Clearmatics Libff
0.1
C++ library for Finite Fields and Elliptic Curves
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#include <edwards_pp.hpp>
Public Types | |
typedef edwards_Fr | Fp_type |
typedef edwards_G1 | G1_type |
typedef edwards_G2 | G2_type |
typedef edwards_G1_precomp | G1_precomp_type |
typedef edwards_G2_precomp | G2_precomp_type |
typedef edwards_Fq | Fq_type |
typedef edwards_Fq3 | Fqe_type |
typedef edwards_Fq6 | Fqk_type |
typedef edwards_GT | GT_type |
Static Public Member Functions | |
static void | init_public_params () |
static edwards_GT | final_exponentiation (const edwards_Fq6 &elt) |
static edwards_G1_precomp | precompute_G1 (const edwards_G1 &P) |
static edwards_G2_precomp | precompute_G2 (const edwards_G2 &Q) |
static edwards_Fq6 | miller_loop (const edwards_G1_precomp &prec_P, const edwards_G2_precomp &prec_Q) |
static edwards_Fq6 | double_miller_loop (const edwards_G1_precomp &prec_P1, const edwards_G2_precomp &prec_Q1, const edwards_G1_precomp &prec_P2, const edwards_G2_precomp &prec_Q2) |
static edwards_Fq6 | pairing (const edwards_G1 &P, const edwards_G2 &Q) |
static edwards_Fq6 | reduced_pairing (const edwards_G1 &P, const edwards_G2 &Q) |
Static Public Attributes | |
static const std::string | name |
static const bool | has_affine_pairing = false |
Definition at line 19 of file edwards_pp.hpp.
typedef edwards_Fr libff::edwards_pp::Fp_type |
Definition at line 24 of file edwards_pp.hpp.
typedef edwards_Fq libff::edwards_pp::Fq_type |
Definition at line 29 of file edwards_pp.hpp.
Definition at line 30 of file edwards_pp.hpp.
Definition at line 31 of file edwards_pp.hpp.
Definition at line 27 of file edwards_pp.hpp.
typedef edwards_G1 libff::edwards_pp::G1_type |
Definition at line 25 of file edwards_pp.hpp.
Definition at line 28 of file edwards_pp.hpp.
typedef edwards_G2 libff::edwards_pp::G2_type |
Definition at line 26 of file edwards_pp.hpp.
typedef edwards_GT libff::edwards_pp::GT_type |
Definition at line 32 of file edwards_pp.hpp.
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Definition at line 34 of file edwards_pp.hpp.
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Definition at line 22 of file edwards_pp.hpp.