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Trials to Resolve Black Holes Instabilities in Brane World Cosmology Models 在膜世界宇宙学模型中解决黑洞不稳定性的试验
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.92029
Poula Tadros, M. Abdel-Raouf
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引用次数: 0
History Lessons from the 5th Solvay Meeting, 1927 第五次索尔维会议的历史教训,1927年
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.91023
A. Beckwith
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引用次数: 0
Using Model of a Universe as Similar to a Black Hole, Ask If We Have to Have Singularities, If We Are Looking at Initial Time Step and Entropy, from the Beginning 使用类似于黑洞的宇宙模型,问我们是否必须有奇点,如果我们从一开始就观察初始时间步长和熵
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.93058
A. Beckwith, Qazi Abdul Ghafoor
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引用次数: 2
Mass-Oscillators as Information Memories of Action 质振子作为动作的信息记忆
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.91004
H. Dudek
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引用次数: 1
Fundamental Physical Constants and Primary Physical Parameters 基本物理常数和主要物理参数
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.91017
Vladimir S. Netchitailo
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引用次数: 1
The Intrinsic Electron with Its Properties Such as Inner Structure and Self-Mass Is in Conflict with Quantum Field Theory 具有内部结构和自质量等特性的本征电子与量子场论存在矛盾
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.93048
V. Vaguine
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引用次数: 0
How 5 Dimensions May Fix a Deterministic Background Spatially as to Be Inserted for HUP in 3 + 1 Dimensions, and Its Relevance to the Early Universe 5维如何在空间上为3 + 1维的HUP插入确定性背景,以及它与早期宇宙的相关性
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.91001
Andrew Walcott Beckwith
We will first of all reference a value of momentum, in the early universe. This is for 3 + 1 dimensions and is important since Wesson has an integration of this momentum with regards to a 5 dimensional parameter included in an integration of momentum over space which equals a ration of L divided by small l (length) and all these times a constant. The ratio of L over small l is a way of making deterministic inputs from 5 dimensions into the 3 + 1 dimensional HUP. In doing so, we come up with a very small radial component for reasons which due to an argument from Wesson is a way to deterministically fix one of the variables placed into the 3 + 1 HUP. This is a deterministic input into a derivation which is then First of all, we restate a proof of a highly localized special case of a metric tensor uncertainty principle first written up by Unruh. Unruh did not use the Roberson-Walker geometry which we do, and it so happens that the dominant metric tensor we will be examining, is variation in δgtt. The metric tensor variations are given by δgrr, δgθθ and δgφφ are negligible, as compared to the variation δgtt. From there the expression for the HUP and its applications into certain cases in the early universe are strictly affected after we take into consideration a vanishingly small r spatial value in how we define δgtt.
我们首先参考早期宇宙的动量值。这是针对3 + 1维的,这很重要,因为威森有一个关于5维参数的动量积分包括动量在空间上的积分等于L除以小L(长度)所有这些乘以一个常数。L /小L的比值是一种从5维向3 + 1维HUP进行确定性输入的方法。在这样做的过程中,我们提出了一个非常小的径向分量,原因是由于Wesson的一个论点,这是一种确定地固定3 + 1 HUP中的一个变量的方法。这是一个确定的输入到一个推导中,然后首先,我们重申一个高度局域的特殊情况的证明一个度规张量不确定性原理首先由Unruh写出来。Unruh没有使用我们使用的Roberson-Walker几何,碰巧我们将要研究的主要度规张量,是δgtt的变化。度量张量的变化由δgrr给出,δgθθ和δgφφ与δgtt的变化相比可以忽略不计。因此,当我们在如何定义δgtt时考虑到一个极小的空间值时,HUP的表达式及其在早期宇宙中某些情况下的应用将受到严格影响。
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引用次数: 3
A Simple Model Unifies Space, Matter and Light 一个简单的模型统一了空间、物质和光
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.94080
Guoliang Fu, Tony Yang Fu
An alternative model is proposed to derive several of Einstein’s basic relativity equations, which would make relativity theory easier to comprehend and more intuitive. Despite the radical nature of the hypothesis, the findings are consistent with many predictions of relativity theory and shed light on the fundamental aspects of various relativity concepts. The model unifies Space, Matter, and Light, all of which are of the same nature. The building block is a mass-unit composed of size and motion. The invariant space-time interval and the corresponding space-mass interval are derived and explained. Only when there is “external force”, the Einstein’s energy-momentum equation becomes applicable. The “no external force” scenario leads to the generation of a new energy-momentum equation that explains the nature of gravity and perhaps even dark matter. Modified Minkowski space-time and space-mass diagrams clearly depict time dilation, length contraction, the mass-momentum-energy relationship, and other relativity phenomena.
提出了一个替代模型来推导爱因斯坦的几个基本相对论方程,这将使相对论更容易理解和更直观。尽管这个假设的本质是激进的,但这些发现与相对论的许多预测是一致的,并揭示了各种相对论概念的基本方面。这个模型统一了空间、物质和光,它们都具有相同的性质。积木是由大小和运动组成的质量单位。推导并解释了不变的时空间隔和相应的空间质量间隔。只有当存在“外力”时,爱因斯坦的能量-动量方程才适用。“无外力”的情景导致了一个新的能量动量方程的产生,这个方程可以解释引力的本质,甚至可能解释暗物质的本质。修正的闵可夫斯基时空图和空间-质量图清楚地描述了时间膨胀、长度收缩、质量-动量-能量关系和其他相对论现象。
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引用次数: 0
Testing the Results of Measurements of Neutrino Parameters Using the Dirac CPV Phase Formula 用狄拉克CPV相位公式测试中微子参数测量结果
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.94089
Zoran B. Todorovic
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引用次数: 0
Unity Formulas for the Coupling Constants and the Dimensionless Physical Constants 耦合常数和无量纲物理常数的统一公式
Pub Date : 2023-01-01 DOI: 10.4236/jhepgc.2023.91021
Stergios Pellis
In this paper in an elegant way will be presented the unity formulas for the coupling constants and the dimensionless physical constants. We reached the conclusion of the simple unification of the fundamental interactions. We will find the formulas for the Gravitational constant. It will be presented that the gravitational fine-structure constant is a simple analogy between atomic physics and cosmology. We will find the expression that connects the gravitational fine-structure constant with the four coupling constants. Perhaps the gravitational fine-structure constant is the coupling constant for the fifth force. Also will be presented the simple unification of atomic physics and cosmology. We will find the formulas for the cosmological constant and we will propose a possible solution for the cosmological parameters. Perhaps the shape of the universe is Poincare dodecahedral space. This article will be followed by the energy wave theory and the fractal space-time theory.
本文将以简洁的方式给出耦合常数和无量纲物理常数的单位公式。我们得出了基本相互作用的简单统一的结论。我们会找到万有引力常数的公式。我们将提出,引力精细结构常数是原子物理学和宇宙学之间的一个简单类比。我们将找到连接引力精细结构常数和四个耦合常数的表达式。也许引力精细结构常数就是第五种力的耦合常数。还将介绍原子物理学和宇宙学的简单统一。我们将找到宇宙学常数的公式,并提出宇宙学参数的可能解。也许宇宙的形状就是庞加莱十二面体空间。接下来是能量波理论和分形时空理论。
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引用次数: 6
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