You really need to sober up.
Are so forgetful as to not remember what you posted earlier today?
Quit posting while you are drunk!
Yeh's formula did not have a linear velocity as the Sagnac shift is based upon angular velocity or relative linear velocity, not an absolute linear velocity.What ?!
Here is Professor Yeh's final, peer-reviewed formula:
4πRLΩ/c^2 = 4πvL/c^2v = RΩ
R is the radius of the fiber coil.
Ω is the angular velocity of rotation.
Use the definition from wikipedia:
If angle is measured in radians, the linear velocity is the radius times the angular velocity, v=rΩ.
NO AREA, NO CLOSED LOOP.
ONLY THE RADIUS OF ROTATION AND THE LINEAR VELOCITY.
No where have I ever indicated anything as insane as that.Here are you own very words, written today:
Yes, a derivation I provided myself, which obtains the same result as peer reviewed publications.
You also wrote:
Follow your own advice.
As for Professor Wang's calculations, follow your own advice:
Yes, a derivation I provided myself, which obtains the same result as peer reviewed publications.The equation which expresses the relationship between interference fringes and time differences is F=dt[c/λ] (where dt = 4vL/c2).
This experiment shows us two important points. First, it confirms the phase reversal of a PCM and demonstrates the Sagnac effect in an arc segment AB, not a closed path. Second, it gives us important implications: The result,
φ = 4πRΩL/cλ, can be re-written as φ = 4πvL/cλ where v is the speed of the moving arc segment AB (where R is the radius of the circular motion, Ω is the rotational rate).
If we increase the radius of the circular motion as shown in Fig. 6, the arc segment AB will approach a linear segment AB, the circular motion will approach the linear motion, the phase-conjugate Sagnac experiment will approach the phase-conjugate first-order experiment as shown in Fig. 4, and the phase shift is always φ = 4πvL/cλ.
SAME FORMULA AS THAT OBTAINED BY PROFESSOR YEH.
By your own words, Professor Wang's results are correct.
And you published a CORIOLIS EFFECT formula.
Please read.
The CORIOLIS EFFECT formula:
4ΩA/c^2
A = Lh
http://www.ias.ac.in/article/fulltext/pram/087/05/0071Coriolis effect on the circuital light beams
The Coriolis force due to either the ether drift or the spinning of Earth must act on the propagation of light on the surface of Earth.
Since Michelson and Gale ONLY recorded the CORIOLIS EFFECT, and NOT the rotational Sagnac effect nor the orbital Sagnac effect, this means that the Earth is stationary: the CORIOLIS EFFECT is due to the ether drift above the surface of the Earth.
Another proof, using general relativity:
https://link.springer.com/article/10.1023/A:1023972214666https://arxiv.org/pdf/gr-qc/0103091.pdfCoriolis Force and Sagnac Effect
Because of acting of gravity-like Coriolis force the trajectories of co- and anti-rotating photons have different radii in the rotating reference frame, while in the case of the equal radius the effective gravitational potentials for the photons have to be different.
BY CONTRAST, THE TRUE SAGNAC FORMULA FEATURES NO AREA AND NO CLOSED LOOP.
SAGNAC EFFECT WITHOUT AN AREA OR A CLOSED LOOP
Phase-conjugate fiber-optic gyro, P. Yeh, I. McMichael, M. Khoshnevisan, Applied Optics 25(7):1029-30 · April 1986
http://www.dtic.mil/dtic/tr/fulltext/u2/a170203.pdf (appendix 5.4)
Dr. P. Yeh
PhD, Caltech, Nonlinear Optics
Principal Scientist of the Optics Department at Rockwell International Science Center
Professor, UCSB
"Engineer of the Year," at Rockwell Science Center
Leonardo da Vinci Award in 1985
Fellow of the Optical Society of America, the Institute of Electrical and Electronics Engineers
The first phase-conjugate Sagnac experiment on a segment light path with an external pump configuration.
Regular Sagnac experiments use closed loops (Michelson-Gale, Hammar, ring laser gyroscopes); the phase-conjugate mirror permits the experiment to be performed WITHOUT either a loop or an area (of the interferometer): just a single segment of light (containing both straight and curved paths).
THE SAGNAC EFFECT MEASURED IN A SINGLE LIGHT SEGMENT.
NO CLOSED LOOP.
NO AREA.
FINAL FORMULA IN THE PHASE CONJUGATE MIRROR EXPERIMENT:
4πRLΩ/c^2 = 4πvL/c^2NO AREA, NO CLOSED LOOP.
ONLY THE RADIUS OF ROTATION AND THE LINEAR VELOCITY.
Professor Yeh's experiment is a total refutation of your failed claims.