go/sonr
go/sonr
1
1
Fork 0
mirror of https://github.com/onsonr/sonr.git synced 2025-03-10 04:57:08 +00:00
Code Issues Packages Projects Releases Wiki Activity
sonr/crypto/paillier
History
Prad Nukala 807b2e86ec
feature/1220 origin handle exists method (#1241) 
* feat: add docs and CI workflow for publishing to onsonr.dev

* (refactor): Move hway,motr executables to their own repos

* feat: simplify devnet and testnet configurations

* refactor: update import path for didcrypto package

* docs(networks): Add README with project overview, architecture, and community links

* refactor: Move network configurations to deploy directory

* build: update golang version to 1.23

* refactor: move logger interface to appropriate package

* refactor: Move devnet configuration to networks/devnet

* chore: improve release process with date variable

* (chore): Move Crypto Library

* refactor: improve code structure and readability in DID module

* feat: integrate Trunk CI checks

* ci: optimize CI workflow by removing redundant build jobs

---------

Co-authored-by: Darp Alakun <i@prad.nu>
2025-01-06 17:06:10 +00:00
..
paillier.go
feature/1220 origin handle exists method (#1241)
2025-01-06 17:06:10 +00:00
psf_test.go
feature/1220 origin handle exists method (#1241)
2025-01-06 17:06:10 +00:00
psf.go
feature/1220 origin handle exists method (#1241)
2025-01-06 17:06:10 +00:00
README.md
feature/1220 origin handle exists method (#1241)
2025-01-06 17:06:10 +00:00

README.md

aliases tags title linter-yaml-title-alias date created date modified
README
README README Wednesday, April 17th 2024, 4:11:40 pm Thursday, April 18th 2024, 8:19:25 am

Paillier Cryptosystem

Package paillier contains Paillier's cryptosystem (1999). All routines here from pseudocode §2.5. Fig 1: The Paillier Cryptosystem.

This module provides APIs for:

  • generating a safe key pair
  • encryption and decryption
  • adding two encrypted values, Enc(a) and Enc(b), and obtaining Enc(a + b), and
  • multiplying a plain value, a, and an encrypted value Enc(b), and obtaining Enc(a * b).

The encrypted values are represented as big.Int and are serializable. This module also provides JSON serialization for the PublicKey and the SecretKey.