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Dirac operator

Known as: Harmonic spinor 
In mathematics and quantum mechanics, a Dirac operator is a differential operator that is a formal square root, or half-iterate, of a second-order… 
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Papers overview

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2017
2017
We present results of the eigenvalue spectrum for the staggered Dir\"ac operator obtained using a modified Lanczos algorithm. We… 
2015
2015
We study combinatorial Laplacians on rectangular subgraphs of $ \epsilon \mathbb{Z}^2 $ that approximate Laplace-Beltrami… 
2010
2010
We show how -harmonic equations arise as components of Dirac systems. We generalize -harmonic equations to -Dirac equations… 
2010
2010
First of all, I would like to thank the organizer of the 9th Workshop on Differential Geometry, held in Taegu, Professor Suh, for… 
2009
2009
I give a summary of the progress made on using the elegant construction of Alain Connes noncommutaive geometry to explore the… 
2004
2004
The submanifold Dirac operator has been studied for this decade, which is closely related to Frenet-Serret and generalized… 
2000
2000
We consider the Dirac operators with electromagnetic fields on 2-dimensional Euclidean space. We offer the sufficient conditions… 
1998
1998
In the previous report (J. Phys. A (1997) 30 4019-4029), I showed that the Dirac operator defined over a conformal surface… 
1993
1993
Let G be a compact Lie group of rank two or greater which acts on a spin manifold M of dimension 4k+3 through isometries with…