Nils Bruin, Simon Fraser University, Vancouver, British Columbia, Canada David Kohel, Aix-Marseille University, France. Chloe Martindale, University of Bristol, UK

• Yves Aubry, Fabien Herbaut, and Julien Monaldi, Closed points on curves over finite fields; Stephane Ballet, Alexis Bonnecaze, and Bastien Pacifico, Multiplication in finite fields with Chudnovsky-type algorithms over the projective line; Jean-Marc Couveignes and Jean Gasnier, Explicit Riemann-Roch spaces in the Hilbert class field; Kiran S. Kedlaya, The relative class number one problem for function fields, II; Harun Kir, The refined Humbert invariant for an automorphism group of a genus 2 curve; M. Koutchoukali, On the coefficients of the zeta-function's L-polynomial for algebraic function fields over finite fields; Dimitri Koshelev, Generation of two ""independent"" points on an elliptic curve of j-invariant \neq 0,1728; Sergey Rybakov, Principal polarization on products of abelian varieties over finite fields; Yuri G. Zarhin, Superelliptic Jacobians and central simple representations

Nils Bruin, Simon Fraser University, Vancouver, British Columbia, Canada David Kohel, Aix-Marseille University, France. Chloe Martindale, University of Bristol, UK

• Yves Aubry, Fabien Herbaut, and Julien Monaldi, Closed points on curves over finite fields; Stephane Ballet, Alexis Bonnecaze, and Bastien Pacifico, Multiplication in finite fields with Chudnovsky-type algorithms over the projective line; Jean-Marc Couveignes and Jean Gasnier, Explicit Riemann-Roch spaces in the Hilbert class field; Kiran S. Kedlaya, The relative class number one problem for function fields, II; Harun Kir, The refined Humbert invariant for an automorphism group of a genus 2 curve; M. Koutchoukali, On the coefficients of the zeta-function's L-polynomial for algebraic function fields over finite fields; Dimitri Koshelev, Generation of two ""independent"" points on an elliptic curve of j-invariant \neq 0,1728; Sergey Rybakov, Principal polarization on products of abelian varieties over finite fields; Yuri G. Zarhin, Superelliptic Jacobians and central simple representations

Nils Bruin, Simon Fraser University, Vancouver, British Columbia, Canada David Kohel, Aix-Marseille University, France. Chloe Martindale, University of Bristol, UK

• Yves Aubry, Fabien Herbaut, and Julien Monaldi, Closed points on curves over finite fields; Stephane Ballet, Alexis Bonnecaze, and Bastien Pacifico, Multiplication in finite fields with Chudnovsky-type algorithms over the projective line; Jean-Marc Couveignes and Jean Gasnier, Explicit Riemann-Roch spaces in the Hilbert class field; Kiran S. Kedlaya, The relative class number one problem for function fields, II; Harun Kir, The refined Humbert invariant for an automorphism group of a genus 2 curve; M. Koutchoukali, On the coefficients of the zeta-function's L-polynomial for algebraic function fields over finite fields; Dimitri Koshelev, Generation of two ""independent"" points on an elliptic curve of j-invariant \neq 0,1728; Sergey Rybakov, Principal polarization on products of abelian varieties over finite fields; Yuri G. Zarhin, Superelliptic Jacobians and central simple representations