Uses of Class com.imsl.math.Complex (JMSL Numerical Library (jmsl) 2021.0.0 API)

Packages that use Complex
Package Description

com.imsl.math
Mathematical functions and algorithms.

Packages that use Complex
Package	Description
com.imsl.math	Mathematical functions and algorithms.

Uses of Complex in com.imsl.math

Fields in com.imsl.math declared as Complex
Modifier and Type	Field and Description
`protected Complex[][]`	ComplexLU.`factor` This is an n by n `Complex` matrix containing the LU factorization of the matrix A.
`static Complex`	Complex.`i` The imaginary unit.
`Complex[][]`	ComplexSparseMatrix.SparseArray.`values` Jagged array containing sparse array values.

Methods in com.imsl.math that return Complex
Modifier and Type	Method and Description
`static Complex`	Complex.`acos(Complex z)` Returns the inverse cosine (arc cosine) of a `Complex`, with branch cuts outside the interval [-1,1] along the real axis.
`static Complex`	Complex.`acosh(Complex z)` \( \DeclareMathOperator{\arccosh}{arccosh} \) Returns the inverse hyperbolic cosine (arc cosh) of a `Complex`, with a branch cut at values less than one along the real axis.
`static Complex[][]`	ComplexMatrix.`add(Complex[][] a, Complex[][] b)` Add two rectangular `Complex` arrays, a + b.
`static Complex`	Complex.`add(Complex x, Complex y)` Returns the sum of two `Complex` objects, x+y.
`static Complex`	Complex.`add(Complex x, double y)` Returns the sum of a `Complex` and a `double`, x+y.
`static Complex`	Complex.`add(double x, Complex y)` Returns the sum of a `double` and a `Complex`, x+y.
`static Complex`	Complex.`asin(Complex z)` \( \DeclareMathOperator{\arcsinh}{arcsinh} \) Returns the inverse sine (arc sine) of a `Complex`, with branch cuts outside the interval [-1,1] along the real axis.
`static Complex`	Complex.`asinh(Complex z)` Returns the inverse hyperbolic sine (arc sinh) of a `Complex`, with branch cuts outside the interval [-i,i].
`static Complex`	Complex.`atan(Complex z)` \( \DeclareMathOperator{\arctanh}{arctanh} \) Returns the inverse tangent (arc tangent) of a `Complex`, with branch cuts outside the interval [-i,i] along the imaginary axis.
`static Complex`	Complex.`atanh(Complex z)` Returns the inverse hyperbolic tangent (arc tanh) of a `Complex`, with branch cuts outside the interval [-1,1] on the real axis.
`Complex[]`	ComplexFFT.`backward(Complex[] coef)` Compute the complex periodic sequence from its Fourier coefficients.
`Complex[]`	ZeroPolynomial.`computeRoots(Complex[] coef)` Computes the roots of the polynomial with Complex coefficients.
`Complex[]`	ZeroPolynomial.`computeRoots(double[] coef)` Computes the roots of the polynomial with real coefficients.
`static Complex`	Complex.`conjugate(Complex z)` Returns the complex conjugate of a `Complex` object.
`static Complex`	Complex.`cos(Complex z)` Returns the cosine of a `Complex`.
`static Complex`	Complex.`cosh(Complex z)` Returns the hyperbolic cosh of a `Complex`.
`Complex`	ComplexLU.`determinant()` Return the determinant of the matrix used to construct this instance.
`static Complex`	Complex.`divide(Complex x, Complex y)` Returns the result of a `Complex` object divided by a `Complex` object, x/y.
`static Complex`	Complex.`divide(Complex x, double y)` Returns the result of a `Complex` object divided by a `double`, x/y.
`static Complex`	Complex.`divide(double x, Complex y)` Returns the result of a `double` divided by a `Complex` object, x/y.
`static Complex`	Complex.`exp(Complex z)` Returns the exponential of a `Complex` z, exp(z).
`Complex[]`	ComplexFFT.`forward(Complex[] seq)` Compute the Fourier coefficients of a complex periodic sequence.
`Complex`	ComplexSparseMatrix.`get(int iRow, int jColumn)` Returns the value of an element in the matrix.
`Complex[][]`	ComplexSVD.`getInverse()` Compute the Moore-Penrose generalized inverse.
`Complex[][]`	ComplexLU.`getL()` Returns the lower triangular portion of the LU factorization of A.
`Complex[][]`	ComplexLU.`getPermutationMatrix()` Returns the permutation matrix which results from the LU factorization of A.
`Complex`	ZeroPolynomial.`getRoot(int index)` Returns a zero of the polynomial.
`Complex[]`	ZeroPolynomial.`getRoots()` Returns the zeros of the polynomial.
`Complex[][]`	ComplexLU.`getU()` Returns the unit upper triangular portion of the LU factorization of A.
`Complex[][]`	ComplexSVD.`getU()` Returns the left singular vectors.
`Complex[][]`	ComplexSVD.`getV()` Returns the right singular vectors.
`Complex[]`	Eigen.`getValues()` Returns the eigenvalues of a matrix of type `double`.
`Complex[]`	ComplexEigen.`getValues()` Returns the eigenvalues of a matrix of type `Complex`.
