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Young S Kim
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All published works
Action
Title
Year
Authors
+
Quarks and partons in the Lorentz-covariant world
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Two-by-two representations of Wigner’s little groups
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Wigner’s little groups for internal space–time symmetries
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Lorentz group and its representations
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Physics of the Lorentz Group (Second Edition)
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Wigner functions and their symmetries
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Poincaré sphere
2021
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Integration of Dirac's Efforts to construct Lorentz-covariant Quantum Mechanics
2020
Young S Kim
Marilyn E. Noz
+
Einstein's E = mc^2 derivable from Heisenberg's Uncertainty Relations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
PDF
Chat
Einstein’s E = mc2 Derivable from Heisenberg’s Uncertainty Relations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Wigner functions
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Lorentz group and its representations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
PDF
Chat
Poincaré Symmetry from Heisenberg’s Uncertainty Relations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Einstein's E = mc^2 derivable from Heisenberg's Uncertainty Relations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Photons in the Quantum World
2017
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Photons in the Quantum World
2017
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
PDF
Chat
Lorentz group in ray optics
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Coupled oscillators and squeezed states of light
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
The Lorentz group and its representations
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Wigner's little groups for internal space–time symmetries
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Physics of the Lorentz Group
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Two-by-two representations of Wigner’s little groups
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Quarks and partons in the Lorentz-covariant world
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Lorentz-covariant harmonic oscillators
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
+
Lorentz Coherence and the Proton Form Factor
2015
Young S Kim
+
Entropy and Temperature from Entangled Space and Time
2014
Young S Kim
Marilyn E. Noz
+
Entropy and Temperature from Entangled Space and Time
2014
Young S Kim
Marilyn E. Noz
+
Symmetries shared by the Poincaré Group and the Poincaré Sphere
2013
Young S Kim
Marilyn E. Noz
+
Symmetries Shared by the Poincar´ e Group and the Poincar´ e Sphere
2013
Young S Kim
Marilyn E. Noz
+
Symmetries shared by the Poincaré Group and the Poincaré Sphere
2013
Young S Kim
Marilyn E. Noz
+
PDF
Chat
Dirac Matrices and Feynman’s Rest of the Universe
2012
Young S Kim
Marilyn E. Noz
+
Dirac Matrices and Feynman's Rest of the Universe
2012
Young S Kim
Marilyn E. Noz
+
Dirac Matrices and Feynman's Rest of the Universe
2012
Young S Kim
Marilyn E. Noz
+
PDF
Chat
Lorentz Harmonics, Squeeze Harmonics and Their Physical Applications
2011
Young S Kim
Marilyn E. Noz
+
Squeeze transformation and optics after Einstein
2005
Young S Kim
Margarita A. Man’ko
Michel Planat
Common Coauthors
Coauthor
Papers Together
Marilyn E. Noz
33
Sibel Başkal
23
Michel Planat
1
Margarita A. Man’ko
1
Commonly Cited References
Action
Title
Year
Authors
# of times referenced
+
A Remarkable Representation of the 3 + 2 de Sitter Group
1963
P. A. M. Dirac
8
+
PDF
Chat
<i>O</i>(3,3)-like symmetries of coupled harmonic oscillators
