Contains the proceedings of the Winter School and Workshop on Frobenius Distributions on Curves, held in February 2014. This volume gives a representative sample of current research and developments in the rapidly developing areas of Frobenius distributions. This is mostly driven by two famous conjectures: the Sato-Tate conjecture and the Lang-Trotter conjecture.

Lettre a Armand Borel by J-P. SerreMotivic Serre group, algebraic Sato-Tate group and Sato-Tate conjecture by G. Banaszak and K. S. KedlayaAn application of the effective Sato-Tate conjecture by A. Bucur and K. S. KedlayaSato-Tate groups of some weight 3 motives by F. Fite, K. S. Kedlaya, and A. V. SutherlandSato-Tate groups of $y^2=x^8+c$ and $y^2=x^7-cx$ by F. Fite and A. V. SutherlandComputing Hasse-Witt matrices of hyperelliptic curves in average polynomial time, II by D. Harvey and A. V. SutherlandQuickly constructing curves of genus 4 with many points by E. W. HoweVariants of the Sato-Tate and Lang-Trotter conjectures by K. JamesOn the distribution of the trace in the unitary symplectic group and the distribution of Frobenius by G. LachaudLower-order biases in elliptic curve Fourier coefficients in families by B. Mackall, S. J. Miller, c. Rapti, and K. Winsor