This produces the same AES CBC output for C# as for OpenSSL. The name Rijndael comes from its Belgium creators: Joan Daemen and Vincent Rijmen. It was selected by NIST in 2001 (after a five-year standardisation process). AES (or Rijndael) is a new block cipher, and is the new replacement for DES, and uses 128-bit blocks with 128, 192 and 256-bit encryption keys. This implements AES using Golang for GCM mode. GCM mode does not require padding and is a stream cipher. This implements AES using Python for GCM mode. This implements AES using Python for a number of AES modes. This implements AES using Python for CBC and with an OpenSSL output. This generates keys for differing lengths of prime numbers. RSA in Python with varying prime number sizes.Calculates \(a^b \pmod N\) and \(a \times b \pmod N\) using Montgomery reduction in Python. Calculating \(a^b \pmod N\) and \(a \times b \pmod N\) with using Montgomery Reduction in Python.Calculates \(a^b \pmod N\) and \(a \times b \pmod N\) using Montgomery reduction. Calculating \(a^b \pmod N\) and \(a \times b \pmod N\) with using Montgomery Reduction in Golang.Calculating \(a^b\) with Square and Multiply method.This outlines some basic rules of rings and finite fields. Finite fields for modulo of prime numbers - GF\((p\)) - Galois field of \(p\) or with \(\mathbb_p\).Implements Galois Fields GF(\(2^m\)) with Python. Addition and Multiplication in Galois Fields GF(\(2^m\)).Interested in the principles of cryptography? Find out more here. Shamir secret share Chinese Remainder Theory and Blakley RSA and ECC BLS Post quantumīitcoin Ethereum IOTA Ethereum Blockchain Principles NIST Finalist (Key exchange and encryption) NIST Finalist (Digital Signing) Key exchange and encryption Signatures Hash SignaturesĬBOR and COSE (CBOR Object Signing and Encryption)Ĭryptography Library with Hazmat primitiveesĬipher cracking Encryption cracking (AES) Encryption cracking (RSA) Encryption cracking (Hashing) Heartbleed
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RSA (Practical) RSA (Signing) RSA (Commutative) RSA (Keys) Montgomery Method Partial homomorphic RSA Crack Random Zero-knowledge Secret sharesĮCC (Points) ECC (ECDH) - Python ECC (ECDH) - Golang and Node.js ECC (Signatures - ECDSA) ECC (Signatures - EdDSA) ECC (Plots) ECC (Keys) ECC (ECIES) ECC (Hash to curve) ECC (Point adding) ECC (Curve 25519) ECC (Curve X448) ECC (ElGamal) ECC (Pedersen Commitment) ECC (Box and Encryption) ECC (Golang) ECC (Key exchange) ECC (IBE) Barebones ECCĮlGamal Principles ElGamal Signatures Homomorphic ElGamal and ECCĮCDSA ECDSA Crack EdDSA X448 Schnorr, BN and MuSig MuSig and Bellare-Neven (BN) Multi-signature Blockchain Crypto Pair ElGamal RSA Ring, group and blinded Hash-based signature Boneh–Lynn–Shacham (BLS) signature Google Tink Othersīenchmarks and Password strength Theory MD5, SHA-1, etc Other hash methods Similarity hashes SHA-3 Key derivation function Non-crypto methods Key-based hashing One Time Passwords SHAKE MACs Quantum hashes Hash to ECC Light-weight hash Principles Exponential Finite Fields Montgomery Reduction< Euler and Fermat's Theory Chinese Remainder Theory Knapsack Paillier IBE PGP Other Prime numbers (Principles) Prime numbers (Finding) Prime numbers (Generating Prime numbers (Testing) Prime numbers (Factorizing) Prime numbers (Estimating numbers) Random generators Randomization Random Primes Quick jump PrinciplesĬore Principles Brute Force Calculations Proof-of-work Solving discrete log Padding Format Preserving Encryption Tokenization Galois fields This page outlines a wide range of methods used in encryption.
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