A nucleus has a lattice configuration, a mass, and a half-life. There are
many nuclear theories: BCS formalism focuses on Neutron-proton (np) pairing; AB
initio calculation uses NCFC model; SEMF uses water drop model. However,
the accepted theories give neither précised lattices of lower mass nuclei, nor
an accurate calculation of nuclear mass. This paper uses the results of the
latest Unified Field Theory (UFT) to derive a lattice configuration for each
isotope. We found that a simplified BCS formalism can be used to calculate
energies of the predicted lattice structure. Furthermore, mass calculation
results and NMR data can be used to determine the right lattice structure. Our
results demonstrate the inseparable relationship among nuclear lattices, mass,
and stability. We anticipate that our essay will provide a new method that can
predict the lattice of each isotope without the use of advanced mathematics.
For example, the lattice of an unknown nucleus can be predicted using trial and
error. The mass of the nuclear lattice can be calculated. If the calculation
result matches the experimental data and NMR pattern supports the lattice as
well, then the predicted nuclear lattice configuration is valid.
Cite this paper
Cao, H. G. , Cao, Z. and Qiang, W. (2015). Nuclear Lattices, Mass and Stability. Open Access Library Journal, 2, e1504. doi: http://dx.doi.org/10.4236/oalib.1101504.
Berbiche, A., Fellah, M. and Allal, N.H. (2014) Number-Projected Isovector Neutron-Proton Pairing Effect in Odd
Mass Nuclei. Journal of Theoretical and
Applied Physics, 8, 118.
Civitarese, O. and Reboiro, M.
(1997)
Proton-Neutron Pairing Effects in Medium and Heavy Mass Nuclei. Physical Review C, 56, 1179-1182. http://dx.doi.org/10.1103/PhysRevC.56.1179
Civitarese, O., Reboiro, M. and Vogel, P. (1997) Neutron-Proton Pairing in the
BCS Approach. Physical Review C, 56, 1840-1843. http://dx.doi.org/10.1103/PhysRevC.56.1840
Simkovic, F., Moustakidis, C.C., Pacearescu, L. and Faessler, A.
(2003) Proton-Neutron
Pairing in the Deformed BCS Approach. Physical
Review C, 68, Article ID: 054319. http://dx.doi.org/10.1103/PhysRevC.68.054319
Mokhtari, D., Ami, I., Fellah, M. and Allal, N.H. (2008) Neutron-Proton Isovector
Pairing Effect on the Nuclear Moment of Inertia. International Journal of Modern Physics E, 17, 655-667. http://dx.doi.org/10.1142/S0218301308010064
Fellah, M., Allal, N.H., Belabbas, M., Oudih, M.R. and Benhamouda, N.
(2007)
Temperature-Dependent Isovector Pairing Gap Equations Using a Path Integral
Approach. Physical Review C, 76, Article ID: 047306. http://dx.doi.org/10.1103/PhysRevC.76.047306
Cao, Z.L. and Cao, H.G.
(2014) Unified Field Theory and Topology of
Nuclei. International Journal of Physics, 2, 15- 22. http://dx.doi.org/10.12691/ijp-2-1-4
Cao, Z.L. and Cao, H.G. (2014) Unified Field Theory and
Foundation of Physics. International
Journal of Physics, 2, 158-164. http://dx.doi.org/10.12691/ijp-2-5-5
Chekhovich, E.A., Hopkinson,
M., Skolnick, M.S. and Tartakovskii, A.I. (2015) Suppression of Nuclear Spin Bath Fluctuations in Self-Assembled
Quantum Dots Induced by Inhomogeneous Strain. Nature Communications, 6, 6348. http://dx.doi.org/10.1038/ncomms7348
Koizumi, H., Okazaki, A., Ghantous, M.A. and Tachiki, M. (2014) Supercurrent Flow through the Network of
Spin-Vortices in Cuprates. Journal of
Superconductivity and Novel Magnetism, 27, 2435-2446. http://dx.doi.org/10.1007/s10948-014-2626-9
Tan, Z.B., Cox, D., Nieminen, T., L？hteenm？ki, P., Golubev, D., Lesovik, G.B. and Hakonen P.J.
(2015) Cooper Pair
Splitting by Means of Graphene Quantum Dots. Physical Review Letters, 114, Article ID: 096602.
Tan, D., Weber S.J., Siddiqi, I., Molmer, K. and Murch, K.W. (2015) Prediction and Retrodiction for
a Continuously Monitored Superconducting Qubit. Physical Review Letters, 114, Article ID: 090403.
Murmann, S., Bergschneider, A., Klinkhamer, V.M., Zürn, G., Lompe, T. and Jochim, S.
(2015) Two Fermions
in a Double Well: Exploring a Fundamental Building Block of the Hubbard Model. Physical Review Letters, 114, Article ID: 080402.
Giraud, O., Braun, D., Baguette, D., Bastin, T. and Martin, J.
(2015) Tensor
Representation of Spin States. Physical
Review Letters, 114, Article
ID: 080401.
Valderrama, M.P. and
Phillips, D.R.
(2015) Power
Counting of Contact-Range Currents in Effective Field Theory. Physical Review Letters, 114, Article ID: 082502.
Phillips, D.R., Samart, D. and Schat, C.
(2015)
Parity-Violating Nucleon-Nucleon Force in the 1/Nc Expansion. Physical Review Letters, 114, Article ID: 062301
Stetcu, I., Bertulani, C.A., Bulgac, A., Magierski,
P. and Roche K.J. (2015) Relativistic Coulomb Excitation within the Time Dependent Super Fluid Local
Density Approximation. Physical Review Letters,
114, Article ID: 012701
Borsanyi,
S., Durr, S.,
Fodor, Z., Hoelbling, C., Katz, S.D., Krieg, S., et al. (2015) Ab Initio Calculation of the Neutron-Proton Mass Difference. Science, 347, 1452-1455.
Freedman,
R. and Young, H. (2004) Sears and Zemanskey’s University Physics with Modern
Physics. 11th Edition,
Benjamin-Cummings Pub Co, San Francisco, 1633-1634.