`Complex[][]`	Eigen.`getVectors()` Returns the eigenvectors.
`Complex[][]`	ComplexEigen.`getVectors()` Returns the eigenvectors of the input matrix.
`Complex[][]`	ComplexLU.`inverse()` Returns the inverse of the matrix used to construct this instance.
`static Complex`	Complex.`log(Complex z)` Returns the logarithm of a `Complex` z, with a branch cut along the negative real axis.
`Complex[]`	ComplexSparseMatrix.`multiply(Complex[] x)` Multiply the matrix by a vector.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b)` Multiply two `Complex` rectangular arrays, a * b.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b, int numberOfThreads)` Multiply two `Complex` rectangular arrays, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[][] b, ComplexMatrix.MatrixType bType, int numberOfThreads)` Multiply two `Complex` rectangular arrays of type `MatrixType`, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] y, boolean equalVectors)` Compute vector-matrix-vector product trans(conj(x)) * a * y.
`static Complex[]`	ComplexSparseMatrix.`multiply(Complex[] x, ComplexSparseMatrix A)` Multiply row array `x` and sparse matrix `A`, \(x^TA \).
`static Complex`	Complex.`multiply(Complex x, Complex y)` Returns the product of two `Complex` objects, x y*.
`static Complex`	Complex.`multiply(Complex x, double y)` Returns the product of a `Complex` object and a `double`, x y*.
`static Complex[]`	ComplexSparseMatrix.`multiply(ComplexSparseMatrix A, Complex[] x)` Multiply sparse matrix `A` and column array `x`, \(A x\).
`static Complex`	Complex.`multiply(double x, Complex y)` Returns the product of a `double` and a `Complex` object, x y*.
`static Complex[]`	ComplexSparseMatrix.`multiplyHermitian(ComplexSparseMatrix A, Complex[] x)` Multiply sparse Hermitian matrix `A` and column vector `x`.
`static Complex`	Complex.`multiplyImag(Complex x, double y)` Returns the product of a `Complex` object and a pure imaginary `double`, x * iy.
`static Complex`	Complex.`multiplyImag(double x, Complex y)` Returns the product of a pure imaginary `double` and a `Complex` object, ix y*.
`static Complex`	Complex.`negate(Complex z)` Returns the negative of a `Complex` object, -z.
`Complex`	ComplexSparseMatrix.`plusEquals(int iRow, int jColumn, Complex x)` Adds a value to an element in the matrix.
`static Complex`	Complex.`pow(Complex x, Complex y)` Returns the `Complex` x raised to the `Complex` y power.
`static Complex`	Complex.`pow(Complex z, double x)` Returns the `Complex` z raised to the x power, with a branch cut for the first parameter (z) along the negative real axis.
`static Complex`	Complex.`sin(Complex z)` Returns the sine of a `Complex`.
`static Complex`	Complex.`sinh(Complex z)` Returns the hyperbolic sine of a `Complex`.
`Complex[]`	ComplexSparseCholesky.`solve(Complex[] b)` Computes the solution of a sparse Hermitian positive definite system of linear equations \(Ax=b\).
`Complex[]`	ComplexLU.`solve(Complex[] b)` Return the solution x of the linear system Ax = b using the LU factorization of A.
`Complex[]`	ComplexSuperLU.`solve(Complex[] b)` Computation of the solution vector for the system \( Ax = b\).
`static Complex[]`	ComplexLU.`solve(Complex[][] a, Complex[] b)` Solve Ax = b for x using the LU factorization of A.
`Complex[]`	ComplexSuperLU.`solveConjugateTranspose(Complex[] b)` Computation of the solution vector for the system \( A^Hx = b\).
`Complex[]`	ComplexLU.`solveTranspose(Complex[] b)` Return the solution x of the linear system \(A^T x = b\).
`Complex[]`	ComplexSuperLU.`solveTranspose(Complex[] b)` Computation of the solution vector for the system \( A^Tx = b\).
`static Complex`	Complex.`sqrt(Complex z)` Returns the square root of a `Complex`, with a branch cut along the negative real axis.
`static Complex[][]`	ComplexMatrix.`subtract(Complex[][] a, Complex[][] b)` Subtract two `Complex` rectangular arrays, a - b.
`static Complex`	Complex.`subtract(Complex x, Complex y)` Returns the difference of two `Complex` objects, x-y.
`static Complex`	Complex.`subtract(Complex x, double y)` Returns the difference of a `Complex` object and a `double`, x-y.
`static Complex`	Complex.`subtract(double x, Complex y)` Returns the difference of a `double` and a `Complex` object, x-y.
`static Complex`	Complex.`tan(Complex z)` Returns the tangent of a `Complex`.
`static Complex`	Complex.`tanh(Complex z)` Returns the hyperbolic tanh of a `Complex`.
`Complex[][]`	ComplexSparseMatrix.`toDenseMatrix()` Returns the sparse matrix as a dense matrix.
`static Complex[][]`	ComplexMatrix.`transpose(Complex[][] a)` Return the transpose of a `Complex` matrix.
`static Complex`	Complex.`valueOf(String s)` Parses a `String` into a `Complex`.

