- hashCode() - Method in class ej.numeric.ComplexDouble
-
Returns a hash code for this object.
- hashCode() - Method in class ej.numeric.ComplexFloat
-
Returns a hash code for this object.
- hasMore() - Method in class ej.numeric.range.ListRange
-
- hasMore() - Method in interface ej.numeric.range.Range
-
Returns true, if more indices are available.
- hasMore() - Method in class ej.numeric.range.StepRange
-
- hessenberg(FloatMatrix) - Static method in class ej.numeric.linear.Factorization
-
The Hessenberg decomposition is `p * h * p' = a' where `p'
is a square unitary matrix (`p' * p = I', using complex-conjugate
transposition) and `h' is upper Hessenberg (`i >= j+1 => h (i, j) = 0').
- hessenberg(DoubleMatrix) - Static method in class ej.numeric.linear.Factorization
-
The Hessenberg decomposition is `p * h * p' = a' where `p'
is a square unitary matrix (`p' * p = I', using complex-conjugate
transposition) and `h' is upper Hessenberg (`i >= j+1 => h (i, j) = 0').
- hessenberg(ComplexFloatMatrix) - Static method in class ej.numeric.linear.Factorization
-
The Hessenberg decomposition is `p * h * p' = a' where `p'
is a square unitary matrix (`p' * p = I', using complex-conjugate
transposition) and `h' is upper Hessenberg (`i >= j+1 => h (i, j) = 0').
- hessenberg(ComplexDoubleMatrix) - Static method in class ej.numeric.linear.Factorization
-
The Hessenberg decomposition is `p * h * p' = a' where `p'
is a square unitary matrix (`p' * p = I', using complex-conjugate
transposition) and `h' is upper Hessenberg (`i >= j+1 => h (i, j) = 0').