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Harmony Is Cause—Not Consequence—Of the Quantum 和谐是量子的原因,而不是结果
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.136052
A. Bourdillon
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引用次数: 1
Lorentz Transformation Leads to Invariance of the Difference between the Electric and Magnetic Field Intensity 洛伦兹变换导致电场和磁场强度之差不变
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.138072
S. Olszewski
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引用次数: 0
Electrodynamics in Curvilinear Coordinates and the Equation of a Geodesic Line 曲线坐标下的电动力学与测地线方程
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.1311086
A. V. Parfyonov
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引用次数: 2
Empirical Equation for a Fine-Structure Constant with Very High Accuracy 高精度精细结构常数的经验方程
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.134024
T. Miyashita
We proposed several empirical equations about the electromagnetic force and gravity. The main three equations were connected mathematically. However, these equations have small errors of approximately 10−3. Therefore, we attempted to improve the accuracy. Regarding the factors of 9/2 and π, we used 4.48870 and 3.13189, respectively. Then, the errors become smaller than 10−5. However, we could not show any reasons for these compensations. We noticed the following equations. 136.0113 4 4.488855 27 = × , ( ) 3 3.131777 136.0113 Rk × = . Then, we can explain the von Klitzing constant 3.131777037 4.488855463 13.5 136.0113077 Rk = × × × . It is well known that the von Klitzing constant can be measured with very high accuracy. We examined this equation for the von Klitzing constant in detail. Then, we noticed that 136.0113 should be uniquely determined. The von Klitzing constant is highly related to the fine-structure constant. After the examination of the numerical connections, we can explain the value of 137.035999081 as a finestructure constant with very high accuracy. Then, we attempt to explain this value from Wagner’s equation.
我们提出了几个关于电磁力和重力的经验方程。三个主要的方程式在数学上是联系在一起的。然而,这些方程有大约10−3的小误差。因此,我们试图提高准确率。对于9/2和π的因子,我们分别使用4.48870和3.13189。此时,误差小于10−5。然而,我们无法说明这些补偿的任何原因。我们注意到下面的等式。136.0113 4 4.488855 27 = ×, () 3 3.131777 136.0113 Rk × =。然后,我们可以解释von Klitzing常数3.131777037 4.488855463 13.5 136.0113077 Rk = × × ×。众所周知,可以以非常高的精度测量冯·克里钦常数。我们详细地研究了冯·克里琴常数的这个方程。然后,我们注意到136.0113应该是唯一确定的。von Klitzing常数与精细结构常数密切相关。通过对数值连接的检验,我们可以将137.035999081的值解释为精度很高的精细结构常数。然后,我们尝试用瓦格纳方程来解释这个值。
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引用次数: 3
Warm Dark Matter and the Formation of First Galaxies 温暖的暗物质和第一个星系的形成
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.136053
B. Hoeneisen
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引用次数: 7
Circular Scale of Time as a Guide of the Schrödinger’s Perturbation Theory 作为Schr&ouml;dinger微扰理论指南的圆形时间尺度
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.137061
S. Olszewski
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引用次数: 0
Anderson Localization Light Guiding in a Two-Phase Glass 两相玻璃的安德森定位导光
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.135045
N. Borrelli, T. Seward, K. Koch, L. Lamberson
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引用次数: 1
Non-Linear Effects in Optical Systems by Lie Algebra and Symplectic Mapping 利用李代数和辛映射研究光学系统中的非线性效应
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.1311080
V. M. Castaño
The use of signals of different frequencies determines the geometrical deviation with respect to the optical axes of a given beam. This angle can be deter-mined by Sympletic Map (SM), a powerful and simple mathematical tool for the characterization and construction of images in Geometrical Optics. The Sympletic Map constitutes a Lie Group, with an algebra associated: the Lie Algebra. In general, the SM can be expressed as an infinite series, where each term corresponds to different contributions produced by the optical devices that constitute the optical system (lenses, apertures, bandwidth cutoff, etc.). The level of correction to be performed on the image to recover the original object is clear and controllable by SM. This formalism can be extended easily to physical optics to describe diffraction and interference phenomena.
不同频率信号的使用决定了相对于给定光束光轴的几何偏差。这个角度可以通过辛映射(SM)来确定,辛映射是几何光学中用于图像表征和构造的强大而简单的数学工具。辛映射构成一个李群,并与一个代数相关联:李代数。一般来说,SM可以表示为无穷级数,其中每一项对应于构成光学系统的光学器件(透镜、孔径、带宽截止等)产生的不同贡献。通过SM可以明确和可控地对图像进行恢复原物所需的校正程度。这种形式可以很容易地推广到物理光学中来描述衍射和干涉现象。
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引用次数: 0
Single Charged Particle Motion in a Flat Surface with Static Electromagnetic Field and Quantum Hall Effect 静电电磁场和量子霍尔效应下平面上的单带电粒子运动
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.1311081
G. López, Jorge A. Lizarraga
Taking into account the non separable solution for the quantum problem of the motion of a charged particle in a flat surface of lengths x L and y L with transversal static magnetic field B and longitudinal static electric field E, the quantum current, the transverse (Hall) and longitudinal resistivities are cal-culated for the state 0 n = and 0 j = . We found that the transverse resistivity is proportional to an integer number, due to the quantization of the magnetic flux, and longitudinal resistivity can be zero for times x t L B cE  . In addition, using a modified periodicity of the solution, a modified quantization of the magnetic flux is found which allows to have IQHE and FQHE of any filling factor of the form k l ν= , with , k l ∈  .
考虑带电粒子在长度为x L和y L的平面上运动的量子问题的不可分解,在横向静磁场B和纵向静电场E的作用下,计算了0 n =和0 j =状态下的量子电流、横向(霍尔)电阻率和纵向电阻率。我们发现,由于磁通量的量化,横向电阻率与整数成正比,纵向电阻率可以为零乘以x t L B cE。此外,利用修正的解的周期性,发现了一个修正的磁通量量子化,它允许有形式为k l ν=, k l∈的任意填充因子的IQHE和FQHE。
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引用次数: 0
A Non-Newtonian View of the Universe Derived from Hydrodynamic Gravitation and Expanding Earth 从流体动力引力和膨胀的地球推导出的非牛顿宇宙观
Pub Date : 2022-01-01 DOI: 10.4236/jmp.2022.1311088
G. Scalera
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引用次数: 0
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