
TL;DR
This paper introduces an efficient algorithm for factoring RSA and Rabin moduli when their prime factors are close, along with theoretical insights into integer factorization.
Contribution
The paper presents a novel algorithm specifically targeting RSA and Rabin moduli with small prime differences, and extends theoretical understanding of integer factorization.
Findings
Algorithm successfully factors moduli with small prime differences
Provides theoretical bounds for factoring integers
Enhances understanding of special cases in integer factorization
Abstract
In this paper we present a new efficient algorithm for factoring the RSA and the Rabin moduli in the particular case when the difference between their two prime factors is bounded. As an extension, we also give some theoretical results on factoring integers.
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