Proceedings of International Conference on Precision Physics and Fundamental Physical Constants — PoS(FFK2019) 2020
DOI: 10.22323/1.353.0045
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Determination of G with time-of-swing method by using high-Q silica fibers

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Cited by 3 publications
(6 citation statements)
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“…We put forward a modified theory for Newton's law of universal gravitation and call it half-effective-field theory, derived a new formula for calculating the exact G value by using the speed of light in vacuum with formulas for error correction between the measured G value and the derived G value. We verify these formulas by Jun Luo's experimental data in 2018 [2,3] , Cavendish's data in 1798 [4] , Luther's data in 1982 [5,6] , Boys' data in 1895 [7] , and Karagioz's data in 1996 [8] ,etc. After being corrected, some measured G values approximately coincide with 1/(16πc).…”
Section: Introductionsupporting
confidence: 56%
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“…We put forward a modified theory for Newton's law of universal gravitation and call it half-effective-field theory, derived a new formula for calculating the exact G value by using the speed of light in vacuum with formulas for error correction between the measured G value and the derived G value. We verify these formulas by Jun Luo's experimental data in 2018 [2,3] , Cavendish's data in 1798 [4] , Luther's data in 1982 [5,6] , Boys' data in 1895 [7] , and Karagioz's data in 1996 [8] ,etc. After being corrected, some measured G values approximately coincide with 1/(16πc).…”
Section: Introductionsupporting
confidence: 56%
“…( 16) should be selected, then we obtain the corrected G values and the errors, see table1. Measured [2,3] The simple average value is 6.635713E-11 N•m²/kg² with error -50ppm, and the weighted mean value is 6.635888E-11 N•m²/kg² with error -24ppm.…”
Section: Experimental Results Of G Measurementsmentioning
confidence: 98%
“…We put forward a modified theory of universal gravitation and call it half-effective-field theory, and derived a new formula for calculating the exact G value by using the speed of light in vacuum, including formulas for error correction between the measured G value and the derived G value. We verify these formulas by Jun Luo's experimental data in 2018 [2,3] , Cavendish's data in 1798 [4] , Luther's data in 1982 [5,6] , Boys' data in 1895 [7] , and Karagioz's data in 1996 [8] . After being corrected, the measured G values approximately coincide with 1/(16πc).…”
Section: Introductionsupporting
confidence: 55%
“…In 2018, Jun Luo, an academician of the Chinese Academy of Sciences, measured the highest precision gravitational constant in the world at present, include seven values by TOS method. Because Jun Luo's team adopted the periodic method, the pendulum is a cuboid about 90mm long [2,3] , so the pendulum needs to be treated as two connected small mass m. And because the part of gravitation that needs to be corrected is proportional to the reciprocal of the quartic power of r, therefore, the near position of the two configurations only needs to consider the correction between the small mass m and the near large mass M, the influence of another large mass M can be ignored. For the far position, the gravitation between the two small masses m and each large mass M is almost the same, when the torsional angle of the cuboid pendulum is very small, the influence can be ignored and do not need correction.…”
Section: Experimental Results Of G Measurementsmentioning
confidence: 99%
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