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通过电场响应实现分子和材料的腔玻恩-奥本海默近似

Cavity Born-Oppenheimer approximation for molecules and materials via electric field response.

作者信息

Bonini John, Ahmadabadi Iman, Flick Johannes

机构信息

Material Measurement Laboratory, National Institute of Standards and Technology, 100 Bureau Dr., Gaithersburg, Maryland 20899, USA.

Center for Computational Quantum Physics, Flatiron Institute, 162 5th Avenue, New York, New York 10010, USA.

出版信息

J Chem Phys. 2024 Oct 21;161(15). doi: 10.1063/5.0230983.

Abstract

We present an ab initio method for computing vibro-polariton and phonon-polariton spectra of molecules and solids coupled to the photon modes of optical cavities. We demonstrate that if interactions of cavity photon modes with both nuclear and electronic degrees of freedom are treated on the level of the cavity Born-Oppenheimer approximation, spectra can be expressed in terms of the matter response to electric fields and nuclear displacements, which are readily available in standard density functional perturbation theory implementations. In this framework, results over a range of cavity parameters can be obtained without the need for additional electronic structure calculations, enabling efficient calculations on a wide range of parameters. Furthermore, this approach enables results to be more readily interpreted in terms of the more familiar cavity-independent molecular electric field response properties, such as polarizability and Born effective charges, which enter into the vibro-polariton calculation. Using corresponding electric field response properties of bulk insulating systems, we are also able to obtain the Γ point phonon-polariton spectra of two dimensional (2D) insulators. Results for a selection of cavity-coupled molecular and 2D crystal systems are presented to demonstrate the method.

摘要

我们提出了一种从头算方法,用于计算与光学腔的光子模式耦合的分子和固体的振动极化激元和声子极化激元光谱。我们证明,如果在腔玻恩-奥本海默近似的层面上处理腔光子模式与核自由度和电子自由度的相互作用,光谱可以用物质对电场和核位移的响应来表示,而这在标准密度泛函微扰理论实现中很容易获得。在此框架下,无需额外的电子结构计算即可获得一系列腔参数的结果,从而能够对广泛的参数进行高效计算。此外,这种方法能够根据更熟悉的与腔无关的分子电场响应特性(如极化率和玻恩有效电荷)更直观地解释结果,这些特性进入了振动极化激元的计算。利用体绝缘系统的相应电场响应特性,我们还能够获得二维(2D)绝缘体的Γ点声子极化激元光谱。给出了一些腔耦合分子和二维晶体系统的结果以证明该方法。

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