Variation of Velocity and Potential of Orbit Bounded Electron with Free Electron Beam

B. Koirala

doi:10.24018/ejphysics.2021.3.5.85

Research Article

B. Koirala

Tribhuvan University, Nepal

* Corresponding author

10.24018/ejphysics.2021.3.5.85

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Submitted 2021-06-09
Published 2021-09-03

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Abstract

The disturbance of free electron to bounded electron (columb potential) with different free velocity cause changes in potential and velocity of bounded electron when passes nearby. This disturbance increases and decrease both the velocity and potential of the bounded electron. The velocity changes due to repulsion between charges and this repulsion change the distance separation between bounded electron and positively charge electron. After passing away the free electron nearby the bounded electron both velocity and potential are regained due to self-energy of bounded electron. The change in potential is symmetric at the instant because the repulsion distance between bounded and free electron is changed symmetrically.

Keywords: free and bounded electron, potential,repulsion, self-energy, velocity

References

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Variation of Velocity and Potential of Orbit Bounded Electron with Free Electron Beam. (2021). European Journal of Applied Physics, 3(5), 1-6. https://doi.org/10.24018/ejphysics.2021.3.5.85

Issue

Vol. 3 No. 5 (2021)

[1] R. Fedaruk, Two types of proton-electron atoms in a vacuum and an extremely strong magnetic field, 2021, pp. 1-2 https://arxiv.org/ftp/arxiv/papers/1008/1008.4666.pdf.
Google Scholar

[2] J. M. Herbert, Chapter 8: The Quantum Chemistry of Loosely-Bound Electrons, Reviews in Computational Chemistry, John Wiley & Sons, Inc., vol. 28, 2015, pp. 391-392.
Google Scholar

[3] E. H. Lieb, Quantum Mechanics: The Stability of Matter and Quantum Electrodynamics, 2003, pp.1-2, http://arxiv.org/abs/math-ph/0401004v1.
Google Scholar

[4] F. R. Ramírez, E. F. Olmedo, G. Báez, E. Sadurní, and R.A. M. Sánchez, “Emulating tightly bound electrons in crystalline solids using mechanical waves,” Scientific Reports, vol. 10, no. 10229, 2020, pp. 1-5. https://doi.org/10.1038/s41598-020-67108-0.
Google Scholar

[5] S. Olszewski, “Time Intervals of the Electron Transitions between the Energy States in the Hydrogen Atom Calculated in a Non-Probabilistic Way,” Journal of Modern Physics, vol.10, 2019, pp. 1522-1531. doi: 10.4236/jmp.2019.1013101.
Google Scholar

[6] S. Olszewski, “Non-Probabilistic Approach to the Time of Energy Emission in Small Quantum Systems,” Journal of Modern Physics, vol.6, 2015, pp. 1277-1288. doi: 10.4236/jmp.2015.69133.
Google Scholar

[7] H. Lass, “Vector and Tensor Analysis,” American Journal of Physics, vol. 18, no. 583, 1950, 3-5. https://doi.org/10.1119/1.1932684.
Google Scholar

[8] M. Ibe, W. Nakano, Y. Shoji and K. Suzuki1, Migdal Effect in Dark Matter Direct Detection Experiments, IPMU17-0100, 2020, 1-2. https://arxiv.org/pdf/1707.07258.pdf.
Google Scholar

[9] K. M. Frahmand and D. L. Shepelyansky, “Electron pairing by Coulomb repulsion in narrow band structures,” Physical Review Research, vol.2, no.023354, 2020, pp.1-2.
Google Scholar

[10] doi.org%2F10.1103%2FPhysRevResearch.2.023354.
Google Scholar

[11] P.J. Hay, J.C. Thibeault and R. Hoffmann, “Orbital interactions in metal dimer complexes,” Journal of American Chemical Society, vol. 97, 1975, pp. 4884–4899.
Google Scholar

[12] P. A. Maggard, X. Cheng, S. Deng and M. H. Whangbo, “Physical Properties of Molecules and Condensed Materials Governed by Onsite Repulsion, Spin-Orbit Coupling and Polarizability of Their Constituent Atoms,” Molecules, vol. 25, no. 867, 2020, pp. 1-14. doi:10.3390/molecules25040867.
Google Scholar

[13] T. S. Hardikar and E. Neuscamman, A Self Consistent Field Formulation of Excited State Mean Field Theory, 2020, pp.1-10. https://escholarship.org/content/qt223816p1/qt223816p1_noSplash_f628137268abe8320148b37b2645d545.pdf.
Google Scholar

[14] B. Karki, S. H. Dhobi, K. Ghimire, D. Kharel, S. Ghimire, “Temperature of Electron Inside and Outside of Atom,” Technology Reports of Kansai University, vol.63, no.3, 2021, pp.7483-7491.
Google Scholar

[15] S. H. Dhobi, C.B.T. Lama, MD.J. Rangrej, T. R. Karki, Y. Limbu, S. Humagain, “Numerical Analysis of Photon and Electron Size, and Verifying One to One Correspond Rule of Einstein Photoelectric Effect,” International Journal of Scientific & Engineering Researchvol.10, no.11, 2019, pp.838-841.
Google Scholar

Variation of Velocity and Potential of Orbit Bounded Electron with Free Electron Beam

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