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Isaac Newton Institute for Mathematical Sciences

Isaac Newton Institute for Mathematical Sciences
艾萨克·牛顿数学科学研究所
批准号:
EP/K032208/1
负责人:
John Toland
金额:
$759.07万
依托单位:
依托单位国家:
英国
项目类别:
Research Grant
财政年份:
2014
资助国家:
英国
项目状态:
已结题
起止时间:
2014 至 --

项目摘要

项目成果

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中文摘要
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英文摘要
Mathematics, with its capacity for generality and abstract reasoning, is a subject that is unique in its ability to penetrate deep within other disciplines, to provide a common language for establishing communication channels between research communities, and in the longevity of its influence. The Isaac Newton Institute for Mathematical Sciences (INI) is a visitor research centre which enables UK researchers to meet and collaborate and with top scientists in the world in a building that was designed to inspire research and catalyse collaboration. With a state of the art multi-media environment for video recording, webcasting and videoconferencing; access to libraries across Cambridge; the opportunity to interact with the wider community in nearby Institutes; and an experienced staff to provide powerful support to organisers and participants, the INI infrastructure enables participants to concentrate on their science.Programmes are of one, four or six months duration each with between 25 and 30 researchers. They have attracted 22 Fields Medallists, and 7 Nobel, 18 Wolf and 7 Abel Prize winners since the Institute was founded in 1992. Collaborations established at INI often bear fruit over a long period; these are further encouraged by one-week Follow-up Meetings to earlier programmes. In addition to regular seminars, programmes include intense periods of instructional courses and workshops for 100 or more, often held in the UK outside Cambridge. From the outset INI's understanding of what comprises the mathematical sciences was broad and inclusive and this breadth of vision endures. Ground-breaking results produced at INI include: uncovering a major vulnerability in ubiquitous security protocols; a paradigm shift in understanding RNA virus assembly; a glimpse of the early universe arising from the connection between the Einstein and Navier-Stokes equations; and a working algorithm that is widely used in shipping throughout Europe for predicting "freak" waves.INI will launch the Turing Gateway to Mathematics through which it will disseminate the mathematical point of view, and try to capture and represent the all pervasive but elusive impact which mathematics has on high technology and on everyday lives.The Scientific Steering Committee (SSC) is at the heart of a rigorous peer review process to ensure that every programme is of the highest quality. The SSC evaluates proposals in the light of the quality of the research proposed; its novelty and timeliness; the opportunities it offers to bring different branches of mathematics and/or application areas together; demand from and value to the UK community; and the potential impact which the special environment of INI can engender. The SSC also takes account of activities at other Institutes worldwide. Through Scoping Meetings devised to support the development of innovative multidisciplinary proposals, and through initiatives such as the "Open for Business" meetings embedded within workshops, INI plays a central role in the propagation and dissemination of cutting edge mathematics in other disciplines, business and industry. INI is committed to supporting early career researchers, students and women working in the mathematical sciences. INI cultivates opportunities to encourage public engagement through activities not funded by the public purse. Most recently it has participated in the Cambridge Science Festival and other high profile projects including the exhibition Intersections: Henry Moore and Stringed Surfaces held at the Royal Society and the Science Museum (4th April-20th June 2012) and support for Grenville Davey (Turner Prize 1992) as INI Artist in Residence (January-June 2012).It fundraises assiduously to support its activities.
期刊论文(10)
专著(0)
科研奖励(0)
会议论文
Realizing the Braided Temperley-Lieb-Jones C*-Tensor Categories as Hilbert C*-Modules
将编织 Temperley-Lieb-Jones C*-张量范畴实现为 Hilbert C*-模
DOI: 10.1007/s00220-020-03729-w
发表时间: 2020
期刊: Communications in Mathematical Physics
影响因子: 2.4
作者: [Aaserud A]
通讯作者: Aaserud A
DOI: 10.1257/aer.20170627
发表时间: 2019-01-01
期刊: AMERICAN ECONOMIC REVIEW
影响因子: 10.7
作者: [Abowd, John M., Schmutte, Ian M.]
通讯作者: Schmutte, Ian M.
High-contrast approximation for penetrable wedge diffraction
可穿透楔形衍射的高对比度近似
DOI: 10.1093/imamat/hxaa011
发表时间: 2020
期刊: IMA Journal of Applied Mathematics
影响因子: 1.2
作者: [Abrahams I]
通讯作者: Abrahams I
K-theory of AF-algebras from braided C*-tensor categories
编织 C* 张量范畴的 AF 代数的 K 理论
DOI: 10.1142/s0129055x20300058
发表时间: 2020
期刊: Reviews in Mathematical Physics
影响因子: 1.8
作者: [Aaserud A]
通讯作者: Aaserud A
7
    Isaac Newton Institute for Mathematical Sciences - Cross Council Science
    • 批准号:
      EP/I016392/1
    • 项目类别:
      Research Grant
    • 资助金额:
      $56.48万
    • 财政年份:
      2011
    • 负责人:
      John Toland
    • 依托单位:
    Isaac Newton Institute for Mathematical Sciences
    • 批准号:
      EP/F005431/1
    • 项目类别:
      Research Grant
    • 资助金额:
      $1240.28万
    • 财政年份:
      2008
    • 负责人:
      John Toland
    • 依托单位:
    国内基金
    海外基金
    Newton空间上的Toeplitz算子的交换性
    • 批准号:
    • 项目类别:
      省市级项目
    • 资助金额:
      --
    • 批准年份:
      2025
    • 负责人:
      李永宁
    • 依托单位:
    基于Newton法求解耦合代数Riccati方程的数值算法研究
    • 批准号:
      LQ21A010006
    • 项目类别:
      省市级项目
    • 资助金额:
      --
    • 批准年份:
      2020
    • 负责人:
      冯亭亭
    • 依托单位:
    具有Newton型弱力势的多体问题的研究
    • 批准号:
      11671278
    • 项目类别:
      面上项目
    • 资助金额:
      48.0万元
    • 批准年份:
      2016
    • 负责人:
      张世清
    • 依托单位:
    二维Newton-Boussinesq方程解的几种吸引子的存在性研究
    • 批准号:
      11426171
    • 项目类别:
      数学天元基金项目
    • 资助金额:
      3.0万元
    • 批准年份:
      2014
    • 负责人:
      宋雪丽
    • 依托单位: