ignored. However, such assumption might not be entirely true for two-dimensional (2D) materials, for which the material thickness is comparable with the range of vdW force, and often vdW interaction “propagates” not only in vacuum but also through the 2D materials. In this work, we propose a theoretical approach that explicitly takes into account material polarization for the calculation of vdW force. By introducing “vdW polarization”, i.e. an effective dielectric response, and borrowing concepts from electrostatics, our theory quantifies the propagation and coupling of fluctuating electromagnetic fields in heterogeneous space where 2D material and vacuum are both present. We find that such “vdW polarization” can result in a perturbation term to both the strength and distance dependence of vdW force. Our theoretical framework provides a practical approach for describing and analyzing vdW force in complex dielectric environments, particularly in 2D heterostructures, and offers a useful theoretical basis for understanding and tuning interfacial coupling in low-dimensional material systems.

     

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