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20112020
most citedPoincaré Symmetry from Heisenberg's Uncertainty Relations

13 citations · 26 across the 5 of their papers we have counts for

collaborators

6 papers

quant-ph2020

Integration of Dirac's Efforts to construct Lorentz-covariant Quantum Mechanics

Young S. Kim, Marilyn E. Noz

The lifelong efforts of Paul A. M. Dirac were to construct localized quantum systems in the Lorentz covariant world. In 1927, he noted that the time-energy uncertainty should be in…

quant-ph201913 cited

Poincaré Symmetry from Heisenberg's Uncertainty Relations

Sibel Baskal, Young S. Kim, Marilyn E. Noz

It is noted that the single-variable Heisenberg commutation relation contains the symmetry of the group which is isomorphic to the Lorentz group applicable to one time-like…

quant-ph2017

Photons in the Quantum World

Sibel Baskal, Young S. Kim, Marilyn E. Noz

Einstein's photo-electric effect allows us to regard electromagnetic waves as massless particles. Then, how is the photon helicity translated into the electric and magnetic fields…

physics.gen-ph20174 cited

Loop Representation of Wigner's Little Groups

Sibel Baskal, Young S. Kim, Marilyn E. Noz

Wigner's little groups are the subgroups of the Lorentz group whose transformations leave the momentum of a given particle invariant. They thus define the internal space-time symme…

hep-ph2015

Lorentz Coherence and the Proton Form Factor

Young S. Kim

The dipole cutoff behavior for the proton form factor has been and still is one of the major issues in high-energy physics. It is shown that this dipole behavior comes from the coh…

math-ph20119 cited

Lorentz Harmonics, Squeeze Harmonics, and their Physical Applications

Young S. Kim, Marilyn E. Noz

Among the symmetries in physics, the rotation symmetry is most familiar to us. It is known that the spherical harmonics serve useful purposes when the world is rotated. Squeeze tra…