Methods in com.imsl.math with parameters of type Complex
Modifier and Type	Method and Description
`static double`	Complex.`abs(Complex z)` Returns the absolute value (modulus) of a `Complex`, \|z\|.
`static Complex`	Complex.`acos(Complex z)` Returns the inverse cosine (arc cosine) of a `Complex`, with branch cuts outside the interval [-1,1] along the real axis.
`static Complex`	Complex.`acosh(Complex z)` \( \DeclareMathOperator{\arccosh}{arccosh} \) Returns the inverse hyperbolic cosine (arc cosh) of a `Complex`, with a branch cut at values less than one along the real axis.
`static Complex[][]`	ComplexMatrix.`add(Complex[][] a, Complex[][] b)` Add two rectangular `Complex` arrays, a + b.
`static Complex[][]`	ComplexMatrix.`add(Complex[][] a, Complex[][] b)` Add two rectangular `Complex` arrays, a + b.
`static Complex`	Complex.`add(Complex x, Complex y)` Returns the sum of two `Complex` objects, x+y.
`static ComplexSparseMatrix`	ComplexSparseMatrix.`add(Complex alpha, Complex beta, ComplexSparseMatrix A, ComplexSparseMatrix B)` Performs element-wise addition of two complex sparse matrices `A`, `B` of type `ComplexSparseMatrix`, \(C \leftarrow \alpha A + \beta B.\)
`static Complex`	Complex.`add(Complex x, double y)` Returns the sum of a `Complex` and a `double`, x+y.
`static Complex`	Complex.`add(double x, Complex y)` Returns the sum of a `double` and a `Complex`, x+y.
`static double`	Complex.`argument(Complex z)` Returns the argument (phase) of a `Complex`, in radians, with a branch cut along the negative real axis.
`static Complex`	Complex.`asin(Complex z)` \( \DeclareMathOperator{\arcsinh}{arcsinh} \) Returns the inverse sine (arc sine) of a `Complex`, with branch cuts outside the interval [-1,1] along the real axis.
`static Complex`	Complex.`asinh(Complex z)` Returns the inverse hyperbolic sine (arc sinh) of a `Complex`, with branch cuts outside the interval [-i,i].
`static Complex`	Complex.`atan(Complex z)` \( \DeclareMathOperator{\arctanh}{arctanh} \) Returns the inverse tangent (arc tangent) of a `Complex`, with branch cuts outside the interval [-i,i] along the imaginary axis.
`static Complex`	Complex.`atanh(Complex z)` Returns the inverse hyperbolic tangent (arc tanh) of a `Complex`, with branch cuts outside the interval [-1,1] on the real axis.
`Complex[]`	ComplexFFT.`backward(Complex[] coef)` Compute the complex periodic sequence from its Fourier coefficients.
`static void`	ComplexMatrix.`checkMatrix(Complex[][] a)` Check that all of the rows in the `Complex` matrix have the same length.
`static void`	ComplexMatrix.`CheckMatrix(Complex[][] a)` Deprecated. Use `ComplexMatrix.checkMatrix(Complex[][])` instead.
`static void`	ComplexMatrix.`checkSquareMatrix(Complex[][] a)` Check that the `Complex` matrix is square.
`static void`	ComplexMatrix.`CheckSquareMatrix(Complex[][] a)` Deprecated. Use `ComplexMatrix.checkSquareMatrix(Complex[][])` instead.
`int`	Complex.`compareTo(Complex z)` Compares two `Complex` objects.
`Complex[]`	ZeroPolynomial.`computeRoots(Complex[] coef)` Computes the roots of the polynomial with Complex coefficients.
`double`	ComplexLU.`condition(Complex[][] a)` Return an estimate of the reciprocal of the \(L_1\) condition number.
`static Complex`	Complex.`conjugate(Complex z)` Returns the complex conjugate of a `Complex` object.
`static Complex`	Complex.`cos(Complex z)` Returns the cosine of a `Complex`.
`static Complex`	Complex.`cosh(Complex z)` Returns the hyperbolic cosh of a `Complex`.
`static Complex`	Complex.`divide(Complex x, Complex y)` Returns the result of a `Complex` object divided by a `Complex` object, x/y.
`static Complex`	Complex.`divide(Complex x, double y)` Returns the result of a `Complex` object divided by a `double`, x/y.
`static Complex`	Complex.`divide(double x, Complex y)` Returns the result of a `double` divided by a `Complex` object, x/y.
