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首页> 外文期刊>Physics essays >Scaling properties of quantum mechanical equations working as the framework of relativity: Principal articulations about the Lorentz invariant structure of matter
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Scaling properties of quantum mechanical equations working as the framework of relativity: Principal articulations about the Lorentz invariant structure of matter

机译:相对论框架下的量子力学方程的标度性质:关于物质的洛仑兹不变结构的主要表述

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摘要

An arbitrary increase of rest masses input to the quantum mechanical description of an atomic or molecular object leads to the increase of the related total energy (i.e.,the eigenvalue), and contraction of the size, associated with it. Furthermore, this occurrence, on the basis of the quantum mechanical description in consideration, yields the "invariance" of the quantity [total energy x mass x size2], framing a fundamental architecture, matter is made of. Henceforth, we will call this latter quantity "quantum-mechanical-description-scaling-invariance" or briefly quantum-mechanical-description-scaling-invariance (QMDSI). This leads, amongst other things, to a whole new systematic of diatomic molecules, in general polyatomic molecules. On the other hand, one can check that the quantity [total energy x mass x size~2] happens to be a Lorentz invariant quantity, for one thing; dimensionally,it comes to the square of the action quantity or the square of Planck Constant (which is well Lorentz invariant). Thus, it appears that the QMDSI we disclose about [total energy x mass x size~2] with regards to a hypothetical mass change in a quantum mechanical description, happens to work as the inherent mechanism of the end results of the Special Theory of Relativity, was the object in consideration, brought to a uniform translational motion. Or similarly, it comes to work as the innate machinery of the end results of the General Theory of Relativity, where this object is embedded in a gravitational field. In both cases, it is question of a "real, overall mass change," which in return can well be considered, as an input to the quantum mechanical description, in consideration, to investigate the related results. One can further show that the occurrence we unveil holds not only for a gravitational field but generally for all fields the object at hand interacts with. Note that, herein, we propose to use the word "field," in the sense of "effective surrounding." Indeed, in our approach, the related changes take place in the respective cores of the interacting bodies, and not, in a rather fuzzy way, in their environment. Next to the rest masses, there remains one other parameter one can alter in the given quantum mechanical description, of mainly (but without any loss of generality, really), atomistic and molecular objects: It is the product of electric charges, coming into play. Its arbitrary change, in fact,fully reflects the actual Lorentz transformation of electric forces, where the object is brought to a uniform translational motion. Herein, we provide principal mathematical proofs. In a subsequent article, we will disclose the related architecture, matter is made of.
机译:输入到原子或分子物体的量子力学描述中的静止质量的任意增加导致相关总能量(即特征值)的增加以及与其相关的大小的收缩。此外,这种情况基于所考虑的量子力学描述而产生了量[总能量x质量x尺寸2]的“不变性”,构成了基本结构。以后,我们将后者称为“量子机械描述定标不变性”或简称为量子力学描述定标不变性(QMDSI)。除其他外,这导致了全新的双原子分子系统,通常是多原子分子。另一方面,一方面,可以确认数量[总能量x质量x尺寸〜2]恰好是洛伦兹不变量。从维度上讲,它是作用量的平方或普朗克常数的平方(洛仑兹不变性很好)。因此,似乎我们公开的关于量子力学描述中假设质量变化的[总能量x质量x尺寸〜2]的QMDSI恰好是狭义相对论最终结果的内在机理是要考虑的对象,它带来了统一的平移运动。或类似地,它作为广义相对论最终结果的固有机制而起作用,其中该物体被嵌入引力场中。在这两种情况下,都存在“实际的整体质量变化”的问题,可以考虑将其作为对量子力学描述的输入,以研究相关的结果。可以进一步表明,我们揭示的事件不仅对重力场有效,而且通常对物体与之相互作用的所有场都有效。注意,本文中,我们建议使用“有效周围环境”一词。确实,在我们的方法中,相关的变化发生在交互体的各个核心中,而不是以相当模糊的方式在其环境中发生。除其余质量外,在给定的量子力学描述中还有一个可以改变的参数,主要是(但不失一般性)原子,分子和物体:它是电荷的产物,起着作用。实际上,它的任意变化完全反映了实际的电力洛伦兹变换,使物体受到一致的平移运动。在此,我们提供主要的数学证明。在随后的文章中,我们将揭示相关的体系结构,它是由问题构成的。

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