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## Uses of Class
net.sf.ntru.BigIntPolynomial

Packages that use BigIntPolynomial
net.sf.ntru |

Uses of BigIntPolynomial in net.sf.ntru

Fields in net.sf.ntru declared as BigIntPolynomial
`(package private) BigIntPolynomial` | `Resultant.rho`

Methods in net.sf.ntru that return BigIntPolynomial
`BigIntPolynomial` | `BigIntPolynomial.clone()`
`(package private) static BigIntPolynomial` | `BigIntPolynomial.generateRandomSmall(int N, int numOnes, int numNegOnes)`
`(package private) BigIntPolynomial` | `BigIntPolynomial.mult(BigIntPolynomial poly2)` Multiplies the polynomial with another, taking the indices mod N
`(package private) BigIntPolynomial` | `BigIntPolynomial.mult(BigIntPolynomial poly2, java.math.BigInteger modulus)`
`(package private) BigIntPolynomial` | `BigIntPolynomial.mult(IntegerPolynomial poly2)`
`private BigIntPolynomial` | `BigIntPolynomial.multRecursive(BigIntPolynomial poly2)` Karazuba multiplication
`(package private) BigIntPolynomial` | `BigIntPolynomial.multSimple(BigIntPolynomial poly2)` O(n²) multiplication

Methods in net.sf.ntru with parameters of type BigIntPolynomial
`(package private) void` | `BigIntPolynomial.add(BigIntPolynomial b)` Adds another polynomial which can have a different number of coefficients
`(package private) void` | `BigIntPolynomial.add(BigIntPolynomial b, java.math.BigInteger modulus)`
`private static boolean` | `NtruSign.equalsQ(IntegerPolynomial f, IntegerPolynomial g, BigIntPolynomial F, BigIntPolynomial G, int q, int N)`
`(package private) BigIntPolynomial` | `BigIntPolynomial.mult(BigIntPolynomial poly2)` Multiplies the polynomial with another, taking the indices mod N
`(package private) BigIntPolynomial` | `BigIntPolynomial.mult(BigIntPolynomial poly2, java.math.BigInteger modulus)`
`private BigIntPolynomial` | `BigIntPolynomial.multRecursive(BigIntPolynomial poly2)` Karazuba multiplication
`(package private) BigIntPolynomial` | `BigIntPolynomial.multSimple(BigIntPolynomial poly2)` O(n²) multiplication
`(package private) void` | `BigIntPolynomial.sub(BigIntPolynomial b)` Subtracts another polynomial which can have a different number of coefficients

Constructors in net.sf.ntru with parameters of type BigIntPolynomial
`IntegerPolynomial(BigIntPolynomial p)`
`Resultant(BigIntPolynomial rho, java.math.BigInteger res)`

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