Sets Definable Over Finite Fields: Their Zeta-FunctionsQuantitative Health Sciences Publications and Presentations
UMMS AffiliationDepartment of Quantitative Health Sciences
AbstractSets definable over finite fields are introduced. The rationality of the logarithmic derivative of their zeta-function is established, an application of purely algebraic content is given. The ingredients used are a result of Dwork on algebraic varieties over finite fields and model-theoretic tools.
SourceTransactions of the American Mathematical Society in Vol. 223 (Oct., 1976), pp. 45-59, published by the American Mathematical Society. Link to article on publisher's website
Citation InformationCatarina I. Kiefe. "Sets Definable Over Finite Fields: Their Zeta-Functions" Vol. 223 (1976)
Available at: http://works.bepress.com/catarina_kiefe/9/