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1
Intro
2
n-Codes
3
Asymptotics of Arithmetic Secret Sharing Schemes
4
Applications
5
Efficient error correction
6
Main results
7
Arithmetic SSS from Algebraic Geometric Codes
8
Solvability of RR systems
9
General result
10
Upper bounds for r-torsion limit, r prime
11
Conclusions
Description:
Explore the groundbreaking research on the torsion-limit for algebraic function fields and its application to arithmetic secret sharing in this 20-minute talk from Crypto 2011. Delve into the work of Ronald Cramer, Chaoping Xing, and Ignacio Cascudo as they present their findings on intron-codes, asymptotics of arithmetic secret sharing schemes, and efficient error correction. Examine the main results, including the solvability of RR systems and upper bounds for r-torsion limit when r is prime. Gain insights into arithmetic secret sharing schemes derived from algebraic geometric codes and their potential applications in cryptography.

The Torsion-Limit for Algebraic Function Fields and Its Application to Arithmetic Secret Sharing

TheIACR
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