Speaker
Description
By restoring the symmetry between time and space in a matter field, we reconciled the properties of a zero-spin quantum field from a system that has vibrations of matter in time. This quantized real scalar field obeys the Klein-Gordon equation and Schrodinger equation. The particles observed are oscillators in proper time. In motion, the proper time oscillation translates to the oscillations of a particle in both time and space. By neglecting all the quantum effects and assuming the particle as a classical object that can remain stationary in space, we show that the proper time oscillator can mimic a point mass at rest in general relativity. The spacetime outside this proper time oscillator is static and satisfies the Schwarzschild solution.
References
[1] Yau, H. Y.: Time and space symmetry in a quantum field. J. Phys.: Conf. Ser. 1194, 012116 (2019)
[2] Yau, H. Y.: Thin shell with fictitious oscillations”, in Spacetime Physics1907 – 2017, Chapter 6 (Minkowski Institute Press, Montreal, 2019)
[3] Yau, H. Y.: Self-adjoint time operator in a quantum field. J. Quant. Info. 1941016 (2020)
[4] Yau, H. Y.: Schwarzschild field of a proper time oscillator. Symmetry 12(2), 312 (2020)
[5] Yau, H. Y.: Proper time operator and its uncertainty relation. J. Phys, Commun. 105001 (2021)
