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搜索结果: 1-13 共查到subset sum相关记录13条 . 查询时间(0.098 秒)
We propose two polynomial memory collision finding algorithms for the low Hamming weight discrete logarithm problem in any abelian group GG. The first one is a direct adaptation of the Becker-Coron-Jo...
For enabling post-quantum cryptanalytic experiments on a meaningful scale, there is a strong need for low-memory algorithms. We show that the combination of techniques from representations, multiple c...
On Iterative Collision Search for LPN and Subset Sum     LPN  knapsack-based cryptosystems       font style='font-size:12px;'> 2017/9/25
Iterative collision search procedures play a key role in developing combinatorial algorithms for the subset sum and learning parity with noise (LPN) problems. In both scenarios, the single-list pair-w...
Chosen-Ciphertext Security from Subset Sum     public-key cryptography  chosen-ciphertext security  subset sum       font style='font-size:12px;'> 2016/1/27
We construct a public-key encryption (PKE) scheme whose security is polynomial-time equivalent to the hardness of the Subset Sum problem. Our scheme achieves the standard notion of indistinguishabil...
SHipher: Families of Block Ciphers based on SubSet-Sum Problem     Block cipher  SubSet-Sum problem  Framework       font style='font-size:12px;'> 2016/1/25
In this paper, we describe the families of block ciphers named SHipher. We show a symmetric encryption framework based on the SubSet-Sum problem. This framework can provide families of secure, flexi...
Quantum algorithms for the subset-sum problem     subset sum  quantum search  quantum walks  radix trees  decoding  SVP  CVP       font style='font-size:12px;'> 2013/4/18
This paper introduces a subset-sum algorithm with heuristic asymptotic cost exponent below 0.25. The new algorithm combines the 2010 Howgrave-Graham--Joux subset-sum algorithm with a new streamlined d...
In Gentry's fully homoomrphic cryptosystem, a sparse subset sum problem is used and a big set is included in the public key. In the implementation of a variant of Gentry's scheme, to reduce the size o...
It is well known that the general subset sum problem is NP-complete. However, almost all subset sum problems with density less than $0.9408\ldots$ can be solved in polynomial time with an oracle that ...
Abstract: We propose a rigorous analysis approach for the subset sum problem in the context of lossless data compression, where the phase transition of the subset sum problem is directly related to th...
Given a prime $p$, an elliptic curve $\mathcal{E}/\mathbb{F}_p$ over the finite field $\mathbb{F}_p$ of $p$ elements and a binary linear recurrence sequence $\(u(n)\)_{n =1}^\infty$ of order~$r$, we s...
Given a prime $p$, an elliptic curve $\mathcal{E}/\mathbb{F}_p$ over the finite field $\mathbb{F}_p$ of $p$ elements and a binary linear recurrence sequence $\(u(n)\)_{n =1}^\infty$ of order~$r$, we s...
We propose a semantically-secure public-key encryption scheme whose security is polynomial- time equivalent to the hardness of solving random instances of the subset sum problem. The subset sum assu...

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