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CAS: Highly Interacting Panchromatic Push-Pull Systems: Symmetry Breaking and Quantum Coherence in Electron Transfer

CAS: Highly Interacting Panchromatic Push-Pull Systems: Symmetry Breaking and Quantum Coherence in Electron Transfer
CAS:高度交互的全色推拉系统:电子转移中的对称破缺和量子相干性
批准号:
2345836
负责人:
Hong Wang
金额:
$45.0万
依托单位:
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2024
资助国家:
美国
项目状态:
未结题
起止时间:
2024-04-01 至 2027-03-31

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中文摘要
翻译
在化学系化学结构、动力学和机制A (CSDM-A)项目的支持下,北德克萨斯大学的一个研究小组正在开发一种新型的分子推挽系统,该系统能够在分子材料中进行全色光捕获和强分子内电荷转移,这是许多光电、光能收集和光学传感器应用所高度追求的。这类分子系统的设计和合成将有助于探索电子转移中的对称性破断电荷转移和量子相干性等光化学现象。这些系统中的超快电荷转移现象将使用一系列光谱、电化学、计算和时间分辨光谱方法进行研究,这些方法涵盖了广泛的空间和时间区域。该项目将为研究生和本科生提供广泛的教学和培训。通过参与该项目所学到的技术知识、解决问题的能力和沟通技巧,预计将有助于发展美国在能源效率和清洁能源技术方面的科学队伍。外展工作将有助于建立一个高度多元化的研究小组,并与榆树福克教育中心合作,加强普通科学教育,这也是项目的一部分。通过构建由高度相互作用、强大的供体和受体实体组成的多模块推拉系统,北德克萨斯研究团队将解决几个科学挑战。这些包括:(i)开发能够在光激发下产生电荷分离状态的宽带捕获分子内电荷转移配合物;(ii)开发纳米碳(富勒烯、内嵌富勒烯和单壁碳纳米管)衍生的近红外光捕获电荷转移配合物;(iii)探索具有四极或八极基态的多模配合物中的氧化还原和光化学现象,如“价间电荷转移”和“对称破缺电荷转移”;(iv)观察“促进电荷转移的量子相干性”过程,并在生成结构-活性关系的同时研究潜在的机制细节。这项研究项目的成果有可能在许多科学学科中产生广泛的影响。该奖项反映了美国国家科学基金会的法定使命,并通过使用基金会的知识价值和更广泛的影响审查标准进行评估,被认为值得支持。
英文摘要
With support from the Chemical Structure, Dynamics, and Mechanisms A (CSDM-A) program in the Division of Chemistry, a research team at the University of North Texas is developing a novel class of molecular push-pull systems capable of panchromatic light capture and strong intramolecular charge transfer in molecular materials highly pursued for numerous optoelectronic, light-energy harvesting, and optical sensor applications. The design and synthesis of this class of molecular systems will enable the exploration of photochemical phenomena such as symmetry-breaking charge transfer and quantum coherence in electron transfer. The ultrafast charge transfer phenomenon in these systems will be investigated using an array of spectral, electrochemical, computational, and time-resolved spectroscopic methods covering wide spatial and temporal regions. The project will provide extensive teaching and training for graduate and undergraduate students. The technical knowledge, problem-solving abilities, and communication skills learned through participating in the project are expected to contribute to the development of the nation's scientific workforce in energy efficiency and clean energy technologies. Outreach efforts will contribute to a highly diversified research group and collaboration with the Elm Fork Education Center to enhance general science education are also part of the project. By constructing multi-modular push-pull systems comprised of highly interacting, powerful donor and acceptor entities, the North Texas research team will address several scientific challenges. These include: (i) developing wide-band capturing intramolecular charge transfer complexes capable of producing charge-separated states upon photoexcitation; (ii) developing nanocarbon- (fullerene, endohedral fullerene, and single-walled carbon nanotube) derived near infrared light capturing charge transfer complexes; (iii) probing redox and photochemical phenomenon such as ‘intervalence charge transfer’ and ‘symmetry breaking charge transfer’ in multi-modular complexes having quadrupolar or octupolar ground states and (iv) observing the process of ‘quantum coherence in promoting charge transfer’ and investigating underlying mechanistic details while generating structure-activity relationships. The outcomes of this research project have the potential for broad impact across many disciplines of science.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
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Oscillatory Integrals and Falconer's Conjecture
  • 批准号:
    2424015
  • 项目类别:
    Standard Grant
  • 资助金额:
    $17.93万
  • 财政年份:
    2024
  • 负责人:
    Hong Wang
  • 依托单位:
CAREER: Oscillatory Integrals and the Geometry of Projections
Oscillatory Integrals and Falconer's Conjecture
  • 批准号:
    2055544
  • 项目类别:
    Standard Grant
  • 资助金额:
    $17.93万
  • 财政年份:
    2021
  • 负责人:
    Hong Wang
  • 依托单位:
Oscillatory Integrals and Falconer's Conjecture
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