2018Results in PhysicsOpen access

Gravitational-magnetic-electric field interaction

Yin Zhu

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Abstract

From gravitational redshift/blueshift and the law of conservation of energy, we obtained equations, Δg=fG/μ0B and Δg=fGε0E, for the interaction between gravitational and magnetic/electric field. The variation of gravitational acceleration Δg is determined with the gravitational redshift parameter ƒ and the magnetic flux density B or the electric field intensity E; G, μ0 and ε0 are gravitational, magnetic and electric constant. The equations show that the variation of the gravitational field could be measured. And, we found that, the energy density of the magnetic field is close to that of the gravitational one. It also indicates that a strong magnetic field could make the variation of the energy of gravitational field measurable. The equations should mean that not only we have a new way to understand gravity, but also we shall can manipulate the gravitational field as we did the electromagnetic one.

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What this paper is about

From gravitational redshift/blueshift and the law of conservation of energy, we obtained equations, Δg=fG/μ0B and Δg=fGε0E, for the interaction between gravitational and magnetic/electric field. The variation of gravitational acceleration Δg is determined with the gravitational redshift parameter ƒ and the magnetic flux density B or the electric field intensity E; G, μ0 and ε0 are gravitational, magnetic and electric constant. The equations show that the variation of the gravitational field could be measured. And, we found that, the energy density of the magnetic field is close to that of the gravitational one. It also indicates that a strong magnetic field could make the variation of the energy of gravitational field measurable. The equations should mean that not only we have a new way to understand gravity, but also we shall can manipulate the gravitational field as we did the electromagnetic one.

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Available abstract

From gravitational redshift/blueshift and the law of conservation of energy, we obtained equations, Δg=fG/μ0B and Δg=fGε0E, for the interaction between gravitational and magnetic/electric field. The variation of gravitational acceleration Δg is determined with the gravitational redshift parameter ƒ and the magnetic flux density B or the electric field intensity E; G, μ0 and ε0 are gravitational, magnetic and electric constant. The equations show that the variation of the gravitational field could be measured. And, we found that, the energy density of the magnetic field is close to that of the gravitational one. It also indicates that a strong magnetic field could make the variation of the energy of gravitational field measurable. The equations should mean that not only we have a new way to understand gravity, but also we shall can manipulate the gravitational field as we did the electromagnetic one.

Key concepts: Gravitational redshift, Physics, Gravitational acceleration, Gravitational field, Gravitational energy, Gravitational binding energy, Gravitation, Gravitational constant

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