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19952026
most citedLens optics as an optical computer for group contractions

19 citations · 166 across the 26 of their papers we have counts for

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8 papers · 1 filter

quant-ph2026

Understanding Squeezed States of Light Through Wigner's Phase-Space

Sibel Baskal, Marilyn E. Noz

This paper starts with the transition from classical physics to quantum mechanics which was greatly aided by the concept of phase space. The role of canonical transformations in qu…

quant-ph2019

Einstein's E = mc^2 derivable from Heisenberg's Uncertainty Relations

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

Heisenberg's uncertainty relation can be written in terms of the step-up and step-down operators in the harmonic oscillator representation. It is noted that the single-variable Hei…

quant-ph2019★ 13 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…

quant-ph2016★ 12 cited

Entangled Harmonic Oscillators and Space-time Entanglement

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

The mathematical basis for the Gaussian entanglement is discussed in detail, as well as its implications in the internal space-time structure of relativistic extended particles. It…

quant-ph2005★ 1 cited

Symmetries of the Poincare sphere and decoherence matrices

S. Baskal, Y. S. Kim

The Stokes parameters form a Minkowskian four-vector under various optical transformations. As a consequence, the resulting two-by-two density matrix constitutes a representation o…

quant-ph2004★ 9 cited

The language of Einstein spoken by optical instruments

Sibel Baskal, Y. S. Kim

Einstein had to learn the mathematics of Lorentz transformations in order to complete his covariant formulation of Maxwell's equations. The mathematics of Lorentz transformations,…

quant-ph2004

Lorentz Group in Ray Optics

S. Baskal, E. Georgieva, Y. S. Kim +1

It has been almost one hundred years since Einstein formulated his special theory of relativity in 1905. He showed that the basic space-time symmetry is dictated by the Lorentz gro…