Photon Can Be Described as the Normalized Mutual Energy Flow

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Journal of Modern Physics

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"Photon Can Be Described as the Normalized Mutual Energy Flow"
written by Shuang-Ren Zhao,
published by Journal of Modern Physics, Vol.11 No.5, 2020

has been cited by the following article(s):

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[1]	Magnetic field should be redefined using energy flow instead of the curl of vector potential
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[2]	The magnetic field should be redefined using the flow of energy rather than the curl of the vector potential
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[3]	Using the method of contradiction to prove that the definition of magnetic field in Maxwell's theory is incorrect
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[4]	Particles are mutual energy flows and waves are reactive power without collapse
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[5]	Interpreting the AB effect and Maxwell Lodge effect using mutual energy flow
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[6]	磁场应该用能量流重新来定义而不是矢量势的旋度
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[7]	粒子是互能流而波是无功功率的无须坍缩
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[8]	Experiment to prove the existence of the advanced wave and experiment to prove the wrong definition of magnetic field in maxwell's theory
	International Journal of Physics, 2023

[9]	Discussion on the Correction of Classical Electromagnetic Wave Theory through Transmission Lines
	2023

[10]	Distinguish between the average magnetic field on a circular coil and the original definition of magnetic field, and correct the serious loopholes in classical …
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[11]	The Paradox that Induced Electric Field has Energy in Maxwell's Theory of Classical Electromagnetic Field is Shown and Solved
	International Journal of Physics, 2022

[12]	The theory of mutual energy flow proves that macroscopic electromagnetic waves are composed of photons
	2022

[13]	The Contradictions in Poynting Theorem and Classical Electromagnetic Field Theory
	International Journal of Physics, 2022

[14]	New Law or Boundary Condition of Electromagnetic Wave Theory: Radiation Shall Not Overflow The Universe
	2022

[15]	Huygens principle based on mutual energy flow theorem and the comparison to the path integral
	Physics Tomorrow Letters, 2021

[16]	A solution for wave-particle duality using the mutual energy principle corresponding to schroedinger equation
	DOI-10.1490/ptl. dxdoi. com/08-02tpl-sci, 2020

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