The Space Structure, Force Fields, and Dark Matter

Affiliation(s)

Utica, Michigan, USA.

Institute of Physics, National Academy of Sciences, Kyiv, Ukraine.

Utica, Michigan, USA.

Institute of Physics, National Academy of Sciences, Kyiv, Ukraine.

ABSTRACT

It is proposed that the digital space structure consists of attachment space (denoted as 1) for rest mass and detachment space (denoted as 0) for kinetic energy. Attachment space attaches to object permanently with zero speed, and detachment space detaches from the object at the speed of light. The combination of attachment space and detachment space brings about the three structures: binary lattice space, miscible space, and binary partition space. Binary lattice space, (1 0)* _{n}*, consists of repetitive units of alternative attachment space and detachment space. In miscible space, attachment space is miscible to detachment space without separation. Binary partition space, (1)

Cite this paper

D. Chung and V. Krasnoholovets, "The Space Structure, Force Fields, and Dark Matter,"*Journal of Modern Physics*, Vol. 4 No. 4, 2013, pp. 27-31. doi: 10.4236/jmp.2013.44A005.

D. Chung and V. Krasnoholovets, "The Space Structure, Force Fields, and Dark Matter,"

References

[1] M. Bounias and V. Krasnoholovets, “Scanning the Structure of Ill-Known Spaces: Part 1. Founding Principles about Mathematical Constitution of Space,” The International Journal of Systems and Cybernetics, Vol. 32, No. 7/8, 2003. pp. 945-975. doi:10.1108/03684920310483126

[2] D. Chung and V. Krasnoholovets, “The Cosmic Organism Theory,” Scientific Inquiry, Vol. 8, 2007, pp. 165-182. arXiv: physics/0512026

[3] V. Krasnoholovets and D. Y. Chung, “The Space Structure, Force Fields and Quantum Mechanics,” International Journal of Anticipatory Computing Systems, Vol. 839, 2006, pp. 191-197. http://inerton.org/Inerton_Theory_-_Papers_-_Sub-microscopic_Mechanics_files/30_Chung&Krasn_1.pdf

[4] D. Chung and V. Krasnoholovets, “The Quantum Space Phase Transitions for Particles and Force Fields,” Progress in Physics, Vol. 4, 2006, pp. 74-77. http://www.ptep-online.com/index_files/2006/PP-06-14.PDF

[5] B. M. Diaz and P. Rowlands, “A Computational Path to the Nilpotent Dirac Equation,” American Institute of Physics Proceedings of the International Conference of Computing Anticipatory Systems, 2003, pp. 203-218. arXiv:cs/0209026

[6] J. S. Bell, “On the Einstein-Podolsky-Rosen Paradox,” Physics, Vol. 1, 1964, pp. 195-199.

[7] R. Penrose, “Wavefunction Collapse as a Real Gravitational Effect,” In: A. Fokas, A. Grigoryan, T. Kibble and B. Zegarlinski, Eds., Mathematical Physics, Imperial College, London, 2000, pp. 266-282.

[8] N. Jarosik, et al., “Seven-Year Wilson Microwave Anisotropy Probe (WMAP) Observations: Sky Maps, Systematic Errors, and Basic Results,” 2010. http://lambda.gsfc.nasa.gov/product/

map/dr4/pub_papers/sevenyear/basic_results/wmap_7yr_basic_results.pdf

[9] D. Chung, “The Periodic System of Elementary Particles and the Composition of Hadrons,” Speculations in Science and Technology, Vol. 20, 1997, pp. 259-268. http://arxiv.org/ftp/hep-th/papers/0111/0111147.pdf

[10] V. Krasnoholovets, “Dark Matter as Seen from the Physical Point of View,” Astrophysics Space Science, Vol. 335, No. 2, 2011, pp. 619-627. doi:10.1007/s10509-011-0774-y

[11] D. Chung, “The Unified Theory of Physics,” 2012. arXiv:hep-th/0201115

[1] M. Bounias and V. Krasnoholovets, “Scanning the Structure of Ill-Known Spaces: Part 1. Founding Principles about Mathematical Constitution of Space,” The International Journal of Systems and Cybernetics, Vol. 32, No. 7/8, 2003. pp. 945-975. doi:10.1108/03684920310483126

[2] D. Chung and V. Krasnoholovets, “The Cosmic Organism Theory,” Scientific Inquiry, Vol. 8, 2007, pp. 165-182. arXiv: physics/0512026

[3] V. Krasnoholovets and D. Y. Chung, “The Space Structure, Force Fields and Quantum Mechanics,” International Journal of Anticipatory Computing Systems, Vol. 839, 2006, pp. 191-197. http://inerton.org/Inerton_Theory_-_Papers_-_Sub-microscopic_Mechanics_files/30_Chung&Krasn_1.pdf

[4] D. Chung and V. Krasnoholovets, “The Quantum Space Phase Transitions for Particles and Force Fields,” Progress in Physics, Vol. 4, 2006, pp. 74-77. http://www.ptep-online.com/index_files/2006/PP-06-14.PDF

[5] B. M. Diaz and P. Rowlands, “A Computational Path to the Nilpotent Dirac Equation,” American Institute of Physics Proceedings of the International Conference of Computing Anticipatory Systems, 2003, pp. 203-218. arXiv:cs/0209026

[6] J. S. Bell, “On the Einstein-Podolsky-Rosen Paradox,” Physics, Vol. 1, 1964, pp. 195-199.

[7] R. Penrose, “Wavefunction Collapse as a Real Gravitational Effect,” In: A. Fokas, A. Grigoryan, T. Kibble and B. Zegarlinski, Eds., Mathematical Physics, Imperial College, London, 2000, pp. 266-282.

[8] N. Jarosik, et al., “Seven-Year Wilson Microwave Anisotropy Probe (WMAP) Observations: Sky Maps, Systematic Errors, and Basic Results,” 2010. http://lambda.gsfc.nasa.gov/product/

map/dr4/pub_papers/sevenyear/basic_results/wmap_7yr_basic_results.pdf

[9] D. Chung, “The Periodic System of Elementary Particles and the Composition of Hadrons,” Speculations in Science and Technology, Vol. 20, 1997, pp. 259-268. http://arxiv.org/ftp/hep-th/papers/0111/0111147.pdf

[10] V. Krasnoholovets, “Dark Matter as Seen from the Physical Point of View,” Astrophysics Space Science, Vol. 335, No. 2, 2011, pp. 619-627. doi:10.1007/s10509-011-0774-y

[11] D. Chung, “The Unified Theory of Physics,” 2012. arXiv:hep-th/0201115