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Improved thermodynamics of the dense solar plasma and molecular-dynamics simulations of the nuclear-reaction rates.

机译:改进了稠密太阳等离子体的热力学和核反应速率的分子动力学模拟。

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摘要

The conditions in the solar interior are so extreme that it has so far been impossible to match them in a laboratory. However, for nearly 50 years solar oscillations have been precisely observed, and the wealth of their data has enabled us to study the interior of the Sun as if it were a laboratory. Helioseismology is the name of this branch of astrophysics. It allows a high-precision diagnostic of the thermodynamic quantities in the solar interior. High-quality thermodynamic quantities are crucial for successful solar modeling.;If good solar models are desired, considerable theoretical effort is required. Good solar models, in turn, are fundamental tools for solar physics. The most prominent example of this link between solar physics and basic physics was the resolution of the solar neutrino problem in 2002. The equation of state is a key material property that describes the relation between pressure, density and temperature. If the equation of state is derived from a thermodynamic potential it will also determine all associated thermodynamic quantities. A second key material property is the nuclear-energy production rate, which plays a crucial role in the solar core. Both are important physical properties describing the structure of the Sun. Both derive from microphysical models.;In the equation-of-state part, we have studied two models of the equation of state (EOS). One is the MHD EOS, which is widely used in solar models. In our research, we have incorporated new terms into the MHD EOS. These terms have been borrowed from the major competing formalism, the OPAL EOS. They were missing in the original MHD EOS. Not only do the upgrades bring MHD closer to the OPAL equation of state, which is well known for its better match with observations. Most importantly it will allow solar modelers to use the OPAL equation of state directly, without recourse to the OPAL tables distributed by the Lawrence Livermore National Laboratory. Since the OPAL code is not publicly available, there is no alternative source. The official OPAL tables, however, have disadvantages. First, they are inflexible regarding the chemical mix, which is set once and for all by the producers of the tables. Our equation of state will allow the user to choose, in principle, an arbitrary mix. Second, the OPAL tables by their very nature are limited by the errors of interpolation within tables. The second equation of state model is a density expansion based on the Feynman-Kac path-integral formalism. By making use of the equivalence of quantum Hamiltonian matrix and the classical action of closed and open filaments (paths), an analytic formalism of equation of state. Although the character of density expansion limits its application, the formalism can still be valid in most region in the Sun. Our work provides the link between the abstract theoretical formalism that was developed in the 1990s and a numerically smooth realization that can be used in solar and stellar models. Since it is so far the most exact and systematic approach for an EOS, it provides another way to study the influence of different very fine physical effects, despite considerable limitations in its domain of applicability.;In the nuclear-reaction part of the thesis, we have used a molecular-dynamics method to simulate the motion of protons in a hydrogen plasma (which is a good approximation for this purpose). Quantum tunneling explains why nuclear fusion can occur in the first place, considering the “low” temperature in the solar core. It is well known that this tunneling is enhanced (which leads to higher nuclear reaction rates) in the presence of Coulomb screening. In the 1950, Salpeter formulated a theory based on the static-screened Coulomb potential, as derived by Debye and Hückel in the 1920s. As expected, Salpeter obtained enhanced reaction rates. But from our simulation, we confirmed the results of a recent controversy about the existence of a dynamic effect. Since the bulk of fusion reactions happens at the high end of the Maxwell distribution, this is an relevant issue. Our work is the first independent confirmation of such a dynamic effect.
机译:太阳内部的条件是如此极端,以至于迄今为止在实验室中无法与之匹敌。但是,近50年来,已经精确地观察到了太阳的振荡,其丰富的数据使我们能够像研究实验室一样研究太阳的内部。日震学是这个天体物理学分支的名称。它可以对太阳能内部的热力学量进行高精度诊断。高质量的热力学量对于成功的太阳模型至关重要。如果需要良好的太阳模型,则需要付出大量的理论努力。反过来,好的太阳模型是太阳物理学的基本工具。太阳物理学与基本物理学之间这种联系的最突出例子是2002年太阳中微子问题的解决。状态方程是描述压力,密度和温度之间关系的关键材料特性。如果状态方程是从热力学势中得出的,则它还将确定所有相关的热力学量。第二个关键的材料属性是核能生产率,它在太阳能核心中起着至关重要的作用。两者都是描述太阳结构的重要物理性质。两者均源自微物理模型。在状态方程部分,我们研究了状态方程(EOS)的两个模型。一种是MHD EOS,它广泛用于太阳能模型。在我们的研究中,我们将新术语纳入了MHD EOS。这些术语是从主要的竞争形式主义OPAL EOS中借用的。他们在原始的MHD EOS中丢失。升级不仅使MHD更接近OPAL状态方程,众所周知,它与观测值更好地匹配。最重要的是,它将允许太阳建模者直接使用OPAL状态方程,而无需依赖劳伦斯·利弗莫尔国家实验室(Lawrence Livermore National Laboratory)分发的OPAL表。由于OPAL代码不是公开可用的,因此没有其他来源。但是,正式的OPAL表具有缺点。首先,它们对于化学成分不灵活,由表的生产者一劳永逸地设定。我们的状态方程将允许用户原则上选择任意组合。其次,OPAL表的本质受到表内插值误差的限制。状态模型的第二个方程是基于Feynman-Kac路径积分形式主义的密度展开。通过利用量子哈密顿量矩阵的等价关系以及闭合和敞开的细丝(路径)的经典作用,得出状态方程的解析形式。尽管密度膨胀的特性限制了它的应用,但形式主义仍然可以在太阳的大多数区域有效。我们的工作为1990年代开发的抽象理论形式主义与可用于太阳和恒星模型的数值平滑实现之间建立了联系。由于到目前为止,它是EOS的最精确和系统的方法,因此它提供了另一种方法来研究不同的非常精细的物理效应的影响,尽管其适用范围存在很大局限性。我们已经使用分子动力学方法来模拟氢等离子体中质子的运动(为此非常近似)。量子隧穿解释了为什么首先考虑到太阳芯中的“低温”核聚变。众所周知,在存在库仑筛选的情况下,这种隧穿得到了增强(导致更高的核反应速率)。 1950年,萨尔珀特(Salpeter)根据静态屏蔽的库仑电势(Coulomb potential)提出了一种理论,该理论由德比(Debye)和赫克(Hückel)在1920年代推导。正如预期的那样,Salpeter获得了更高的反应速率。但是从我们的仿真中,我们证实了最近关于动态效果存在的争议的结果。由于大部分聚变反应发生在麦克斯韦分布的高端,因此这是一个相关的问题。我们的工作是对这种动态影响的首次独立确认。

著录项

  • 作者

    Mao, Dan.;

  • 作者单位

    University of Southern California.;

  • 授予单位 University of Southern California.;
  • 学科 Physics Astronomy and Astrophysics.
  • 学位 Ph.D.
  • 年度 2008
  • 页码 167 p.
  • 总页数 167
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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