In [12], a new upper bound for the number of F-q-rational points on an absolutely irreducible algebraic plane curve defined over a finite field F-q of degree d < <root>q - 2 was obtained. The present paper is a continuation of [12] and the main result is a similar upper bound for the case d = rootq - 2.
On algebraic curves over a finite field with many rational points / Aguglia, A.; Korchmáros, G.. - In: BULLETIN OF THE BELGIAN MATHEMATICAL SOCIETY SIMON STEVIN. - ISSN 1370-1444. - STAMPA. - 7:3(2000), pp. 332-342.
On algebraic curves over a finite field with many rational points
Aguglia, A.;
2000-01-01
Abstract
In [12], a new upper bound for the number of F-q-rational points on an absolutely irreducible algebraic plane curve defined over a finite field F-q of degree d <File in questo prodotto:
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