public class McElieceParameters extends Object implements CipherParameters
| Modifier and Type | Field and Description |
|---|---|
static int |
DEFAULT_M
The default extension degree
|
static int |
DEFAULT_T
The default error correcting capability.
|
| Constructor and Description |
|---|
McElieceParameters()
Constructor.
|
McElieceParameters(Digest digest) |
McElieceParameters(int keysize)
Constructor.
|
McElieceParameters(int keysize,
Digest digest)
Constructor.
|
McElieceParameters(int m,
int t)
Constructor.
|
McElieceParameters(int m,
int t,
Digest digest)
Constructor.
|
McElieceParameters(int m,
int t,
int poly)
Constructor.
|
McElieceParameters(int m,
int t,
int poly,
Digest digest)
Constructor.
|
public static final int DEFAULT_M
public static final int DEFAULT_T
public McElieceParameters()
public McElieceParameters(Digest digest)
public McElieceParameters(int keysize)
keysize - the length of a Goppa codeIllegalArgumentException - if keysize < 1.public McElieceParameters(int keysize,
Digest digest)
keysize - the length of a Goppa codedigest - CCA2 mode digestIllegalArgumentException - if keysize < 1.public McElieceParameters(int m,
int t)
m - degree of the finite field GF(2^m)t - error correction capability of the codeIllegalArgumentException - if m < 1 or m > 32 or
t < 0 or t > n.public McElieceParameters(int m,
int t,
Digest digest)
m - degree of the finite field GF(2^m)t - error correction capability of the codeIllegalArgumentException - if m < 1 or m > 32 or
t < 0 or t > n.public McElieceParameters(int m,
int t,
int poly)
m - degree of the finite field GF(2^m)t - error correction capability of the codepoly - the field polynomialIllegalArgumentException - if m < 1 or m > 32 or
t < 0 or t > n or
poly is not an irreducible field polynomial.public McElieceParameters(int m,
int t,
int poly,
Digest digest)
m - degree of the finite field GF(2^m)t - error correction capability of the codepoly - the field polynomialdigest - CCA2 mode digestIllegalArgumentException - if m < 1 or m > 32 or
t < 0 or t > n or
poly is not an irreducible field polynomial.Copyright © 2015–2019 The veraPDF Consortium. All rights reserved.