
doi: 10.1155/2007/37853
For a primep, we obtain an upper bound on the discrepancy of fractionsr/p, whererruns through all of roots modulopof all monic univariate polynomials of degreedwhose vector of coefficients belongs to ad-dimensional boxℬ. The bound is nontrivial starting with boxesℬof size|ℬ|≥pd/2+ɛfor any fixedɛ<0and sufficiently largep.
Irregularities of distribution, discrepancy, QA1-939, discrepancy, Distribution modulo one, Polynomial congruences, Mathematics
Irregularities of distribution, discrepancy, QA1-939, discrepancy, Distribution modulo one, Polynomial congruences, Mathematics
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