PROTIUM AND ANTIPROTIUM IN RIEMANNIAN DUAL 4D SPACE-TIME

Nathan O. Schmidt; Reza Katebi

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PROTIUM AND ANTIPROTIUM IN RIEMANNIAN DUAL 4D SPACE-TIME

机译：黎曼双4D时空中的TIME和反PRO

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In this preliminary paper, we apply the Riemannian dual (fractional quantum Hall superfluidic) space-time topology and the six-coloring Gribov vacuum to protium and antiprotium. The results suggest that it may be possible to generalize this framework to all atomic elements. Therefore, this subject warrants further scrutiny, collaboration, refinement, and investigation.

机译：在本文中，我们将黎曼对偶（分数量子霍尔超流体）时空拓扑和六色Gribov真空应用于pro和pro。结果表明，可能有可能将该框架推广到所有原子元素。因此，该主题值得进一步检查，协作，完善和研究。

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来源
《Hadronic Journal》 |2014年第4期|461-472|共12页
作者
Nathan O. Schmidt; Reza Katebi;
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作者单位

Department of Mathematics, Boise State University 1910 University Drive Boise, ID 83725, USA;

Department of Physics, California State University, Fullerton 800 North State College Boulevard Fullerton, CA 92831, USA;

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原文格式 PDF
正文语种 eng
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关键词
Hydrogen; Holographic principle; Inopin Holographic Ring; Quark confinement; Baryon-antibaryon duality; Topological deformation;

机译：氢;全息原理;Inopin全息环;夸克禁闭;重子-抗重子对偶性;拓扑变形;

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专利

1. PROOF OF QUARK CONFINEMENT AND BARYON-ANTIBARYON DUALITY: I: GAUGE SYMMETRY BREAKING IN DUAL 4D FRACTIONAL QUANTUM HALL SUPERFLUIDIC SPACE-TIME [J] . Andrej E. Inopin, Nathan O. Schmidt Hadronic Journal . 2012,第5期

机译：夸克约束和Baryon-Antibaryon对偶的证明：I：双4D分数量子大厅超流态时空中的规矩对称性破裂
2. Dualities, compositeness and space-time structure of 4D extreme stringy black holes [J] . Mariano Cadoni International Journal of Modern Physics, A. Particles and Fields, Gravitation, Cosmology . 1999,第7期

机译：4D极端细黑洞的对偶性，复合性和时空结构
3. A COMPLEX AND TRIPLEX FRAMEWORK FOR ENCODING THE RIEMANNIAN DUAL SPACE-TIME TOPOLOGY EQUIPPED WITH ORDER PARAMETER FIELDS [J] . N. O. Schmidt Hadronic Journal . 2012,第6期

机译：复杂和三重框架，用于编码装备有阶参数场的Riemannual时空拓扑
4. A Riemannian approach for training data selection in Space-Time Adaptive Processing applications [C] . Degurse, J-F., Savy, International Radar Symposium . 2013

机译：在时空自适应处理应用程序中训练数据选择的黎曼方法
5. Nonsmooth differential geometry of pseudo-Riemannian manifolds: Boundary and geodesic structure of gravitational wave space-times in mathematical relativity. [D] . Fama, Christopher James. 1998

机译：伪黎曼流形的非光滑微分几何：相对论中引力波时空的边界和测地线结构。
6. The 4D Space-Time Dimensions of Facial Perception [O] . Adelaide L. Burt, David P. Crewther 2020

机译：面部感知的4D空间时间尺寸
7. Riemannian Space-Time, de Donder Conditions and Gravitational Field in Flat Space-Time [O] . Gordon Liu 2013

机译：平面时空的黎曼时空，de Donder条件和引力场

PROTIUM AND ANTIPROTIUM IN RIEMANNIAN DUAL 4D SPACE-TIME

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