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- W1991663567 abstract "We prove that if $f : Ylongrightarrow X$ is a finite fiat morphism between two reduced absolutely irreducible algebraic projective curves defined over the finite field ${sb F}_q$, then $$mid sharp Y({sb F}_q) - sharp X({sb F}_q)mid leq 2({pi}_Y - {pi}_X)sqrt q,$$ where $pi_C$ is the arithmetic genus of a curve $C$. As application, we give some character sum estimation on singular curves." @default.
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- W1991663567 date "1995-12-01" @default.
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- W1991663567 title "Coverings of singular curves over finite fields" @default.
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- W1991663567 doi "https://doi.org/10.1007/bf02567835" @default.
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