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We provide a minimal set of generators for the ideal of polynomials in R[x] that map the maximal ideal ???? into one of its powers ????n, where (R, ????) is… Click to show full abstract
We provide a minimal set of generators for the ideal of polynomials in R[x] that map the maximal ideal ???? into one of its powers ????n, where (R, ????) is a discrete valuation ring with a finite residue field. We use this to provide a minimal set of generators for the ideal of polynomials in R[x] that send ???? to zero, where (R, ????) is a finite commutative local principal ideal ring.
Keywords:
polynomials inducing;
inducing zero;
chain rings;
function chain;
zero function
Journal Title: Journal of Algebra and Its Applications
Year Published: 2017
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Journal Title: Journal of Algebra and Its Applications
Year Published: 2017
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!