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假设引力子存在分析太阳系行星

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摘要 首先从哲学上阐述事物的因果关系决定其变化发展具有连续性,从这个连续性的基础上建立关于引力子的一种物理模型。一种物质其质量是其固有的,由质量产生假设的引力子物质,此引力子具有吸引任何具有质量的物质。文章的引力算法是引力子密度与被吸引的物质质量相乘,即可以理解为引力的存在与否只跟本身有关,由物质的自身质量产生吸引其他物质的作用效果。其引力子密度会在距离上产生变化,而引力子密度的大小能说明其对其他物质的牵引力大小是会随着距离而发生变化。随后量化分析引力子密度,引力子密度跟物质的本身质量成正比,跟距离R的平方成反比,同时也引入了一个叫修正系数的K值。在太阳系中得到的星球K值都很近似,利用K值分别求得太阳与星球的质心引力和实际引力,从表中数据可以发现距离太阳越近受到太阳的影响越大,但是超出一定距离时太阳对其的牵引影响可以不计,从而可以得出剔除冥王星,太阳系只有八大行星。 First of all, it is expounded philosophically that the causality of things determines the continuity of their change and development, and on the basis of this continuity, a physical model of gravitons is established. A substance whose mass is inherent gives rise to a hypothetical graviton matter capable of attracting any substance with mass. The gravity algorithm in this paper is the density of graviton multiplied by the mass of the attracted material, which can be understood as the existence of gravity is only related to itself, and the mass of the material produces the effect of attracting other substances. The density of its graviton varies over distance, and the density of its graviton tells us that its pull on other matter varies over distance. Then, the graviton density is quantitatively analyzed. The graviton density is directly proportional to the mass of the matter itself and inversely proportional to the square of the distance R. at the same time, a K value called "correction coefficient" is introduced. The K values of the planets obtained in the solar system are very similar, and the gravity and actual gravity of the sun and the stars are obtained respectively by using the K values. From the data in the table, it can be found that the closer to the sun, the greater the influence of the sun. However, the traction effect of the sun on it can be ignored when the distance is beyond a certain distance, thus it can be concluded that excluding Pluto, there are only eight planets in the solar system.
作者 曾聪
出处 《科技创新与应用》 2022年第9期85-88,共4页 Technology Innovation and Application
关键词 引力子 引力子密度 太阳系 修正系数 graviton graviton density solar system correction coefficient
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