C.N. Yang
February 27, 2017
Physicist, 
Chen-Ning Yang, who is usually identified as "C.N. Yang" in the 
scientific literature, was the recipient of the 1957 
Nobel Prize in Physics which he shared with fellow physicist, 
Tsung-dao Lee, for their prediction of 
parity non-conservation in processes that involve the 
weak nuclear force.  The weak nuclear force is one of the four known 
fundamental forces of nature that include the 
strong nuclear force, 
gravitation, and 
electromagnetism.
The weak force and electromagnetism are now thought to be manifestations of a single force, the 
electroweak force, that will be evident at very high 
energies (about 100 
GeV).  The weak force mediates 
nuclear reactions that involve 
beta decay or 
alpha decay.  Before Yang and Lee's 
theory, it was thought that such reactions would appear the same when viewed in a 
mirror.  This parity-inversion 
symmetry is one of the many symmetries seen in 
physics.  I wrote about symmetries in an 
earlier article (CPT Symmetry, October 29, 2015).
Parity-inversion symmetry is nearly always seen in beta decay, so you need to look long and hard to find the few 
counterexamples.  A 
1956 experiment involving the beta decay of 
cobalt-60 by physicist, 
Chien-Shiung Wu (1912-1997), revealed the non-conservation of parity.  Non-conservation of parity means that it's possible to have an 
experiment distinguish 
left from right.  One use for this would be to distinguish 
left from right in 
communication with an 
extraterrestrial civilization.
While it was proven that parity is not always conserved, there was hope that a combination of symmetries involving both 
charge (C) and parity (P) might still hold, but 
James Cronin and 
Val Fitch found 
CP violation in 
neutral kaon decay in 1964.  The reason why 
our universe is made of matter, and not an equal mixture of 
matter and 
antimatter, might be explained by CP violation.
Presently, it appears that adding 
time-reversal (T) symmetry into the mix for a combined 
CPT symmetry is a valid symmetry.  The consequence of CPT symmetry is that an antimatter universe (C) that's a mirror image of our own (P) in which particle 
momentum is reversed (T) would have the same 
laws of physics that we observe.  CPT has been confirmed in all experiments to date; but, as can be imagined, such experiments have become much more difficult than Wu's 1956 experiment that demolished P symmetry.
Yang, who was born on born on October 1, 1922, was a 
young man in his mid-30s when he 
published his theory of the weak interaction, and he did much interesting work after that.  On the occasion of his 90th 
birthday in 2012, he was presented with a black "
cube" of dimensions 8 
cm x 8 cm x 6.6 cm 
engraved with a birthday congratulation, two lines in 
Chinese from 
Tu Fu (712-770), "A piece of 
Literature is meant for the 
millennium, but its ups and downs are known already in the 
author's heart," and a list of his thirteen significant contributions to 
statistical mechanics, 
condensed matter physics, 
particle physics, and 
field theory, ordered by date (see figure).[1]
Just posted on 
arXiv is a copy of a paper published in honor of that occasion by Yu Shi in a 2014 issue of the 
International Journal of Modern Physics A.[2]  Here's the list of Yang's 13 significant contributions, as engraved on the cube, listed by topic area and year.[1]
Statistical Mechanics
1952-Phase Transition
1957-Bosons
1967-Yang-Baxter Equation
1969-Finite Temperature
Condensed Matter Physics
1961-Flux Quantization
1962-Off-Diagonal Long-Range Order
Particle Physics
1956-Parity Nonconservation
1957-T, C and P
1960-Neutrino Experiment
1964-CP Nonconservation
Field Theory
1954-Gauge Theory
1974-Integral Formalism
1975-Fiber Bundle
While I'm not skilled in particle physics and not comfortable reading papers that are 
mathematically dense, I did work in the field of 
superconductivity for a time.  In this area of condensed matter physics, Yang and co-author, 
Nina Byers, explained the 
magnetic flux quantization in superconducting 
rings observed at 
Stanford University (Stanford, CA) by 
Bascom S. Deaver and 
William M. Fairbank.[3-4]  In such rings, the 
magnetic flux is 
quantized in units of 
hc/2e, where 
h is the 
Planck constant, 
c is the 
speed of light, and 
e is the 
electric charge.  The 
quantum of magnetic flux is 2.0678 x 10
-15 weber.
One important feature of this 
equation is the factor of two.  The 
BCS theory of superconductivity, published in 1957, predicted that 
supercurrent is carried by 
electron pairs, called 
Cooper pairs.  While this theory explained many unusual features of superconductivity, such as the 
isotope effect, flux quantization very dramatically provided evidence for Cooper pairs.[5]
The quantum of magnetic flux can be measured to great precision using 
Josephson junction devices.  Combining such a measurement with the 
quantum Hall effect allows a very accurate estimate of the Planck constant.  The quantum Hall effect gives a value for an 
electrical resistance RK called the 
von Klitzing constant, 
RK=h/(e2).  It's interesting that there's a quantum of electrical resistance, ≈25812.80756 ohms, but it's more important that a combination of precise measurements will yield an excellent calculated value for 
h.
References:
-   Yu Shi, "Beauty and Physics: 13 Important Contributions of Chen Ning Yang," arXiv, February 7, 2017.
 -   Yu Shi, "Beauty and Physics: 13 Important Contributions of Chen Ning Yang," International Journal of Modern Physics A, vol. 29, no. 17 (June 13, 2014), Article No. 1475001 (10 pages), DOI: 10.1142/S0217751X14750013.
 -   N. Byers and C. N. Yang, "Theoretical Considerations Concerning Quantized Magnetic Flux in Superconducting Cylinders," Phys. Rev. Lett., vol. 7, no. 2 (July 15, 1961), pp. 46-49, doi:10.1103/PhysRevLett.7.46.
 -   Bascom S. Deaver, Jr., and William M. Fairbank, "Experimental Evidence for Quantized Flux in Superconducting Cylinders," Phys. Rev. Lett., vol. 7, no. 2 (July 15, 1961), pp. 43-46, DOI:https://doi.org/10.1103/PhysRevLett.7.43.
 -   David Lindley, "Focus: Landmarks—Superconductor Quantizes Magnetic Field," Physics, vol. 8, no. 102 (October 23, 2015).