activity
20112024
most citedRevisiting Shared Data Protection Against Key Exposure

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

cs.DC2024

Asynchronous Latency and Fast Atomic Snapshot

João Paulo Bezerra, Luciano Freitas, Petr Kuznetsov +1

This paper introduces a novel, fast atomic-snapshot protocol for asynchronous message-passing systems. In the process of defining what ``fast'' means exactly, we spot a few interes…

math.AG2019

On the tensor rank of multiplication in finite extensions of finite fields and related issues in algebraic geometry

Stéphane Ballet, Jean Chaumine, Julia Pieltant +3

In this paper, we give a survey of the known results concerning the tensor rank of the multiplication in finite extensions of finite fields, enriched with some not published recent…

math.AG2019

Anticanonical codes from del Pezzo surfaces with Picard rank one

Régis Blache, Alain Couvreur, Emmanuel Hallouin +4

We construct algebraic geometric codes from del Pezzo surfaces and focus on the ones having Picard rank one and the codes associated to the anticanonical class. We give explicit co…

cs.CR2019★ 1 cited

Revisiting Shared Data Protection Against Key Exposure

Katarzyna Kapusta, Gerard Memmi, Matthieu Rambaud

This paper puts a new light on secure data storage inside distributed systems. Specifically, it revisits computational secret sharing in a situation where the encryption key is exp…

cs.IT2016

On some bounds for symmetric tensor rank of multiplication in finite fields

Stéphane Ballet, Julia Pieltant, Matthieu Rambaud +1

We establish new upper bounds about symmetric bilinear complexity in any extension of finite fields. Note that these bounds are not asymptotical but uniform. Moreover we give examp…

math.AG2011

On the tensor rank of multiplication in finite extensions of finite fields

Stéphane Ballet, Jean Chaumine, Julia Pieltant +1

In this paper, we give a survey of the known results concerning the tensor rank of the multiplication in finite fields and we establish new asymptotical and not asymptotical upper…