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The following pages link to Multiplicative ideal theory and factorization theory. Commutative and non-commutative perspectives. Selected papers based on the presentations at the meeting `Arithmetic and ideal theory of rings and semigroups', Graz, Austria, September 22--26, 2014 (Q289149):
Displaying 20 items.
- Products of \(k\) atoms in Krull monoids (Q344214) (← links)
- A realization theorem for sets of distances (Q527778) (← links)
- Power monoids: a bridge between factorization theory and arithmetic combinatorics (Q1655808) (← links)
- Sets of minimal distances and characterizations of class groups of Krull monoids (Q1743625) (← links)
- On the arithmetic of power monoids and sumsets in cyclic groups (Q1979485) (← links)
- Advances in rings, modules and factorizations. Selected papers based on the presentations at the international conference on rings and factorizations, Graz, Austria, February 19--23, 2018 (Q1988289) (← links)
- Lattices over Bass rings and graph agglomerations (Q2139542) (← links)
- Structural properties of subadditive families with applications to factorization theory (Q2279925) (← links)
- Factorization length distribution for affine semigroups. I: Numerical semigroups with three generators (Q2422221) (← links)
- Factorization invariants in numerical monoids (Q2979658) (← links)
- Sets of Lengths (Q4576571) (← links)
- Factorizations in Bounded Hereditary Noetherian Prime Rings (Q4631375) (← links)
- Sets of lengths in atomic unit-cancellative finitely presented monoids (Q4634559) (← links)
- Systems of Sets of Lengths: Transfer Krull Monoids Versus Weakly Krull Monoids (Q4639010) (← links)
- Finiteness of elasticities of orders in central simple algebras (Q5058641) (← links)
- ON THE ARITHMETIC OF MORI MONOIDS AND DOMAINS (Q5107682) (← links)
- Which sets are sets of lengths in all numerical monoids? (Q5226546) (← links)
- A characterization of class groups via sets of lengths (Q5242984) (← links)
- Long sets of lengths with maximal elasticity (Q5377103) (← links)
- The Main Zero-Sum Constants over \({\boldsymbol{D}}\) <sub>2<i>n</i> </sub> \({\boldsymbol{\times C_2}}\) (Q6170444) (← links)
