Results 41 to 50 of about 14,814 (164)
One-Dimensional Scattering of Fermions on δ-Impurities
We study the spectrum of the 1D Dirac Hamiltonian encompassing the bound and scattering states of a fermion distorted by a static background built from δ-function potentials.
Juan Mateos Guilarte +4 more
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A Study of Space-Time Discretizations for the Dirac Equation [PDF]
Robert Vaselaar +2 more
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Some statistical aspects of the spinor field Fermi-Bose duality
The structure of 29-dimensional extended real Clifford-Dirac algebra, which has been introduced in our paper Phys. Lett. A, 2011, Vol. 375, 2479, is considered in brief.
V.M. Simulik, I.Yu. Krivsky, I.L. Lamer
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Bound state solutions of a quantum Dirac particle with a tensor interactions terms are investigated by Asymptotic Iteration Method. The eigenvalues are calculated for tensor potentials and formulated into closed forms.
K. S. Alsadi
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Spin and Pseudospin Symmetry in Generalized Manning-Rosen Potential
Spin and pseudospin symmetric Dirac spinors and energy relations are obtained by solving the Dirac equation with centrifugal term for a new suggested generalized Manning-Rosen potential which includes the potentials describing the nuclear and molecular ...
Hilmi Yanar, Ali Havare
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Global strong solution to Maxwell-Dirac equations in 1+1 dimensions [PDF]
Aiguo You, Yongqian Zhang
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Photoconductivity in Dirac materials
Two-dimensional (2D) Dirac materials including graphene and the surface of a three-dimensional (3D) topological insulator, and 3D Dirac materials including 3D Dirac semimetal and Weyl semimetal have attracted great attention due to their linear Dirac ...
J. M. Shao, G. W. Yang
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Symmetry-controlled edge states in the type-II phase of Dirac photonic lattices
The electrons in 2D materials like graphene are described by the relativistic Dirac equation. Here the authors present a lattice of evanescently coupled waveguides that emulates a wide range of Dirac excitations and study the type-II edge states that ...
Georgios G. Pyrialakos +6 more
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Band rearrangement through the 3D-Dirac equation with boundary conditions, and the corresponding topological change [PDF]
Toshihiro Iwai, B.I. Zĥilinskiı́
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