`boolean`	Complex.`equals(Complex z)` Compares with another `Complex`.
`static Complex`	Complex.`exp(Complex z)` Returns the exponential of a `Complex` z, exp(z).
`Complex[]`	ComplexFFT.`forward(Complex[] seq)` Compute the Fourier coefficients of a complex periodic sequence.
`static double`	ComplexMatrix.`frobeniusNorm(Complex[][] a)` Return the Frobenius norm of a `Complex` matrix.
`static double`	Complex.`imag(Complex z)` Returns the imaginary part of a `Complex` object.
`static double`	ComplexMatrix.`infinityNorm(Complex[][] a)` Return the infinity norm of a `Complex` matrix.
`static boolean`	ComplexMatrix.`isHermitian(Complex[][] a)` Check if the `Complex` matrix is Hermitian.
`static boolean`	ComplexMatrix.`isSymmetric(Complex[][] a)` Check if the `Complex` matrix is symmetric.
`static Complex`	Complex.`log(Complex z)` Returns the logarithm of a `Complex` z, with a branch cut along the negative real axis.
`Complex[]`	ComplexSparseMatrix.`multiply(Complex[] x)` Multiply the matrix by a vector.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b)` Multiply two `Complex` rectangular arrays, a * b.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b)` Multiply two `Complex` rectangular arrays, a * b.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b, int numberOfThreads)` Multiply two `Complex` rectangular arrays, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, Complex[][] b, int numberOfThreads)` Multiply two `Complex` rectangular arrays, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] x)` Multiply the rectangular array a and the column vector x, both `Complex`.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[][] b, ComplexMatrix.MatrixType bType, int numberOfThreads)` Multiply two `Complex` rectangular arrays of type `MatrixType`, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[][]`	ComplexMatrix.`multiply(Complex[][] a, ComplexMatrix.MatrixType aType, Complex[][] b, ComplexMatrix.MatrixType bType, int numberOfThreads)` Multiply two `Complex` rectangular arrays of type `MatrixType`, `a` * `b`, using multiple `java.lang.Thread`s.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex[]`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType)` Return the product of the row vector x and the rectangular array a, both `Complex`.
`static Complex`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] y, boolean equalVectors)` Compute vector-matrix-vector product trans(conj(x)) * a * y.
`static Complex`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] y, boolean equalVectors)` Compute vector-matrix-vector product trans(conj(x)) * a * y.
`static Complex`	ComplexMatrix.`multiply(Complex[] x, Complex[][] a, ComplexMatrix.MatrixType aType, Complex[] y, boolean equalVectors)` Compute vector-matrix-vector product trans(conj(x)) * a * y.
`static Complex[]`	ComplexSparseMatrix.`multiply(Complex[] x, ComplexSparseMatrix A)` Multiply row array `x` and sparse matrix `A`, \(x^TA \).
`static Complex`	Complex.`multiply(Complex x, Complex y)` Returns the product of two `Complex` objects, x y*.
`static Complex`	Complex.`multiply(Complex x, double y)` Returns the product of a `Complex` object and a `double`, x y*.
`static Complex[]`	ComplexSparseMatrix.`multiply(ComplexSparseMatrix A, Complex[] x)` Multiply sparse matrix `A` and column array `x`, \(A x\).
`static Complex`	Complex.`multiply(double x, Complex y)` Returns the product of a `double` and a `Complex` object, x y*.
`static Complex[]`	ComplexSparseMatrix.`multiplyHermitian(ComplexSparseMatrix A, Complex[] x)` Multiply sparse Hermitian matrix `A` and column vector `x`.
`static Complex`	Complex.`multiplyImag(Complex x, double y)` Returns the product of a `Complex` object and a pure imaginary `double`, x * iy.
`static Complex`	Complex.`multiplyImag(double x, Complex y)` Returns the product of a pure imaginary `double` and a `Complex` object, ix y*.
