Uses of Class
kz.gamma.hardware.crypto.software.ec.ZTauElement

Packages that use ZTauElement
kz.gamma.hardware.crypto.software.ec   
 

Uses of ZTauElement in kz.gamma.hardware.crypto.software.ec
 

Fields in kz.gamma.hardware.crypto.software.ec declared as ZTauElement
static ZTauElement[] Tnaf.alpha0
          The αu's for a=0 as an array of ZTauElements.
static ZTauElement[] Tnaf.alpha1
          The αu's for a=1 as an array of ZTauElements.
 

Methods in kz.gamma.hardware.crypto.software.ec that return ZTauElement
static ZTauElement Tnaf.partModReduction(java.math.BigInteger k, int m, byte a, java.math.BigInteger[] s, byte mu, byte c)
          Partial modular reduction modulo m - 1)/(τ - 1).
static ZTauElement Tnaf.round(SimpleBigDecimal lambda0, SimpleBigDecimal lambda1, byte mu)
          Rounds an element λ of R[τ] to an element of Z[τ], such that their difference has minimal norm.
 

Methods in kz.gamma.hardware.crypto.software.ec with parameters of type ZTauElement
static ECPoint.F2m Tnaf.multiplyTnaf(ECPoint.F2m p, ZTauElement lambda)
          Multiplies a ECPoint.F2m by an element λ of Z[τ] using the τ-adic NAF (TNAF) method.
private  ECPoint.F2m WTauNafMultiplier.multiplyWTnaf(ECPoint.F2m p, ZTauElement lambda, PreCompInfo preCompInfo, byte a, byte mu)
          Multiplies a ECPoint.F2m by an element λ of Z[τ] using the τ-adic NAF (TNAF) method.
static java.math.BigInteger Tnaf.norm(byte mu, ZTauElement lambda)
          Computes the norm of an element λ of Z[τ].
static byte[] Tnaf.tauAdicNaf(byte mu, ZTauElement lambda)
          Computes the τ-adic NAF (non-adjacent form) of an element λ of Z[τ].
static byte[] Tnaf.tauAdicWNaf(byte mu, ZTauElement lambda, byte width, java.math.BigInteger pow2w, java.math.BigInteger tw, ZTauElement[] alpha)
          Computes the [τ]-adic window NAF of an element λ of Z[τ].
static byte[] Tnaf.tauAdicWNaf(byte mu, ZTauElement lambda, byte width, java.math.BigInteger pow2w, java.math.BigInteger tw, ZTauElement[] alpha)
          Computes the [τ]-adic window NAF of an element λ of Z[τ].
 



Copyright © 2013 Gamma Technologies. All Rights Reserved.