纳米材料的硅表征

A. Colibaba, K. Kotsis, V. Lobaskin
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摘要

纳米材料(NMs)和纳米颗粒(NPs)是医学和药理学以及食品、农业、电子和能源工业中许多技术应用的核心。它们也通过自然和偶然的途径释放到环境中。尽管我们严重依赖NMs,但它们对环境和生物系统的潜在风险仍然令人担忧[1]。在这项工作中,我们评估了内在的和外在的纳米描述符,以帮助预测纳米表面的生物分子相互作用,并发展其物理化学特性和毒性之间的构效关系[2]。内在性质仅基于纳米纳米的分子和电子结构,而外在性质描述纳米纳米在溶剂中与蛋白质接触。用于计算本征描述符的纳米模型与纳米的核心相关联,该核心被描述为周期性块状材料[2]。在这项工作中,我们提出了几个常见NMs的计算描述符数据库。所提供的清单包含用于毒理学实验的各种NP(金属、氧化物、矿物、聚合物和碳基化合物,如碳纳米管(CNTs)和石墨烯片)样品。用不同的理论方法对内在描述符进行了评估。使用SIESTA包中实现的密度泛函理论(DFT)计算所有块体NMs的带隙值[3]。在广义梯度近似下由DFT计算得到的态密度用于估计带隙的大小。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
In Silico Characterization of Nanomaterials
Extended Abstract Nanomaterials (NMs) and nanoparticles (NPs) lie at the core of many technological applications in medicine and pharmacology, as well as in the food, agriculture, electronics, and energy industries. They are also released in the environment through natural and incidental pathways. Despite our heavy reliance on NMs, the potential risk they pose to the environment and to the biological systems is still of major concern [1]. In this work, we evaluate intrinsic and extrinsic NM descriptors to aid in the prediction of biomolecular interactions at the surface of NMs and development of structure-activity relationships between their physicochemical characteristics and their toxicity [2]. Intrinsic properties are solely based on the molecular and electronic structure of the NM, while the extrinsic properties describe a NM that comes in contact with a protein in a solvent. The NM models for the calculation of intrinsic descriptors are associated with the core of the NM that is described as a periodic bulk material [2]. In this work, we present a database of calculated descriptors for several common NMs. The provided list contained various samples of NP (metals, oxides, minerals, polymers, and carbon-based compounds such as carbon nanotubes (CNTs) and graphene sheets) that were used in toxicological experiments. The intrinsic descriptors are evaluated by different theoretical approaches. The bandgap values of all bulk NMs were calculated using density functional theory (DFT) implemented in the SIESTA package [3]. The density of states obtained from the DFT calculation at the generalized gradient approximation is used to estimate the size of the bandgap.
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