Towards Optimal Bounds for Implicit Factorization Problem
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Publication:2807227
DOI10.1007/978-3-319-31301-6_26zbMath1344.94061OpenAlexW2399975739MaRDI QIDQ2807227
Lei Hu, Rui Zhang, Liqiang Peng, Yao Lu, Dong-Dai Lin
Publication date: 19 May 2016
Published in: Lecture Notes in Computer Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-319-31301-6_26
Related Items (4)
The hidden number problem with small unknown multipliers: cryptanalyzing MEGA in six queries and other applications ⋮ On oracle factoring of integers ⋮ Improved Results on Cryptanalysis of Prime Power RSA ⋮ Finding small solutions of the equation \(Bx-Ay=z\) and its applications to cryptanalysis of the RSA cryptosystem
Cites Work
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- Some applications of lattice based root finding techniques
- Factoring polynomials with rational coefficients
- Small solutions to polynomial equations, and low exponent RSA vulnerabilities
- Further results on implicit factoring in polynomial time
- Improved bounds for the implicit factorization problem
- Solving Linear Equations Modulo Unknown Divisors: Revisited
- Approximate common divisors via lattices
- Reconstructing RSA Private Keys from Random Key Bits
- Implicit Factoring with Shared Most Significant and Middle Bits
- Correcting Errors in RSA Private Keys
- Solving Linear Equations Modulo Divisors: On Factoring Given Any Bits
- Implicit Factoring: On Polynomial Time Factoring Given Only an Implicit Hint
- Efficient Factoring Based on Partial Information
- Recovering RSA Secret Keys from Noisy Key Bits with Erasures and Errors
- Further Improvement of Factoring RSA Moduli with Implicit Hint
- RSA Meets DPA: Recovering RSA Secret Keys from Noisy Analog Data
- Approximate Integer Common Divisor Problem Relates to Implicit Factorization
- Factoring Multi-power RSA Modulus N = p r q with Partial Known Bits
- An Introduction to Mathematical Cryptography
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