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摘要:
We utilize the topological-geometrical structure imposed by the Heterotic superstring theory on spacetime in conjunction with the K3 Kähler manifold to explain the mysterious nature of dark matter and its coupling to the pure dark energy density of the cosmos. The analogous situations in the case of a Kerr black hole as well as the redundant components of the Riemannian tensor are pointed out and the final result was found to be in complete agreement with all previous theoretical ones as well as all recent accurate measurements and cosmic observations. We conclude by commenting briefly on the Cantorian model of Zitterbewegung and the connection between Olbers’s paradox and dark energy.
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篇名 A Combined Heterotic String and Kähler Manifold Elucidation of Ordinary Energy, Dark Matter, Olbers’s Paradox and Pure Dark Energy Density of the Cosmos
来源期刊 现代物理(英文) 学科 数学
关键词 Heterotic Strings K3 K?hler Manifold DARK Matter PURE Heterotic DARK Energy Einstein’s Relativity Accelerated Cosmic Expansion Negative Gravity FRACTAL SPACETIME E-Infinity Theory Kerr Black Holes GEOMETRY Kaluza-Klein Theory Dvoretzky’s Theorem Empty Set Zero Set Connes Noncommutative GEOMETRY 'tHooft Renormalon STATE Vector Reduction Density Matrix 'tHooft FRACTAL SPACETIME Transfinite Cellular Automata Interpretation of Quantum Mechanics Zitterbewegung Olbers’s DARK Sky PARADOX
年,卷(期) 2017,(7) 所属期刊栏目
研究方向 页码范围 1101-1118
页数 18页 分类号 O1
字数 语种
DOI
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研究主题发展历程
节点文献
Heterotic
Strings
K3
K?hler
Manifold
DARK
Matter
PURE
Heterotic
DARK
Energy
Einstein’s
Relativity
Accelerated
Cosmic
Expansion
Negative
Gravity
FRACTAL
SPACETIME
E-Infinity
Theory
Kerr
Black
Holes
GEOMETRY
Kaluza-Klein
Theory
Dvoretzky’s
Theorem
Empty
Set
Zero
Set
Connes
Noncommutative
GEOMETRY
'tHooft
Renormalon
STATE
Vector
Reduction
Density
Matrix
'tHooft
FRACTAL
SPACETIME
Transfinite
Cellular
Automata
Interpretation
of
Quantum
Mechanics
Zitterbewegung
Olbers’s
DARK
Sky
PARADOX
研究起点
研究来源
研究分支
研究去脉
引文网络交叉学科
相关学者/机构
期刊影响力
现代物理(英文)
月刊
2153-1196
武汉市江夏区汤逊湖北路38号光谷总部空间
出版文献量(篇)
1826
总下载数(次)
0
总被引数(次)
0
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