相对论是宏观物理真空的定量效应 - 科学网论坛(The theory of relativity is the quantitative effect of macroscopic physical vacuum - Science Forum).docVIP
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相对论是宏观物理真空的定量效应 - 科学网论坛(The theory of relativity is the quantitative effect of macroscopic physical vacuum - Science Forum)
相对论是宏观物理真空的定量效应 - 科学网论坛(The theory of relativity is the quantitative effect of macroscopic physical vacuum - Science Forum) Collected and arranged by myself for reference only. If there is any mistake, please correct me! Thank you Relativity is the quantitative effect of macroscopic physical vacuum Chang Wei Hu Abstract: it is generally believed that... The physical vacuum is the ground state of the quantum field This is only from a microscopic point of view Apply a fluid mechanics transformation Galileo can be transformed from Galileo The Lorenz transform is derived This derivation demonstrates the superfluid nature of the macroscopic physics vacuum At the same time, it reveals the relationship between the two space-time concepts: absolute space-time view is basic However, there are always some differences between its temporal and spatial standards and the realistic space-time standards Therefore, the quantitative relation can not be fully satisfied; the relativity space-time view is connected with the realistic space-time standard Can reflect the quantitative relation of things to a certain extent This is the quantitative effect created by the macroscopic physics of the vacuum Keywords: Lorenz transform, physical vacuum, dual space-time concept, physical mechanism, vacuum package The Galilean transformation embodies absolute space-time view; Lorentz transformation is the theory of relativity embodies the concept of time and space There seems to be no relation between the two transformations The opposite is true 1. Fluid mechanics derived from Lorenz transform In fluid mechanics Potential motion of incompressible fluids The velocity potential satisfies the equation: (1) Potential motion of compressible fluid If the velocity of the fluid is intersected with each other The influence between them is minimal The linearized equation of potential function can be applied to [1]: (of sound velocity, velocity) in the fluid (2) Transform (2): (3) The equation becomes the equ
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