A classical tool in the study of real closed fields are the fields \(K((G))\) of generalized power series (i.e., formal sums with well-ordered support) with coefficients in a field \(K\) of characteristic \(0\) and exponents in an ordered abelian group \(G\). We generalize previous results about irreducible elements and unique factorization in the subring \(K((G \leq 0))\).
Factorization in generalized power series
12.11.2025 11:30 - 13:00
Organiser:
KGRC
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