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Thus, breaking le{rsa cannot be equivalent to factoring under algebraic reductions (unless factoring is easy). Essentially, algebraic reductions are restricted to only perform arithmetic operations. They are not allowed to aggressively manipulate bits, e.g. given x; y G ZN they cannot compute x y.
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We provide evidence that breaking low-exponent RSA cannot be equivalent to factoring integers. We show that an algebraic reduction from factoring to breaking ...
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In this paper, we show that breaking RSA generically is as hard as factoring the RSA modulus.
The International Association for Cryptologic Research (IACR) is a non-profit scientific organization whose purpose is to further research in cryptology and ...
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