Dirac Fields

David Hestenes ()
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David Hestenes: Arizona State University, Department of Physics

Chapter Chapter 3 in Space-Time Algebra, 2015, pp 35-45 from Springer

Abstract: Abstract Let $$ \fancyscript{I} $$ I be a subspace of an algebra $$ \fancyscript{A} $$ A with the property that the sum of elements in $$ \fancyscript{I} $$ I is also in $$ \fancyscript{I} $$ I : $$ \fancyscript{I} $$ I is called a two-sided ideal if it is invariant under multiplication on both the left and the right by an arbitrary element of $$ \fancyscript{A} $$ A : $$ \fancyscript{I} $$ I is called a left (right) ideal if it is invariant under multiplication from the left (right) only.

Keywords: Dirac Equation; Left Ideal; Minimal Ideal; Spinor Basis; Minimal Left Ideal (search for similar items in EconPapers)
Date: 2015
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprchp:978-3-319-18413-5_3

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DOI: 10.1007/978-3-319-18413-5_3

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