Pages that link to "Item:Q2790166"
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The following pages link to A Dedekind-Mertens theorem for power series rings (Q2790166):
Displaying 25 items.
- Gaussian elements of a semicontent algebra (Q1635338) (← links)
- Dedekind-Mertens lemma and content formulas in power series rings (Q1743015) (← links)
- Auslander modules (Q1992181) (← links)
- On zero-divisors of semimodules and semialgebras (Q2041366) (← links)
- Dedekind-Mertens lemma for power series in an arbitrary set of indeterminates (Q2054672) (← links)
- The McCoy property in Ohm-Rush algebras (Q2118363) (← links)
- An analogue of Serre's conjecture for a ring of distributions (Q2192460) (← links)
- Gaussian ideals and the Dedekind-Mertens lemma (Q2717168) (← links)
- A theorem on power series with applications to classical groups over finite fields (Q2748272) (← links)
- On the content of polynomials over semirings and its applications (Q2801833) (← links)
- Some remarks about the Dedekind–Mertens lemma (Q3187183) (← links)
- (Q3491703) (← links)
- Unified proofs of Hilbert's basis theorem and its analogue in formal power series rings (Q3808212) (← links)
- The power series Dedekind-Mertens number (Q4967375) (← links)
- On strongly quasi primary ideals (Q4968678) (← links)
- A PROOF ON POWER-ARMENDARIZ RINGS (Q5016301) (← links)
- The Ohm-Rush content function III: Completion, globalization, and power-content algebras (Q5034898) (← links)
- Amount algebras (Q5070904) (← links)
- (Q5213135) (← links)
- The Ohm–Rush content function II. Noetherian rings, valuation domains, and base change (Q5383879) (← links)
- (Q5859939) (← links)
- On graded strongly quasi primary ideals (Q6550264) (← links)
- Absorbing ideals of the form \(I[[X]]\) (Q6630979) (← links)
- On strongly quasi <i>S</i> -primary ideals (Q6636350) (← links)
- Distinguished elements in semiring extensions (Q6669412) (← links)
