Certificateless multivariable broadcast multi-signature method
A multi-signature and multi-variable technology, applied in the field of network information security, to resist quantum computing attacks and verify the small amount of computation
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Embodiment 1
[0064] In this embodiment, the finite field K whose feature p is 2, order q is 256, n is 42, and r is 24 multivariate equations is taken as an example. The multivariate broadcast multi-signature method based on no certificate consists of the following steps (such as figure 1 shown):
[0065] A. Establish system parameters
[0066] (A1) The key generation center defines a finite field K with feature p and order q. In this embodiment, p is 2 and order q is 256.
[0067] (A2) The key generation center defines n-ary r multivariate equations on the finite field K. In this embodiment, n is 42 and r is 24.
[0068] P=(p 1 (x 1 ,x 2 ,···,x 42 ),···,p i (x 1 ,x 2 ,···,x 42 ),···,p 24 (x 1 ,x 2 ,···,x 42 ))
[0069] Each equation system p i is about the variable x being x 1 ,x 2 ,...,x 42 The nonlinear quadratic equation of where i is 1,2,…,24:
[0070]
[0071] Among them, each coefficient α, β, γ and variable x are in the finite field K.
[0072] (A3) The key ge...
Embodiment 2
[0121] In this embodiment, the finite field K whose characteristic p is 2, order q is 256, n is 30, and r is 25 multivariate equations is taken as an example. The certificate-free multivariate broadcast multi-signature method consists of the following steps:
[0122] A. Establish system parameters
[0123] (A1) The key generation center defines a finite field K with feature p and order q. In this embodiment, p is 2 and order q is 256.
[0124] (A2) The key generation center defines n-ary r multivariate equations on the finite field K. In this embodiment, n is 30 and r is 25.
[0125] P=(p 1 (x 1 ,x 2 ,···,x 30 ),···,p i (x 1 ,x 2 ,···,x 30 ),···,p 25 (x 1 ,x 2 ,···,x 30 ))
[0126] Each equation system p i is about the variable x being x 1 ,x 2,...,x 30 The nonlinear quadratic equation of where i is 1,2,…,25:
[0127]
[0128] Among them, each coefficient α, β, γ and variable x are in the finite field K.
[0129] (A3) The key generation center selects a c...
Embodiment 3
[0171] In this embodiment, the finite field K whose characteristic p is 2, order q is 512, n is 42, and r is 24 multivariate equations is taken as an example. The multivariate broadcast multi-signature method based on no certificate consists of the following steps:
[0172] A. Establish system parameters
[0173] (A1) The key generation center defines a finite field K with feature p and order q. In this embodiment, p is 2 and order q is 512.
[0174] (A2) The key generation center defines n-ary r multivariate equations on the finite field K. In this embodiment, n is 42 and r is 24.
[0175] P=(p 1 (x 1 ,x 2 ,···,x 42 ),···,p i (x 1 ,x 2 ,···,x 42 ),···,p 24 (x 1 ,x 2 ,···,x 42 ))
[0176] Each equation system p i is about the variable x being x 1 ,x 2 ,...,x 42 The nonlinear quadratic equation of where i is 1,2,…,24:
[0177]
[0178] Among them, each coefficient α, β, γ and variable x are in the finite field K.
[0179] (A3) The key generation center sel...
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