Metadata
Title
A path-integral representation of the free one-flavour staggered-fermion determinant
Category
general
UUID
bf11d4812187441ea9e47811da2d0805
Source URL
https://www.maths.tcd.ie/report_series/abstracts/tcdm0417.html
Parent URL
https://www.maths.tcd.ie/research/papers/
Crawl Time
2026-03-23T14:17:26+00:00
Rendered Raw Markdown

A path-integral representation of the free one-flavour

staggered-fermion determinant

Source: https://www.maths.tcd.ie/report_series/abstracts/tcdm0417.html Parent: https://www.maths.tcd.ie/research/papers/

A path-integral representation of the free one-flavour staggered-fermion determinant

Lattice fermion actions are constructed with path integrals which are equivalent to the free one-flavour staggered fermion determinant. The Dirac operators used are local and have an identical spectrum of states to the staggered theory. Operators obeying a generalised Ginsparg-Wilson relation are developed.