Pages that link to "Item:Q4539832"
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The following pages link to Finite homological dimension and primes associated to integrally closed ideals (Q4539832):
Displaying 23 items.
- Testing for the Gorenstein property (Q314658) (← links)
- \(\mathfrak{m}\)-full and basically full ideals in rings of characteristic \(p\) (Q404506) (← links)
- Okutsu-Montes representations of prime ideals of one-dimensional integral closures (Q555259) (← links)
- Quasi-socle ideals and Goto numbers of parameters (Q847136) (← links)
- Quasi-socle ideals in local rings with Gorenstein tangent cones (Q847983) (← links)
- Quasi-socle ideals in Gorenstein numerical semigroup rings (Q947525) (← links)
- Resolutions of almost complete intersections (Q1183280) (← links)
- Effective normality criteria for algebras of linear type. (Q1427417) (← links)
- Desingularization of regular algebras (Q1743008) (← links)
- Completely controlling the dimensions of formal fiber rings at prime ideals of small height (Q2011277) (← links)
- Modules that detect finite homological dimensions (Q2017069) (← links)
- Vasconcelos' conjecture on the conormal module (Q2073767) (← links)
- Burch ideals and Burch rings (Q2212116) (← links)
- Maximally differential ideals of finite projective dimension (Q2220334) (← links)
- On \({\mathfrak m}\)-full powers of parameter ideals (Q2372711) (← links)
- The weak Lefschetz property for \(\mathfrak{m}\)-full ideals and componentwise linear ideals (Q2441070) (← links)
- Tangent algebras (Q3116565) (← links)
- When is $R \ltimes I$ an almost Gorenstein local ring? (Q3132776) (← links)
- The $a$-invariant and Gorensteinness of graded rings associated to filtrations of ideals in regular local rings (Q3151183) (← links)
- Dimensions of Formal Fibers of Height One Prime Ideals (Q3406594) (← links)
- Weakly<i>G</i><sub><i>K</i></sub>-Perfect and Integral Closure of Ideals (Q5301515) (← links)
- Completely -full ideals and componentwise linear ideals (Q5360303) (← links)
- Integrally Closed Modules and Their Divisors (Q5719297) (← links)