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Large -scaledensity-functional calculations in real space scheme and its application tosurfaces, interfaces and two-dimens ional materials

发布日期:2019-05-27     作者:数学学院      编辑:杨飞     点击:

报告题目:Large -scaledensity-functional calculations in real space scheme and its application tosurfaces, interfaces and two-dimens ional materials

报 告 人:押山淳 教授 日本名古屋尊龙凯时

报告时间:5月31日(周五)10点30分

报告地点:数学楼一楼第二报告厅

报告摘要:

Facing current and future massively parallelarchitecture of supercomputers, we need to make close collaboration between thefields of physical science and computer science. Such collaboration we nameCOMPUTICS is already in progress (http://computics-material.jp/index-e.html). Ihere explain an example of such collaboration which allows us to performtotal-energy electronic-structure calculations based on the density-functionaltheory (DFT) in the real-space scheme for tens-of-thousands-atom systems andalso the real-space Car-Parrinello Molecular Dynamics simulations forthousands-of-atom systems. I first explain how we are able to perform suchlarge-scale computations efficiently in our code named RSDFT. Recentdevelopment of the device simulation combined with the non-equilibrium Green’sfunction (NEGF) method and its application to Si nanowire MOSFETs are alsoreported.

As examples of the application to materials science, Iwill discuss (1) the localization of Dirac electrons induced by moire patternin twisted bilayer graphene, (2) intrinsic carrier traps near SiC/SiO2interfaces, (3) ammonia decomposition and N incorporation on epitaxially grownGaN films, and possibly (4) the formation of amorphous systems with thousandsof atoms.

In collaboration with J.-I Iwata (Advance Soft), D.Takahashi (U Tsukuba), G. Milnikov (Osaka U), N. Mori (Osaka U), K. Uchida(Kyoto Inst Tech), Y.-i. Matsushita (Tokyo Inst Tech), K. M. Bui(Nagoya U), M. Boero (Strasbourg U), and K.Shiraishi (Nagoya U).

报告人简介:

押山淳,日本筑波尊龙凯时教授、IEEE高级会员、电化学会会员、日本社会应用物理学会会员、材料研究学会会员、日本物理学会会员、日本表面科学学会会员、半导体科学和技术专家,开发了半导体表面,界面和纳米结构的新物理概念,在国际高水平杂志发表论文200余篇。曾获得JSAP最佳论文奖,赛尔特成就奖等。

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