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- W2043583555 abstract "It is well known that on a lattice there exist several fermions at a site and they can be seen in the corresponding momentum space (torus) by acting thereupon with the group ${Z}_{2}$. Here we present arguments to select from these fermions a distinguished one, namely that corresponding to the harmonic spinor. (This means to consider another counting apparatus in lieu of ${Z}_{2}$.) The harmonic spinor is unique for any dimension of the lattice and it leads to a dispersion relation which generalizes the results of Drell, Weinstein, Yankielowicz and of Susskind. Some connected problems are also discussed." @default.
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- W2043583555 date "1984-03-15" @default.
- W2043583555 modified "2023-09-26" @default.
- W2043583555 title "Fermions on a lattice: Avoiding species doubling via harmonic spinors" @default.
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- W2043583555 doi "https://doi.org/10.1103/physrevd.29.1219" @default.
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