Theoretical Research in Particle Physics and String Theory
Theoretical Research in Particle Physics and String Theory
批准号:
1620311
负责人:
Louise Dolan
金额:
$15.0万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2016
资助国家:
美国
项目状态:
已结题
起止时间:
2016-08-15 至 2019-07-31
中文摘要
该奖项资助了查佩尔山的北卡罗来纳州大学物理和天文学系的Louise Dolan教授的研究活动。理论粒子物理学的最新进展表明,物质的基本组成是如何通过新颖的结构来描述的,这些结构提供了对空间和时间的更深入的理解。特别是,计算这些物质的基本成分如何相互散射的新方法最近已经开发出来,这些方法超越了以前的成熟技术。 这些新方法有助于计算大型强子对撞机(LHC)测量的散射类型。 在她的研究中,多兰教授将追求这些方法,以获得负责理解自然的基本力量的基本理论结构的知识。因此,这项工作通过促进我们对基础物理学的理解来服务于国家利益。 这笔赠款还将部分资助一名博士后研究人员,并将使多兰教授能够继续与高中理科女生进行接触,与她们讨论她研究中某些令人兴奋的方面。树级的精确结果可能通过椭圆函数的多项式扩展到循环级。 对平面规范理论中的扬格不变性以及平坦空间和反德西特空间中的量子引力的深入理解将加强我们对这些结构的认识。
英文摘要
This award funds the research activities of Professor Louise Dolan in the Department of Physics and Astronomy at the University of North Carolina at Chapel Hill.Recent advances in theoretical particle physics have shown how the fundamental constituents of matter are described by novel constructions that provide a deeper understanding of space and time. In particular, new methods of calculating how these fundamental constituents of matter scatter off each other have recently been developed which transcend the previous, well-established techniques. These new methods facilitate calculations of the kinds of scattering that are measured at the Large Hadron Collider (LHC). In her research, Professor Dolan will pursue these methods in order to acquire knowledge of the underlying theoretical structure responsible for understanding the fundamental forces of nature. This work thus serves the national interest by contributing to progress in our understanding of fundamental physics. The grant will also partially support a postdoctoral researcher, and will enable Professor Dolan to continue her outreach to female high-school science students in which she discusses with them certain exciting aspects of her research.More technically, Professor Dolan will seek to understand massless field theory tree amplitudes in arbitrary space-time dimensions in terms of an algebraic expression associated with the polynomial form of the scattering equations. Precise results at tree level are likely to extend to loop level via polynomials of elliptic functions. Pursuit of a robust understanding of Yangian invariance in planar gauge theories and aspects of quantum gravity in flat space and anti-de-Sitter space will strengthen our knowledge of these structures.
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