Some Success Applications for Local-Realism Quantum Mechanics: Nature of Covalent-Bond Revealed and Quantitative Analysis of Mechanical Equilibrium for Several Molecules

ABSTRACT

With
local realism quantum mechanics established, we can simply describe an
extranuclear electron as a large-scale elastic ring with an elastic phase
trajectory. Several small molecules can thus be strictly calculated through the
logical method of establishing an accurate mechanical equilibrium equation
describing the molecular structure, then solving the strict solutions of this
mechanical equation and the corresponding wave equation. The results (bond
length and dissociation energy) are in good agreement with observed results—*i.e*. if it is only coincidence, there
should not be such a high probability of agreement between calculated and
observed results. The method of local realism quantum mechanics is no longer
the semi-empirical method. The method to calculate the electron pairing energy
uses a linear regression of the ionization energy obtained through experiment.
Nonetheless, it is exciting that there are diatomic molecules such as Na_{2},
K_{2} and asymmetric HF molecules that possess a non-zero non-bonding
electron number in the calculation examples. Moreover, the molecular structures
are very intuitive, and the calculation method is much simpler than existing
methods.

KEYWORDS

Local Realism Quantum Mechanics, Large-Scale Elastic Ring, Phase Trajectory, Bond Length, Dissociation Energy, Nature of Covalent Bond

Local Realism Quantum Mechanics, Large-Scale Elastic Ring, Phase Trajectory, Bond Length, Dissociation Energy, Nature of Covalent Bond

Cite this paper

Tu, R. (2014) Some Success Applications for Local-Realism Quantum Mechanics: Nature of Covalent-Bond Revealed and Quantitative Analysis of Mechanical Equilibrium for Several Molecules.*Journal of Modern Physics*, **5**, 309-318. doi: 10.4236/jmp.2014.56041.

Tu, R. (2014) Some Success Applications for Local-Realism Quantum Mechanics: Nature of Covalent-Bond Revealed and Quantitative Analysis of Mechanical Equilibrium for Several Molecules.

References

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[1] Tu, R.S. (2013) Trying to Establish Local Realism Quantum Mechanics. International Journal of Modern Theoretical Physics, 3, 118-152.

[2] Tu, R.S. (2013) The Formula Whose Shape Is Similar to a Heisenberg Relation Possesses the Double Meanings of Determinism and Indeterminism. Infinite Energy, 107, 44-46.

[3] Tu, R.S. (1999) The Uncertainty Relation Has the Determinism and the Indeterminism Double Meaning. Journal of Shandong Normal University (Natural Science Edition), 3, 64-65.

[4] Tu, R.S. (2000) One Kind of Plan to Beautify Quantum Mechanics. Journal of Shandong Normal University, 1, 31-33.

[5] Tu, R.S. (1998) A Concise Description Way of Quantum Mechanics. Journal of Ningsia Institute of Technology (Nature science), 1, 117-123.

[6] Guangjing, N. and Suqing, C. (2005) Advanced Quantum Mechanics (3rd Edition) [491]. Fudan University Press, Shanghai.

[7] Dürr, S., Nonn, T. and Rempe, G. (1998) Origin of Quantum-Mechanical Complementarity Probed by a “Which-Way” Experiment in an Atom Interferometer. Nature, 395, 33. http://dx.doi.org/10.1038/25653

[8] Xiaofeng, P. (2009) Nonlinearity Quantum Mechanics. [317]. Electronics Industry Press, Beijing.

[9] Changpu, S. (2006) Quantum Mechanics Survey Question and Quantum Information.

http://www.vtimes.net/bbs/dispost.asp?boardid=10&postid=184

[10] Guowen, W. (2009) The Error and Disaster of Wave Function Collapsing Supposition.

http://blog.sciencenet.cn/home.php?mod=space&uid=212815&do=blog&id=271791

[11] Tianrong, T. (1995) Quantum Mechanics Realism Really Didn’t Lose. Journal of Wugang Workers’ College, 4, 61-69.

[12] Hailin, Z. (1998) Binding Force in Wave-Particle Interaction. Nuclear Fusion and Plasma Physics, 1, 11-16.

[13] Wilson, C.M., et al. (2011) Observation of the Dynamical Casimir Effect in a Superconducting Circuit.

http://arxiv.org/abs/1105.4714.

[14] Youchang, X. and Meicheng, S. (1979) Structure Chemistry [47]. People’s Education Press, Beijing.

[15] Lendau, L.D. (1990) Quatum Mechanics: Theoretical Physics Concise Course (Vol. 2) [Fulin, L.] [1-324]. Advanced Education Press, 231-233.