BourbakiV1, France, Analysis, bibRecord, 000641

Weights of exponential sums, intersection cohomology, and Newton polyhedra

Identifieur interne : 000641 ( France/Analysis ); précédent : 000640; suivant : 000642

Weights of exponential sums, intersection cohomology, and Newton polyhedra

Auteurs : J. Denef [Belgique] ; F. Loeser [France]

Source :

Inventiones mathematicae [ 0020-9910 ] ; 1991-12-01.

RBID : ISTEX:9F445270FB32ED7781609C63DE14670F374704C4

English descriptors

KwdEn :
- Absolute value, Acyclic, Adolphson, Affine, Berlin heidelberg, Closure, Cohomology, Combinatorial type, Commutative ring, Compactification, Convex, Convex polyhedral cone, Convex polytope, Denef, Discrete valuation ring, Duality, Eigenvalue, Explicit formulas, Exponential, Exponential sums, Finite number, Finite type, First assertion, Frobenius action, Infinity, Interior point, Intersection cohomology, Isomorphism, Laurent, Laurent polynomial, Lemma, Locus, Loeser, Natural maps, Newton polyhedra, Newton polyhedron, Nondegenerate, Notes math, Open subscheme, Poincar6, Poincar6 duality, Poincar6 polynomials, Polyhedral, Polyhedron, Polytope, Present paper, Pure dimension, Purity theorem, Ramification, Residue field, Second assertion, Simplicial, Smallest face, Special cases, Sperber, Subscheme, Suffices, Suitable change, Tame ramification, Toric, Toric varieties, Toroidal, Toroidal compactification, Torus, Unique cone.
Teeft :
- Absolute value, Acyclic, Adolphson, Affine, Berlin heidelberg, Closure, Cohomology, Combinatorial type, Commutative ring, Compactification, Convex, Convex polyhedral cone, Convex polytope, Denef, Discrete valuation ring, Duality, Eigenvalue, Explicit formulas, Exponential, Exponential sums, Finite number, Finite type, First assertion, Frobenius action, Infinity, Interior point, Intersection cohomology, Isomorphism, Laurent, Laurent polynomial, Lemma, Locus, Loeser, Natural maps, Newton polyhedra, Newton polyhedron, Nondegenerate, Notes math, Open subscheme, Poincar6, Poincar6 duality, Poincar6 polynomials, Polyhedral, Polyhedron, Polytope, Present paper, Pure dimension, Purity theorem, Ramification, Residue field, Second assertion, Simplicial, Smallest face, Special cases, Sperber, Subscheme, Suffices, Suitable change, Tame ramification, Toric, Toric varieties, Toroidal, Toroidal compactification, Torus, Unique cone.

Url:

https://api.istex.fr/document/9F445270FB32ED7781609C63DE14670F374704C4/fulltext/pdf

DOI: 10.1007/BF01243914

Affiliations:

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ISTEX:9F445270FB32ED7781609C63DE14670F374704C4

Le document en format XML

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<term>Finite type</term>
<term>First assertion</term>
<term>Frobenius action</term>
<term>Infinity</term>
<term>Interior point</term>
<term>Intersection cohomology</term>
<term>Isomorphism</term>
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<term>Laurent polynomial</term>
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<term>Locus</term>
<term>Loeser</term>
<term>Natural maps</term>
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<term>Newton polyhedron</term>
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<term>Notes math</term>
<term>Open subscheme</term>
<term>Poincar6</term>
<term>Poincar6 duality</term>
<term>Poincar6 polynomials</term>
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<term>Polytope</term>
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<term>Purity theorem</term>
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Weights of exponential sums, intersection cohomology, and Newton polyhedra

Weights of exponential sums, intersection cohomology, and Newton polyhedra

Source :

English descriptors

Links toward previous steps (curation, corpus...)

Links to Exploration step

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