Short Range Field and Pressure - Potential Dependent Lorentz Transformation from Plasma Equation
Keywords:
Short range field, Pressure, Potential, Lorentz transformation, Plasma equation
Abstract
Plasma equation was used in this work to derive a new nonlinear Lorentz transformation, beside, a new special relativistic energy relation dependent on potential, pressure and thermal energy. This expression reduces to the ordinary special relativity, and conforms with Newton thermodynamic and plasma energy equations. The plasma equation also predicts that photon pressure and electron gas potential can produce short range repulsive field.
References
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De Aquino, F. (2010) Mathematical Foundations of the Relativistic Theory of Quantum Gravity, Pacific Journal of Science and Technology, 11 (1), pp. 173-232
Fatma Madani et al, (2013) Utilization of photon equation of motion to obtain electromagnetic momentum time & length in Einstein generalization of special relativity, condensed matter physics, 63.
Hashim M.Ali et al, (May 2016). Matter& Antimatter Generation & Repulsive Gravity Force, international Journal of scientific Engineering and applied science, volume2, issue1.
Itzykson, C., and Zuber, J.B., (1980), Quantum Field Theory, McGraw-Hill, N.Y.
M.Dirar et al, (2016), Energy conservation relation in Newton’s & generalized special relativistic mechanics & force, Global Journal of Engineering Science and researches 3(8).
Mattew N.O.Sadiku, (2001), elements of electromagnetic, third edition, oxford university press, Oxford.
M.Dirar et al, (April 2016), Generalized the general relativity using generalized Lorentz transformation, international Journal of scientific Engineering and applied science, vol 3, issue4.
M.Dirar et al, (September 2016), Sun spot and its effects on space weather, International Journal of science and research, Vol5, issue9.
Morse. P.M., Feshbach, H., (1953) Methods of Theoretical Physics (McGraw-Hill, N.Y.).
Yousif Albanay, (2013), special theory of relativity for photons, 11 pages..
Daniel Fleisch, (2008), A student’s Guide to Maxwell’s equation, Cambridge University presses Cambridge.
De Aquino, F. (2010) Mathematical Foundations of the Relativistic Theory of Quantum Gravity, Pacific Journal of Science and Technology, 11 (1), pp. 173-232
Fatma Madani et al, (2013) Utilization of photon equation of motion to obtain electromagnetic momentum time & length in Einstein generalization of special relativity, condensed matter physics, 63.
Hashim M.Ali et al, (May 2016). Matter& Antimatter Generation & Repulsive Gravity Force, international Journal of scientific Engineering and applied science, volume2, issue1.
Itzykson, C., and Zuber, J.B., (1980), Quantum Field Theory, McGraw-Hill, N.Y.
M.Dirar et al, (2016), Energy conservation relation in Newton’s & generalized special relativistic mechanics & force, Global Journal of Engineering Science and researches 3(8).
Mattew N.O.Sadiku, (2001), elements of electromagnetic, third edition, oxford university press, Oxford.
M.Dirar et al, (April 2016), Generalized the general relativity using generalized Lorentz transformation, international Journal of scientific Engineering and applied science, vol 3, issue4.
M.Dirar et al, (September 2016), Sun spot and its effects on space weather, International Journal of science and research, Vol5, issue9.
Morse. P.M., Feshbach, H., (1953) Methods of Theoretical Physics (McGraw-Hill, N.Y.).
Yousif Albanay, (2013), special theory of relativity for photons, 11 pages.
Published
2022-02-08
How to Cite
Ali Sulaiman Mohamed, Abdelnabi Ali Elamin, Wail Hessen Alawad, Julia R. Khaleel, Mubarak D. Abdalla, & Ahmed H. Alfaki. (2022). Short Range Field and Pressure - Potential Dependent Lorentz Transformation from Plasma Equation. Journal of The Faculty of Science and Technology, (8), 156 - 166. https://doi.org/10.52981/jfst.vi8.1970
Section
Articles
