PAPER / ARXIV:2609.05891

Weak Polynomial Completeness Does Not Imply Almost Polynomial Completeness

Viet-Hoang Tran , Tan N. Nguyen

RESUMO

We show that weak polynomial completeness does not imply almost polynomial completeness by constructing an explicit extension of domains \(D\subseteq A\) such that \(\Int(D)\subseteq\Int(A)\) but \(\Int(D^2)\nsubseteq\Int(A^2)\).

NO MESMO MAPA

Papers relacionados

math.AG18 de set. de 2026

Conductor-Discriminant Inequality for Tamely Ramified Cyclic Covers II

Connor Stewart

Weak Polynomial Completeness Does Not Imply Almost Polynomial Completeness

Papers relacionados

Conductor-Discriminant Inequality for Tamely Ramified Cyclic Covers II

Conductor-Discriminant Inequality for Tamely Ramified Cyclic Covers I

Cohen-Macaulay higher conormal and Kähler differential modules of squarefree monomial ideals

Homological invariants of Edge Ideals associated to powers of cycles

Dimensions of a ring and its formal power series ring

Hamming Ideals and Grobner Bases for ISD-like Syndrome Decoding