Antisymmetric Gravitational Lorentz Force Tensor Predicts Gravitational Force Theory

  • Ather Qayyum University of Southern Punjab Multan
  • Naveed Hussain Department of Physics, University of Southern Punjab, Multan, Pakistan
  • Hassnain Abdullah Hussain Institute of Physics, Bahauddin Zakerya University, Multan, Pakistan

Resumen

Three-dimensional gravitational Lorentz force m [g + (gt×ω)] predicts antisymmetric gravitational Lorentz force (GLF) tensor G^ whose components are Newton’s gravitational force mg and gravitational Coriolis force m(gt×ω) in the language of standard electrodynamics. It obeys principle of relativity, conservation law and symmetry. The model consists of gravitational force equations, gravitational force Maxwell’s equations, conservation law, wave equation of Newtonian gravitational force and wave equation of gravitational Coriolis force. The framework of dual of GLF tensor *G^ possesses the same results. Matrix method and Einstein’s summation convention method (ESCM) both are valid. The transformation of GLF laws in noninertial coordinate metric based on single transformation law (STL) for 4-vectors and tensors tells us about the existence of zero-point gravitational energy, gravitational torque, zero-point gravitational Maxwell’s equations as gravitational power and force. Conservation law by matrix method gives zero but by ESM predicts 7D wave of gravitational energy accompanied by classical conservation law. This framework reduces to its classical limit when extra terms are subjected to zero. This model will provide simple representation of gravitation physics for ready applications not only in daily life but also in the study of astrophysics and cosmology.

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Citas

1-Prof. Huseyin Budak
Duzce university Turkey
hsyn.budak@gmail.com
2-Prof Saad Ihsaan Butt
COMSAT university of Sciences and Technology Pakistan
saadihsanbutt@gmail.com
3-Prof Muhammad Adil Khan
University of Peshawar Pakistan
madilkhan@uop.edu.pk
Publicado
2025-11-01
Sección
Special Issue on “Applied Mathematics and Computing”(ICAMC-25)