EquationSolver

Inheritance: java.lang.Object

public class EquationSolver

Constructors

Constructor Description
EquationSolver()

Methods

Method Description
equals(Object arg0)
getClass()
hashCode()
notify()
notifyAll()
solve(double[][] matrix, double[][] rightSide) Returns the solution matrix if the matrix is square or the least squares solution otherwise.
toString()
wait()
wait(long arg0)
wait(long arg0, int arg1)

EquationSolver()

public EquationSolver()

equals(Object arg0)

public boolean equals(Object arg0)

Parameters:

Parameter Type Description
arg0 java.lang.Object

Returns: boolean

getClass()

public final native Class<?> getClass()

Returns: java.lang.Class

hashCode()

public native int hashCode()

Returns: int

notify()

public final native void notify()

notifyAll()

public final native void notifyAll()

solve(double[][] matrix, double[][] rightSide)

public static double[][] solve(double[][] matrix, double[][] rightSide)

Returns the solution matrix if the matrix is square or the least squares solution otherwise. Formula = (A’ * A) ^ -1 * A’ * RS


// Create a matrix. Please note that this matrix
 // is singular (i.e. not invertible), so only a 
 // least squares solution would be feasible here.
 double[][] matrix = new double[][]
 {
   {1.0, 2.0, 3.0},
   {4.0, 5.0, 6.0},
  {7.0, 8.0, 9.0},
 };
 // Define a right side matrix b:
 double[][] rightSide = { {1}, {2}, {3} };
 // Solve the linear system Ax = b by finding x:
 double[,] x = Matrix.Solve(matrix, rightSide, leastSquares: true);
 // The answer should be { {-1/18}, {2/18}, {5/18} }.

Parameters:

Parameter Type Description
matrix double[][] The matrix for the linear problem.
rightSide double[][] The right side b .

Returns: double[][]

toString()

public String toString()

Returns: java.lang.String

wait()

public final void wait()

wait(long arg0)

public final native void wait(long arg0)

Parameters:

Parameter Type Description
arg0 long

wait(long arg0, int arg1)

public final void wait(long arg0, int arg1)

Parameters:

Parameter Type Description
arg0 long
arg1 int