Workshop on Applications of Algebraic Geometry in Secret Sharing and Coding Theory
On June 30th 2014 a workshop was held at Department of Mathematical Sciences, Aalborg University on the above mentioned topic. The workshop was financed by the Danish-Chinese Center for Applications of Algebraic Geometry in Coding Theory and Cryptography under the Danish National Research Foundation. It also marks the start of the research project "How secret is a secret?" under the Danish Council for Independent Research - Natural Sciences.
The program of the conference was based on a series of talks that gave rise to fruitful research discussions:
- 10:00-10:30 Ignacio Cascudo: "Squares of codes and applications to cryptography" [Slides]
- 10:40-11:10 Ivan Damgård: "How to verify multiplicative relations in zero-knowledge at small amortised cost"
- 11:20-11:50 Irene Giacomelli: "Verifiable Secret-Sharing Schemes" [Slides]
- 12:00-12:45 Lunch
- 12:55-13:25 Johan P. Hansen: "Secret sharing schemes with a large number of players from toric varieties"
- 13:35-13:55 Olav Geil: "Ramp secret sharing schemes from one-point AG codes" [Slides]
- 14:05-14:35 Stefano Martin: "Relative Generalized Hamming Weight of q-ary Reed Muller codes" [Slides]
- 14:50-15:20 Fernando Piñero: "The structure of dual Grassmann codes" [Slides]
- 15:30-16:00 Peter Beelen: "Applications of twisted polynomials"
List of participants:
- Peter Beelen, Denmarks Technical University
- Ignacio Cascudo, Aarhus University
- Ivan Damgård, Aarhus University
- Olav Geil, Aalborg University
- Irene Giacomelli, Aarhus University
- Johan P. Hansen, Aarhus University
- Hans Hüttel, Aalborg University
- Tom Høholdt, Aalborg University and Denmarks Technical University
- Nurul Huda Mahmood, Aalborg University
- Stefano Martin, Aalborg University
- Nhut Nguyen, Denmarks Technical University
- Fernando Pinero, Denmarks Technical University
- Diego Ruano, Aalborg University
- Casper Thomsen, Clearhouse
- Jakob Ørhøj, Aarhus University
We do not have a group photo, hence we needed a selfie to include the photographer :-)