Skip to main content

Questions tagged [homomorphic-encryption]

Cryptosystems which support computation on encrypted data. They might be partially homomorphic (support for one operation such as + or *) or they might be fully homomorphic (any sequence of + and *).

2 votes
1 answer
66 views

I’m currently studying FHE, specifically CKKS, as part of a seminar. I understand most of it, but I’m still stumbling over one issue that I haven’t found a clear explanation for online. Here’s the ...
LordBlacky's user avatar
1 vote
1 answer
67 views

I know that Sieve Algorithms are good attacks against CKKS Encryption Techniques. I want to know the exact expression of the complexity of the Sieve Algorithm attacks, according to Miklós Ajtai, Ravi ...
John's user avatar
  • 31
4 votes
0 answers
54 views

I am studying the basics of the CKKS scheme. I find the evaluation key for relinearization is defined like this: $evk =\left(-a_0 \cdot s+e_0+p \cdot s^2, a_0\right) \bmod p \cdot q$,where $p$ is a ...
Hobbit's user avatar
  • 129
2 votes
0 answers
102 views

Imagine Merlin delivers Arthur a blob of data representing a virtual machine state, encrypted via fully homomorphic encryption. This means that Arthur can compute arbitrary boolean circuits on this ...
redroid's user avatar
  • 229
1 vote
1 answer
114 views

I'd want a public-key encryption scheme with plaintext space the integers modulo some public prime $p$, allowing the computation of a ciphertext that deciphers to $bx+y\bmod p$, given a public integer ...
fgrieu's user avatar
  • 151k
2 votes
2 answers
210 views

Does there exist a rational function modulo $2^n$? This is a function of the form $$f(a,b)\pmod{2^n},$$ such that $$\forall\;a,b\in \{0,1,\ldots,2^n-1\},\quad a\oplus b=\frac{g(a,b)}{h(a,b)}\pmod{2^n},...
max_herman's user avatar
1 vote
2 answers
154 views

There is an "trivial" FHE method where the client uses normal symmetric cryptography to encrypt, the server "performs the computation" by pretending the function to be performed to ...
Oscar Smith's user avatar
2 votes
0 answers
47 views

Is there an algorithm that satisfies both additive homomorphism and allows for double encryption? That is: $$m = Dec_{sk_2}(Dec_{sk_1}(Enc_{pk_2}(Enc_{pk_1}(m))))$$ $$Enc_{pk}(m_1) + Enc_{pk}(m_2) = ...
DSTBP's user avatar
  • 321

15 30 50 per page
1
2 3 4 5
64