Exploring Paillier Homomorphic Encryption & Share Conversion Protocols π
Join Federico Mazzone's seminar on Paillier homomorphic encryption and share conversion protocols, in collaboration with the University of Trento's CryptoLab. Discover advanced cryptographic techniques and their applications.

De Componendis Cifris
757 views β’ Jun 19, 2020

About this video
Seminario di De Cifris Athesis, in collaborazione con il Laboratorio di Matematica Industriale e Crittografia dell'UniversitΓ degli Studi di Trento (CryptoLabTN) e la Fondazione Bruno Kessler (FBK).
Abstract: In this seminar we will talk about one of the public-key cryptosystems introduced by Pascal Paillier. We will start defining what is a n-th residuosity class and presenting the Composite Residuosity and the Composite Residuosity Class problems. We will see how these two problems are related with the milestone problems of the public key cryptography: factorization and root extraction. Then we will describe the encryption/decryption scheme and briefly discuss its correctness, security and complexity. Finally, we will prove the homomorphic properties of this
cryptosystem and we will show how to exploit them in order to create a multiplicative-to-additive share conversion protocol.
Website:
De Cifris Athesis: https://www.decifris.it/seminarilocali/decifrisathesis.html
De Componendis Cifris: https://www.decifris.it
Abstract: In this seminar we will talk about one of the public-key cryptosystems introduced by Pascal Paillier. We will start defining what is a n-th residuosity class and presenting the Composite Residuosity and the Composite Residuosity Class problems. We will see how these two problems are related with the milestone problems of the public key cryptography: factorization and root extraction. Then we will describe the encryption/decryption scheme and briefly discuss its correctness, security and complexity. Finally, we will prove the homomorphic properties of this
cryptosystem and we will show how to exploit them in order to create a multiplicative-to-additive share conversion protocol.
Website:
De Cifris Athesis: https://www.decifris.it/seminarilocali/decifrisathesis.html
De Componendis Cifris: https://www.decifris.it
Video Information
Views
757
Likes
18
Duration
46:29
Published
Jun 19, 2020
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