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Anthony J. Bracken
Researcher at University of Queensland
Publications - 132
Citations - 2713
Anthony J. Bracken is an academic researcher from University of Queensland. The author has contributed to research in topics: Phase space & Wigner distribution function. The author has an hindex of 27, co-authored 132 publications receiving 2589 citations. Previous affiliations of Anthony J. Bracken include Dublin Institute for Advanced Studies & Technical University of Crete.
Papers
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Zitterbewegung and the internal geometry of the electron
A. O. Barut,Anthony J. Bracken +1 more
TL;DR: Schr\"odinger's work on the Zitterbewegung of the free electron is reexamined in this article, with the value of the relative momentum vector in the rest frame of the center of mass.
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New Supersymmetric and Exactly Solvable Model of Correlated Electrons.
TL;DR: A new lattice model is presented for correlated electrons on the unrestricted 4L-dimensional electronic Hilbert space n=1LC4, which is a supersymmetric generalization of the Hubbard model, but differs from the extended Hubbard model proposed by Essler, Korepin, and Schoutens.
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Hepatic elimination of flowing substrates: The distributed model
TL;DR: An earlier model of hepatic elimination with functionally identical sinusoids is extended by introducing statistical distributions of enzyme contents per sinusoid and of blood flow per sinuses, these being either uncorrelated or closely correlated.
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Probability backflow and a new dimensionless quantum number
Anthony J. Bracken,G.F. Melloy +1 more
TL;DR: In this article, it was shown that the greatest amount of probability which can flow back from positive to negative x-values in this counter-intuitive way, over any given time interval, is equal to the largest eigenvalue of a certain Hermitian operator, and it is estimated numerically to have a value near 0.04.
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From Representations of the Braid Group to Solutions of the Yang-Baxter Equation
TL;DR: In this article, a tensor product graph is constructed for the Yang-Baxter equation from given braid group representations, arising from such finite dimensional irreps of quantum groups that any irrep can be affinized and the tensors product of the irrep with itself is multiplicity-free.