`static Complex`	Complex.`negate(Complex z)` Returns the negative of a `Complex` object, -z.
`static double`	ComplexMatrix.`oneNorm(Complex[][] a)` Return the `Complex` matrix one norm.
`Complex`	ComplexSparseMatrix.`plusEquals(int iRow, int jColumn, Complex x)` Adds a value to an element in the matrix.
`static Complex`	Complex.`pow(Complex x, Complex y)` Returns the `Complex` x raised to the `Complex` y power.
`static Complex`	Complex.`pow(Complex z, double x)` Returns the `Complex` z raised to the x power, with a branch cut for the first parameter (z) along the negative real axis.
`static double`	Complex.`real(Complex z)` Returns the real part of a `Complex` object.
`void`	ComplexSparseMatrix.`set(int iRow, int jColumn, Complex x)` Sets the value of an element in the matrix.
`static Complex`	Complex.`sin(Complex z)` Returns the sine of a `Complex`.
`static Complex`	Complex.`sinh(Complex z)` Returns the hyperbolic sine of a `Complex`.
`Complex[]`	ComplexSparseCholesky.`solve(Complex[] b)` Computes the solution of a sparse Hermitian positive definite system of linear equations \(Ax=b\).
`Complex[]`	ComplexLU.`solve(Complex[] b)` Return the solution x of the linear system Ax = b using the LU factorization of A.
`Complex[]`	ComplexSuperLU.`solve(Complex[] b)` Computation of the solution vector for the system \( Ax = b\).
`static Complex[]`	ComplexLU.`solve(Complex[][] a, Complex[] b)` Solve Ax = b for x using the LU factorization of A.
`static Complex[]`	ComplexLU.`solve(Complex[][] a, Complex[] b)` Solve Ax = b for x using the LU factorization of A.
`Complex[]`	ComplexSuperLU.`solveConjugateTranspose(Complex[] b)` Computation of the solution vector for the system \( A^Hx = b\).
`Complex[]`	ComplexLU.`solveTranspose(Complex[] b)` Return the solution x of the linear system \(A^T x = b\).
`Complex[]`	ComplexSuperLU.`solveTranspose(Complex[] b)` Computation of the solution vector for the system \( A^Tx = b\).
`static Complex`	Complex.`sqrt(Complex z)` Returns the square root of a `Complex`, with a branch cut along the negative real axis.
`static Complex[][]`	ComplexMatrix.`subtract(Complex[][] a, Complex[][] b)` Subtract two `Complex` rectangular arrays, a - b.
`static Complex[][]`	ComplexMatrix.`subtract(Complex[][] a, Complex[][] b)` Subtract two `Complex` rectangular arrays, a - b.
`static Complex`	Complex.`subtract(Complex x, Complex y)` Returns the difference of two `Complex` objects, x-y.
`static Complex`	Complex.`subtract(Complex x, double y)` Returns the difference of a `Complex` object and a `double`, x-y.
`static Complex`	Complex.`subtract(double x, Complex y)` Returns the difference of a `double` and a `Complex` object, x-y.
`static Complex`	Complex.`tan(Complex z)` Returns the tangent of a `Complex`.
`static Complex`	Complex.`tanh(Complex z)` Returns the hyperbolic tanh of a `Complex`.
`static Complex[][]`	ComplexMatrix.`transpose(Complex[][] a)` Return the transpose of a `Complex` matrix.

Constructors in com.imsl.math with parameters of type Complex
Constructor and Description
`Complex(Complex z)` Constructs a `Complex` equal to the argument.
`ComplexEigen(Complex[][] a)` Constructor for the computation of the eigenvalues and eigenvectors of a complex square matrix.
`ComplexLU(Complex[][] a)` Creates the LU factorization of a square matrix of type `Complex`.
`ComplexSparseMatrix(int nRows, int nColumns, int[][] index, Complex[][] values)` Constructs a sparse matrix from SparseArray (Java Sparse Array) data.
`ComplexSVD(Complex[][] a)` Construct the singular value decomposition of a rectangular matrix with default tolerance.
`ComplexSVD(Complex[][] a, double tol)` Construct the singular value decomposition of a rectangular matrix with a given tolerance.

Uses of Classcom.imsl.math.Complex

Uses of Complex in com.imsl.math

Uses of Class
com.imsl.math.Complex