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- W1794900577 abstract "We adapt ideas of Phong, Stein and Sturm and ideas of Ikromov and Muller from the continuous setting to various discrete settings, obtaining sharp bounds for exponential sums and the number of solutions to polynomial congruences for general quasi-homogeneous polynomials in two variables. This extends work of Denef and Sperber and also Cluckers regarding a conjecture of Igusa in the two dimensional setting by no longer requiring the polynomial to be nondegenerate with respect to its Newton diagram." @default.
- W1794900577 created "2016-06-24" @default.
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- W1794900577 date "2012-02-13" @default.
- W1794900577 modified "2023-09-27" @default.
- W1794900577 title "Exponential sums and polynomial congruences in two variables: the quasi-homogeneous case" @default.
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