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- Motivic_zeta_function abstract "In algebraic geometry, the motivic zeta function of a smooth algebraic variety is the formal power seriesHere is the -th symmetric power of , i.e., the quotient of by the action of the symmetric group , and is the class of in the ring of motives (see below).If the ground field is finite, and one applies the counting measure to , one obtains the local zeta function of .If the ground field is the complex numbers, and one applies Euler characteristic with compact supports to , one obtains .".
- Motivic_zeta_function wikiPageID "22097316".
- Motivic_zeta_function wikiPageRevisionID "578757062".
- Motivic_zeta_function hasPhotoCollection Motivic_zeta_function.
- Motivic_zeta_function subject Category:Algebraic_geometry.
- Motivic_zeta_function subject Category:Functions_and_mappings.
- Motivic_zeta_function type Abstraction100002137.
- Motivic_zeta_function type Function113783816.
- Motivic_zeta_function type FunctionsAndMappings.
- Motivic_zeta_function type MathematicalRelation113783581.
- Motivic_zeta_function type Relation100031921.
- Motivic_zeta_function comment "In algebraic geometry, the motivic zeta function of a smooth algebraic variety is the formal power seriesHere is the -th symmetric power of , i.e., the quotient of by the action of the symmetric group , and is the class of in the ring of motives (see below).If the ground field is finite, and one applies the counting measure to , one obtains the local zeta function of .If the ground field is the complex numbers, and one applies Euler characteristic with compact supports to , one obtains .".
- Motivic_zeta_function label "Motivic zeta function".
- Motivic_zeta_function sameAs m.05p280r.
- Motivic_zeta_function sameAs Q17099147.
- Motivic_zeta_function sameAs Q17099147.
- Motivic_zeta_function sameAs Motivic_zeta_function.
- Motivic_zeta_function wasDerivedFrom Motivic_zeta_function?oldid=578757062.
- Motivic_zeta_function isPrimaryTopicOf Motivic_zeta_function.