Multivariable signature method capable for resisting forged signature attack
A multi-variable, polynomial equation technology, applied in multi-variable public key cryptography, multi-variable digital signature against counterfeit signature attacks, can solve the problem of reducing difficulty, does not verify whether the forger has a legal key, and does not involve internal secret information and other issues to achieve the effect of resisting forgery attacks
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[0132] Taking the central mapping of the Matsumoto-Imai multivariate [MI] system as an example, the signature scheme is as follows:
[0133] (1) Original MI scheme.
[0134] Assume is a q-order finite field, yes The n times of expansion domain, is the isomorphic mapping from the extended domain to the vector space, which is π(a 0 +a 1 x+…+a n-1 x n-1 )=(a 0 ,...,a n-1 ). positive integer satisfies gcd(q n -1,q λ +1)=1, at Take a one-to-one mapping on:
[0135]
[0136] is a reversible transformation, and where t(q λ +1)=1 mod q n -1. Center map Q(x 1 ,...,x n )yes arrive The mapping is:
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[0138] Among them, q i (x 1 ,...,x n ), i=1,..., m are quadratic polynomial equations of n variables. Let S, T be Two random reversible affine transformations on , then there is a public key Here each polynomial is quadratic.
[0139] This system is used as a signature algorithm, and the process is as follows. Alice wants to send Bob ...
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