1995
D. Han
Y. S. Kim
Marilyn E. Noz
5
+
Unitary representations of the Lorentz group
1945
P. A. M. Dirac
5
+
PDF
Chat
On the Contraction of Groups and Their Representations
1953
Erdal İnönü
E. P. Wigner
4
+
Theory and Applications of the Poincaré Group
2024
Sibel Başkal
Young Suh Kim
Marilyn E. Noz
4
+
Relativistic oscillator models of elementary particles
1965
V. L. Ginzburg
V. I. Man’ko
4
+
PDF
Chat
Poincaré Symmetry from Heisenberg’s Uncertainty Relations
2019
Sibel Başkal
Young S Kim
Marilyn E. Noz
3
+
<i>Lie Groups, Lie Algebras, and Some of Their Applications</i>
1974
Robert Gilmore
Róbert Hermann
3
+
PDF
Chat
Entanglement of Formation for Symmetric Gaussian States
2003
G. Giedke
Michael M. Wolf
O. Krüger
Reinhard F. Werner
J. I. Cirac
3
+
PDF
Chat
Study of lattice QCD form factors using the extended Gari-Krümpelmann model
2005
Hrayr H. Matevosyan
A. W. Thomas
Gerald A. Miller
3
+
Theory and Applications of the Poincaré Group
1986
Y. S. Kim
Marilyn E. Noz
2
+
PDF
Chat
Lorentz Group in Ray and Polarization Optics
2018
S. Baskal
Y. S. Kim
2
+
PDF
Chat
The Question of Simultaneity in Relativity and Quantum Mechanics
2006
Y. S. Kim
Marilyn E. Noz
2
+
PDF
Chat
On Nucleon Electromagnetic Form Factors
2005
Reinhard Alkofer
A. Höll
Markus Klöker
A. Krassnigg
Craig D. Roberts
2
+
The Dirac gamma matrices as ‘‘relics’’ of a hidden symmetry?: As fundamental representations of the algebra sp(4,R)
1995
Dae-Gyu Lee
2
+
PDF
Chat
Coupled oscillators, entangled oscillators, and Lorentz-covariant harmonic oscillators
2005
Y S Kim
Marilyn E. Noz
2
+
Structure and Mass Spectrum of Elementary Particles. I. General Considerations
1953
Hideki Yukawa
2
+
Representations of the Rotation and Lorentz Groups and Their Applications.
1966
Róbert Hermann
I. M. Gel'fand
R. A. Minlos
Z. Ya. Shapiro
1
+
PDF
Chat
Feynman’s decoherence
2003
Y. S. Kim
Marilyn E. Noz
1
+
PDF
Chat
Artificial relativistic molecules
2020
Jae Whan Park
Hyo Sung Kim
Thomas Brumme
Thomas Heine
Han Woong Yeom
1
+
PDF
Chat
Entangled Harmonic Oscillators and Space-Time Entanglement
2016
Sibel Başkal
Young Kim
Marilyn E. Noz
1
+
PDF
Chat
Do Small-Mass Neutrinos Participate in Gauge Transformations?
2016
Y.S. Kim
Gerald Q. Maguire
Marilyn E. Noz
1
+
Unitary representations of the Lorentz group
1988
P. A. M. Dirac
1
+
Physics of the Lorentz Group
2015
Sibel Başkal
Young S Kim
Marilyn E. Noz
1
+
Structure and Mass Spectrum of Elementary particles. I. General Considerations
1988
Hideki Yukawa
1
+
Density Matrix Theory and Applications
1981
K Blum
1
+
General three-spinor wave functions and the relativistic quark model
1975
1
+
Symplectic Techniques in Physics
1984
Victor Guillemin
Shlomo Sternberg
1
+
Relativistic theory of particles with arbitrary intrinsic angular momentum
2007
E. Majorana
1
+
PDF
Chat
Stokes parameters as a Minkowskian four-vector
1997
D. Han
Y. S. Kim
Marilyn E. Noz
1
+
Coupled oscillators and Feynman's three papers
2007
Y S Kim
1
+
PDF
Chat
Does Lorentz Boost Destroy Coherence?
1998
Y. S. Kim
1
+
Irreducible Unitary Representations of the Lorentz Group
1947
V. Bargmann
1
+
PDF
Chat
Jones-matrix formalism as a representation of the Lorentz group
1997
D. Han
Y. S. Kim
Marilyn E. Noz
1
+
The Conditions for a Quantum Field Theory to be Relativistic
1962
P. A. M. Dirac
1
+
PDF
Chat
One analytic form for four branches of the<i>ABCD</i>matrix
2010
Sibel Başkal
Y. S. Kim
1
+
Vector parametrization of the Lorentz group and relativistic kinematics
1970
F. I. Fedorov
1
+
Poincaré Sphere and Decoherence Problems
2012
Y. S. Kim
1
+
Linear representations of the Lorentz group
1957
M. A. Naĭmark
1
+
Neutrino Mass and New Physics
2006
R. N. Mohapatra
A. Yu. Smirnov
1
+
PDF
Chat
Relativistic harmonic oscillator revisited
2009
Itzhak Bars
1
+
Feynman Rules for Any Spin. II. Massless Particles
1988
Steven Weinberg
1
+
Linear Representation of the Lorentz Group.
1967
Wilhelm Magnus
M. A. Naĭmark
1