pub struct PedersenParams {
pub hat_N: Integer,
pub s: Integer,
pub t: Integer,
pub multiexp: Option<Arc<MultiexpTable>>,
pub crt: Option<CrtExp>,
}Expand description
Party pedersen parameters
Fields§
§hat_N: IntegerDefines Pedersen Ring modulo $\hat N_i$
s: IntegerRing-Perdesten parameter $s_i$
t: IntegerRing-Perdesten parameter $t_i$
multiexp: Option<Arc<MultiexpTable>>Precomputed table for faster multiexponentiation
It’s used to compute $s_i^x t_i^y \bmod \hat N_i$ faster given $x,y$ in certain range predefined by security level
crt: Option<CrtExp>Enables faster modular exponentiation when factorization of N is known
Note that it is extreamly sensitive! Leaking crt exposes Paillier private key.
It’s used to compute $x^y \bmod \hat N_i$ faster
Implementations§
Source§impl PedersenParams
impl PedersenParams
Sourcepub fn precompute_multiexp_table<L: SecurityLevel>(
&mut self,
) -> Result<(), InvalidKeyShare>
pub fn precompute_multiexp_table<L: SecurityLevel>( &mut self, ) -> Result<(), InvalidKeyShare>
Precompute multiexponentiation table
Enables optimization that makes signing and presigning faster. Precomputation may take a while. It noticebly increases size of aux data both in RAM and on disk (after serialization).
Returns error if building a multiexp table failed. On success, multiexp tables are saved (old tables, if present, are overwritten).
Note that provided security level must match the actual security level being used in the protocol. Otherwise, optimization won’t work, and it actually will make the protocol slower.
Sourcepub fn precompute_crt(
&mut self,
p: &Integer,
q: &Integer,
) -> Result<(), InvalidKeyShare>
pub fn precompute_crt( &mut self, p: &Integer, q: &Integer, ) -> Result<(), InvalidKeyShare>
Precomputes CRT parameters
Enables optimization of modular exponentiation in Zero-Knowledge proofs validation. Precomputation should be relatively fast. It increases size of key share in RAM and on disk, but not noticeably.
Takes primes p, q as input that correspond to signer Paillier secret key.
Returns error if provided primes do not correspond to a Paillier secret key of the signer, or if precomputation failed. On success, updates CRT params stored within the structure (old params, if present, are overwritten)
Note: CRT parameters contain secret information. Leaking them exposes secret Paillier key. Keep them secret (as well as rest of the key share).
Trait Implementations§
Source§impl Clone for PedersenParams
impl Clone for PedersenParams
Source§fn clone(&self) -> PedersenParams
fn clone(&self) -> PedersenParams
1.0.0 · Source§fn clone_from(&mut self, source: &Self)
fn clone_from(&mut self, source: &Self)
source. Read moreSource§impl Debug for PedersenParams
impl Debug for PedersenParams
Source§impl<'de> Deserialize<'de> for PedersenParams
impl<'de> Deserialize<'de> for PedersenParams
Source§fn deserialize<__D>(__deserializer: __D) -> Result<Self, __D::Error>where
__D: Deserializer<'de>,
fn deserialize<__D>(__deserializer: __D) -> Result<Self, __D::Error>where
__D: Deserializer<'de>,
Source§impl From<&PedersenParams> for Aux
impl From<&PedersenParams> for Aux
Source§fn from(aux: &PedersenParams) -> Self
fn from(aux: &PedersenParams) -> Self
Auto Trait Implementations§
impl Freeze for PedersenParams
impl RefUnwindSafe for PedersenParams
impl Send for PedersenParams
impl Sync for PedersenParams
impl Unpin for PedersenParams
impl UnsafeUnpin for PedersenParams
impl UnwindSafe for PedersenParams
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