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    Super-strong interactions between multivalent anions and graphene?

    2021-05-06 08:55:22XingLiu劉星andGuoshengShi石國升
    Chinese Physics B 2021年4期
    關(guān)鍵詞:劉星

    Xing Liu(劉星) and Guosheng Shi(石國升),2,?

    1Shanghai Applied Radiation Institute,State Key Laboratory Advanced Special Steel,Shanghai University,Shanghai 200444,China

    2Division of Interfacial Water and Key Laboratory of Interfacial Physics and Technology,Shanghai Institute of Applied Physics,Chinese Academy of Sciences,Shanghai 201800,China

    Keywords: graphene,multivalent anions,anion–π interaction,density functional theory

    1. Introduction

    Recently,graphene/graphene oxide(GO)-based materials have been employed for the development of DNA biosensors and are widely used in genetics,clinical medicine,pathology,and many other fields.[19–23]These applications are related to the interaction between graphene/GO and DNA.[24–26]However, most researches focused on the interaction between nucleic acid bases and graphene,[27–30]the interaction of backbone phosphate groups are ignored. As an important component of DNA/RNA backbone,phosphate groups played important roles in biochemistry.[31]In the backbone of DNA/RNA,phosphoric group links two nucleotides and still ionized as monovalent anion. At the termini of DNA/RNA, phosphoric group is bivalent anion.[32]Thus,it is necessary to investigate the interaction between phosphate groups with different valence and graphene from the molecular level to provide assistance for the design and application of graphene-based DNA biosensor. Methyl phosphate[33]can be regarded as a simple analog of phosphate moieties in DNA/RNA to research the interaction between multivalent anions and the electron-rich graphene.

    2. Methods

    where Eanion@G,EG,and Eanionare the total energy of the anion adsorption on a graphene flake, the isolated anion, and a graphene flake,respectively. For different anions,the adsorption energies, average nearest oxygen–carbon distances, and transfer Mullikan charges are shown in Table 1.

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