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Generalised Maxwell theories - theoretical structure and experimental tests

Generalised Maxwell theories - theoretical structure and experimental tests
广义麦克斯韦理论 - 理论结构和实验测试
批准号:
505676591
负责人:
Professor Dr. Claus Lämmerzahl
金额:
$0.0万
依托单位国家:
德国
项目类别:
Research Grants
财政年份:
--
资助国家:
德国
项目状态:
未结题
起止时间:

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中文摘要
翻译
电磁场是物理学中最重要的系统之一。我们接收到的所有信息和我们所做的所有测量都依赖于电动力学。尽管麦克斯韦方程组非常成功地描述了所有的电磁现象,但仍有理由重新考虑这一理论:(1)电动力学的标准公式导致了带电点粒子的自作用力问题(辐射反应)中的严重问题。一种是推导出非物理的预加速和失控解。(ii)在建立广义(和狭义)相对论的时空几何的建设性公理化方法中,光的独特性质起着至关重要的作用。电动力学现象的任何改变也将与时空几何的改变直接相关。这也与(iii)寻找量子引力理论有关。因为根据我们目前的理解,广义相对论和量子理论在理论上是不相容的,一个结合了我们世界的几何和量子方面的新理论必须与这些理论中的至少一个不同,为了一致性,也会改变麦克斯韦方程。因此,弄清所有电磁现象背后的方程是否是众所周知的麦克斯韦方程,或者是否必须考虑修改,是至关重要的。因此,我们必须以结构化的方式讨论所有可能的修改,然后探讨这些修改的实验意义。因此,我们将以系统的方式讨论麦克斯韦方程组的非线性、非局部和非齐次扩展。对于这些修正,我们讨论了波传播、点源的固定解、带电粒子的运动方程(包括自作用力)、氢原子和电磁束缚系统的等效原理。虽然计划中的调查是理论性的,但它也将与实验高度相关:它将为已经完成的实验提供额外的或新的解释,它还将提出专门针对麦克斯韦方程特定方面的新实验。如果结果证明这些方程可能有修改,那么所有的测量和观察都必须重新解释。orlsamans和Bremen是世界上在这一研究领域最活跃的团体之一。这个项目将受益于共同的和互补的专业知识。这两个组织都与顶级国际合作有联系。协调员、其他申请人和其他同事将组成一个强大的合作团队,以完成拟议的工作计划。
英文摘要
The electromagnetic field is one of the most important system in physics. All the information we are receiving and all measurements we are doing rely on electrodynamics. Though the Maxwell equations provide an extremely successful description of all electromagnetic phenomena there are reasons to reconsider this theory: (i) The standard formulation of electrodynamics leads to severe problems in the self-force problem (radiation reaction) of charged point particles. One derives unphysical pre-acceleration as well as run-away solutions. (ii) In constructive axiomatic approaches to establish the space-time geometry of General (and Special) Relativity the unique properties of light play an essential role. Any modification of the phenomena of electrodynamics will also be directly related to a modified space-time geometry. This is also related to (iii) the search for a theory of Quantum Gravity. Since according to our present understanding General Relativity and Quantum Theory are theoretically not compatible, a new theory combining the geometric and quantum aspects of our world has to be different from at least one of these theories what, for consistency, also would change the Maxwell equations. Accordingly, it is of utmost importance to find out whether the equations underlying all electromagnetic phenomena are the well-known Maxwell equations or whether one has to take into account modifications.Accordingly, we have to discuss all possible modifications in a structured way and then to explore the experimental significance of these modifications. Thereby we will proceed in a systematic way in that we discuss non-linear, non-local and non-homogeneous extensions of the Maxwell equations. For these modifications we discuss wave propagation, stationary solutions for point sources, the equation of motion for charged particles including self-force, the hydrogen atom, and the Equivalence Principle for electromagnetically bound systems. Whereas the planned investigation is theoretical, it will also be of high relevance in view of experiments: It will provide additional or new interpretations of experiments that have already been done, and it will also suggest new experiments dedicated to particular aspects of the Maxwell equations. If it turns out that there might be modifications of these equations all measurements and observations have to be re-interpreted.Orléans and Bremen are amongst the most active groups worldwide in this research area. This project will benefit from a mixture of common and complementary expertise. Both groups are connected to top-level international collaborations. The coordinators, additional applicants together with further co-workers will be a strong collaborating team in order to work on the proposed work plan.
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Maxwell-Klein-Gordon方程的散射理论研究
  • 批准号:
    QN25A010031
  • 项目类别:
    省市级项目
  • 资助金额:
    --
  • 批准年份:
    2025
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  • 依托单位:
非线性Klein-Gordon-Maxwell方程孤立波解的研究
  • 批准号:
  • 项目类别:
    省市级项目
  • 资助金额:
    --
  • 批准年份:
    2024
  • 负责人:
    李麟
  • 依托单位:
可压缩Euler-Maxwell方程组解的存在性及衰减估计
  • 批准号:
    CSTB2023NSCQ-MSX0575
  • 项目类别:
    省市级项目
  • 资助金额:
    10.0万元
  • 批准年份:
    2023
  • 负责人:
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  • 依托单位:
分层介质中时谐Maxwell方程组的快速多极子方法