This week, we will see the ElGamal encryption scheme; we are considering public key cryptography, so we use public and secret keys to achieve this encryption scheme.
Hardness assumptions on mathematical problems lie at the heart of modern cryptography; they are often what ensure one cannot break an encryption scheme. This week we will see what hard problems are and how they can offer this underlying security. We have two of examples of…
Having considered the questions raised in the homomorphic encryption tutorial, let’s share our answers.
In the previous article, we saw how MPC can be used in to solve problems in the real world when data must remain private. This week, we will look at another cryptographic technique at the forefront of research that allows us to solve real-world problems.