Proxy digital signature method based on elliptic curve
An elliptic curve and digital signature technology, applied in digital data authentication, digital data protection, electronic digital data processing, etc., can solve the non-repudiation of abolishing the signature power of the proxy signer B, failing to obtain the original signer, and not meeting the signature requirements Sex and other issues, to achieve the effect of simple verification procedures
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[0049] Example: see figure 1 , the present invention provides a technical solution: a proxy digital signature method based on elliptic curve, the specific method steps are as follows:
[0050] S1: initialization process; A represents the original signer; B represents the proxy signer; C represents the proxy signature verifier;
[0051] S11: Let E be built on a finite field F q An elliptic curve on P ∈ E and the order of point P is n;
[0052] S12: A randomly selects a positive integer k A , 0A A =k A P;
[0053] S13: B randomly selects a positive integer k B , 0B B =k B P;
[0054] S14: Public coefficient parameters {E, n, P, P A , P B};
[0055] S2: Entrustment process; A pairs entrusted information m A Do the following:
[0056] S21: A randomly selects k 1 , 01 A =k 1 P=(x A ,y A );
[0057] S22: Calculate r A ≡x A mod n, e 1 =h(m A ,r A ), s A ≡ e 1 k A +k 1 (mod n);
[0058] S23: Will (m A ,Y A ,s A ) to B, (Y A ,s A ) is to A to m A The s...
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