Modular counting of rational points over finite fields
type: Item
instance of: scholarly article
title: Modular counting of rational points over finite fields
zbMATH Open document ID: 1235.11061
author: Daqing Wan
published in: Foundations of Computational Mathematics
publication date: 2009-07-13T00:00:00Z
Mathematics Subject Classification ID: 11G20
Mathematics Subject Classification ID: 14G15
Mathematics Subject Classification ID: 11Y16
Mathematics Subject Classification ID: 11T06
zbMATH DE Number: 5577657
zbMATH Keywords: deterministic algorithm
zbMATH Keywords: \(p\)-adic modular counting of rational points
zbMATH Keywords: sparse polynomials over finite fields
zbMATH Keywords: Stickelberger theorem
zbMATH Keywords: Gross-Koblitz formula
zbMATH Keywords: Gauss sums
MaRDI profile type: Publication
full work available at URL: s10208-007-0245-y
OpenAlex ID: W1977335258
DOI: 10.1007/S10208-007-0245-Y
Recommended article: Counting rational points of an algebraic variety over finite fields
Recommended article: Counting mod \(n\) in pseudofinite fields
Recommended article: Q4375592
Recommended article: The number of rational points on Drinfeld modular varieties over finite fields
Recommended article: Counting points on elliptic curves over finite fields
Recommended article: Q4449109
Recommended article: Q5555085
Recommended article: Q3560896
Recommended article: Q4320210
Recommended article: Counting discriminants of number fields
description: scientific article; zbMATH DE number 5577657