On the convex hull of solutions to polynomial congruences

Publication year: 2012 Source: Journal of Number Theory, Volume 132, Issue 1, January 2012, Pages 254-257 Igor E. Shparlinski We give an upper bound on the number of vertices of the convex hull of the set of solutions to multivariate polynomial congruences modulo a primep. The result is based on a combination of an estimate of G

Publication year: 2012 Source: Journal of Number Theory, Volume 132, Issue 1, January 2012, Pages 254-257 Igor E. Shparlinski We give an upper bound on the number of vertices of the convex hull of the set of solutions to multivariate polynomial congruences modulo a primep. The result is based on a combination of an estimate of G

Read More:
On the convex hull of solutions to polynomial congruences

Related posts:

  1. Accurate Solutions of the Schrödinger and Dirac Equations of H2, HD, and HT: With and Without Born-Oppenheimer Approximation and Under Magnetic Field
  2. Linear forms at a basis of an algebraic number field
  3. On generalized poly-Bernoulli numbers and relatedL-functions
  4. Sums of squares and orthogonal integral vectors
  5. Multivariate approach to classify research institutes according to their outputs: The case of the CSIC’s institutes
  6. Torsion of elliptic curves over cubic fields
  7. On representation of an integer as the sum of three squares and ternary quadratic forms with the discriminants,
  8. On a paper of K. Soundararajan on smooth numbers in arithmetic progressions
  9. A Multicenter, Randomized, Double-blind, Placebo-controlled Study of Tolvaptan Monotherapy Compared to Furosemide and the Combination of Tolvaptan and…
  10. Zeroes of Eisenstein series for principal congruence subgroups over rational function fields