Pages that link to "Item:Q1180463"
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The following pages link to Local zeta functions and Euler characteristics (Q1180463):
Displaying 23 items.
- Poles of maximal order of motivic zeta functions (Q254757) (← links)
- A new generating function for calculating the Igusa local zeta function (Q329493) (← links)
- Local zeta function for nondegenerate homogeneous mappings (Q859812) (← links)
- Holomorphy of local zeta functions for curves (Q1318029) (← links)
- Igusa zeta functions and the non-archimedean SYZ fibration (Q1696177) (← links)
- On the motivic oscillation index and bound of exponential sums modulo \(p^m\) via analytic isomorphisms (Q2065077) (← links)
- Poles of the Igusa local zeta function of some hybrid polynomials (Q2434389) (← links)
- Igusa's conjecture on exponential sums modulo \(p^m\) and the local-global principle (Q2658405) (← links)
- Localization of the first zero of the Dedekind zeta function (Q2723532) (← links)
- (Q3030927) (← links)
- THE HOLOMORPHY CONJECTURE FOR NONDEGENERATE SURFACE SINGULARITIES (Q3119494) (← links)
- The Poles of Igusa Zeta Integrals and the Unextendability of Semi-invariant Distributions (Q3382630) (← links)
- On the Poles of Igusa's Local Zeta Function for Curves (Q3808223) (← links)
- (Q3984272) (← links)
- Poles of Igusa's local zeta function and monodromy (Q4282764) (← links)
- (Q4285665) (← links)
- On Euler Characteristics Associated to Exceptional Divisors (Q4875781) (← links)
- A Counterexample in the Theory of Local Zeta Functions (Q4891325) (← links)
- Introduction to 𝑝-adic Igusa zeta functions (Q5085380) (← links)
- An introduction to 𝑝-adic and motivic integration, zeta functions and invariants of singularities (Q5085381) (← links)
- IGUSA’S CONJECTURE FOR EXPONENTIAL SUMS: OPTIMAL ESTIMATES FOR NONRATIONAL SINGULARITIES (Q5226583) (← links)
- Computing topological zeta functions of groups, algebras, and modules, I (Q5252087) (← links)
- Fonctions zêta locales d'Igusa à plusieurs variables, intégration dans les fibres, et discriminants (Q5749381) (← links)
