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 OJM  Vol.4 No.2 , May 2014
Does CDW Physics Allow Ultra Fast Transitions, and Current vs. Applied Electric Field Values as Seen in Alaboratory Setting?
Abstract: We reference the tunneling Hamiltonian to have particle tunneling among different states represented as wave-functions. Our problem applies wave-functionals to a driven sine-Gordon system. We apply the tunneling Hamiltonian to charge density wave (CDW) transport problems where we consider tunneling among states that are wave-functionals of a scalar quantum field, i.e. derived I-E curves that match Zenier curves used to fit data experimentally with wave-functionals congruent with the false vacuum hypothesis. The open question is whether the coefficients picked in both wave-functionals and the magnitude of the coefficients of the driven sine-Gordon physical system are picked by topological charge arguments that appear to assign values consistent with the false vacuum hypothesis. Crucial results by Fred Cooper et al. allow a mature quantum foam interpretation of false vacuum nucleation for further refinement of our wave-functional results. In doing so, we give credence to topological arguments as a first order phase transition in CDW I-E curves.
Cite this paper: Walcott Beckwith, A. (2014) Does CDW Physics Allow Ultra Fast Transitions, and Current vs. Applied Electric Field Values as Seen in Alaboratory Setting?. Open Journal of Microphysics, 4, 15-19. doi: 10.4236/ojm.2014.42003.
References

[1]   Beckwith, A.W. (2006) An Open Question: Are Topological Arguments Helpful in Setting Initial Conditions for Transport Problems in Condensed Matter physics? Modern Physics Letters B, 20, 233-243.
http://arxiv.org/abs/math-ph/0411031

[2]   Beckwith, A.W. (2006) A New S-S’ Pair Creation Rate Expression Improving Upon Zener Curves for I-E Plots. Modern Physics Letters B, 20, 849-861. http://arxiv.org/abs/math-ph/0411045
http://dx.doi.org/10.1142/S0217984906011219


[3]   Moncrief, V. (1983) Finite-Difference Approach to Solving Operator Equations of Motion in Quantum Theory. Physical Review D, 28, 2485. http://dx.doi.org/10.1103/PhysRevD.28.2485

[4]   Sveshnikov, K.A. (1990) Finite-Difference Effects in Quantum Field Theory and Quantization of Classical Solutions. Theoretical and Mathematical Physics, 82, 37-45. http://dx.doi.org/10.1007/BF01028250

 
 
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