课题基金 / 基金详情

Statistical Field Theories and Collective Phenomena

Statistical Field Theories and Collective Phenomena
统计场论和集体现象
批准号:
0118213
负责人:
Mehran Kardar
金额:
$39.0万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2001
资助国家:
美国
项目状态:
已结题
起止时间:
2001-08-01 至 2005-07-31

项目摘要

项目成果

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中文摘要
翻译
0118213 KardarThis grant supports research and education aimed at understanding static and dynamic fluctuation phenomenon in polymers,gels,flux lines,surfaces,complex fluids,and社交网络.场论和数值方法,如蒙特卡罗模拟,将被用来提取这些相互作用的系统的普遍特征。在工作过程中可能会发展出新的理论方法。研究将集中在几个具体的问题:结和缠结的聚合物,如DNA本地化的能量或熵效应较短的部分?在变形表面附近的涨落是如何被改变的,它们能被用来提供关于变形的间接信息吗? 我们能否用连续场方程来描述生物系统中模式的出现(皮层地图、细胞运动以及分子马达和微管的结构构建)?我们从这种建模中学到了什么?在成长中的薄膜和漂移的晶格的非平衡背景下,秩序和涨落的相互作用是什么?简单的生物系统是否可以通过在分子水平上将所需信息印在看似随机的凝胶中来模仿?该补助金支持统计物理领域的基础理论研究和教育,涉及聚合物,凝胶,通量线,表面,复杂流体,生物系统和社交网络中的静态和动态波动现象。PI将使用先进的理论技术来解决涉及高分子物理学,薄膜和晶体生长,皮质地图和分子生物学中的平衡和非平衡现象的具体问题。 学生将接受统计物理学先进理论方法及其在包括生物系统在内的广泛系统中的应用的培训。
英文摘要
0118213KardarThis grant supports research and education aimed at understanding static and dynamic fluctuation phenomena in polymers, gels, flux lines, surfaces, complex fluids, and social networks. Field theory and numerical methods, e.g. Monte Carlo simulation, will be used to extract universal features of these interacting systems. New theoretical methods may be developed in the course of the work. Research will focus on several specific questions: Are knots and entanglements in polymers such as DNA localized by energy or entropy effects on shorter segments? How are fluctuations modified in the vicinity of a deformed surface, and can they be used to provide indirect information about deformations? Can we describe the emergence of patterns in biological systems (cortical maps, cell motility, and structural constructs from molecular motors and microtubules) by continuum field equations, and what do we learn from such modeling? What is the interplay of order and fluctuations in the non-equilibrium contexts of growing films and drifting lattices? Can simple biological systems be mimicked by imprinting desired information in seemingly random gels at the molecular level?%%%This grant supports fundamental theoretical research and education in an area of statistical physics dealing with static and dynamic fluctuation phenomena in polymers, gels, flux lines, surfaces, complex fluids, biological systems, and social networks. The PI will use advanced theoretical techniques to address specific questions involving equilibrium and nonequilibrium phenomena in polymer physics, film and crystal growth, cortical maps, and molecular biology. Students will be trained in advanced theoretical methods for statistical physics and their applications to a wide range of systems including biological systems.***
期刊论文(0)
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会议论文
NSF-BSF: Fluctuation phenomena out of equilibrium
NSF/DMR-BSF: FORCES & FLUCTUATIONS OUT OF EQUILIBRIUM
Perturbed Fluctuations & Patterns
Constrained Fluctuations
国内基金
海外基金
Graphon mean field games with partial observation and application to failure detection in distributed systems
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