普朗克分布函数和维恩峰中隐藏着什么?3。太阳光子裂变成热子(“黑热”)

J. Stávek
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引用次数: 1

摘要

自1900年普朗克发现普朗克分布函数(PDF)以来,已经导出了许多形式的普朗克分布函数,以及这些分布中维恩峰位置的公式。由于现有已知的光子热效应不能解释所有观测到的数据,因此发表了许多寻找隐藏热载体的尝试。在这个模型中,我们用一个太阳光子裂变成两个热子的概念来工作——热子是热量的缺失载体。比较了太阳表面和地球附近的太阳光子和太阳热子的性质。太阳热子服从斯蒂芬-玻尔兹曼定律,它们的热作用可以在整个太阳系的体积内进行实验分析。其中一种效应可以解释微波背景辐射是热子在终端激波表面的反射。热子的热量S的测量是恒定的,与卡诺模型一致。固体的比热被解释为频率为ν/2、ν和2ν的三种热子的共同作用。这三种热子的比例可以从所研究固体的红外光谱实验确定。这个模型可以带来一种新的方式来更好地描述历史文献中多次出现的“黑热”这个古老的、被预测的概念。我们总结了已知的PDF形式和Wien ' s峰的位置,以便在这些数学结构中寻找一些隐藏的性质。结果表明,这些为所有学者所熟知的公式可能仍然隐藏着一些令人惊讶的性质。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
What is Hidden in the Planck Distribution Function and the Wien´s Peaks? III. Fission of Solar Photons into Thermons (“Dark Heat”)
There were derived many forms of the Planck distribution function (PDF) since its discovery by Planck in 1900 and formulae for the positions of Wien´s peaks in those distributions. There were published many attempts searching for the hidden carriers of heat because the existing known heat effects of photons cannot interpret all observed data. In this presented model we work with concept of fission of one Solar photon into two thermons – the missing carriers of heat. Properties of Solar photons and Solar thermons are compared for the surface of the Sun and in the vicinity of the Earth. Solar thermons obey the Stefan-Boltzmann law and their heat action can be experimentally analyzed in the whole volume of the Solar System. One of those effects can explain the microwave background radiation as the reflection of thermons on the surface of the Termination shock. The measure of the quantity of heat S for thermons is constant in agreement with the Carnot´s model. The specific heat of solids was newly interpreted as the joint action of three types of thermons with frequency ν/2, ν, and 2ν. The ratio of these three thermons can be experimentally determined from infrared spectra of those studied solids. This model could bring a new way to better describe the old, predicted concept of “dark heat” as appeared many times in the historical literature. We have summarized the known forms of the PDF and positions of Wien´s peaks in order to search some hidden properties in those mathematical structures. It will be shown that these very well-known formulae to all scholars might still keep some hidden surprising properties.
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