The MATRIX_POWER function computes the product of a matrix with itself. For example, the fifth power of array A is A # A # A # A # A. Negative powers are computed using the matrix inverse of the positive power. 
            Example
            Print an array to the one millionth power:
            array = [ [0.401d, 0.600d], $
          [0.525d, 0.475d] ]
PRINT, MATRIX_POWER(array, 1e6)
            IDL prints:
              2.4487434e+202  2.7960773e+202
              2.4465677e+202  2.7935929e+202
            Syntax
            Result = MATRIX_POWER(Array, N [, /DOUBLE] [, STATUS=value])
            Return Value
            The result is a square array containing the value of the matrix raised to the specified power. A power of zero returns the identity matrix.
            Arguments
            Array
            A square, two-dimensional array of any numeric type.
            N
            An integer representing the power. N may be positive or negative.
            Keywords
            DOUBLE
            Set this keyword to return a double-precision result. Explicitly set this keyword equal to zero to return a single-precision result. The default return type depends upon the precision of Array.
            Note: Computations are always performed using double-precision arithmetic.
            STATUS
            Set this keyword equal to a named variable that will contain the status of the matrix inverse for negative powers. Possible values are: 
            
                
                                 
                    
                        | Value | Description | 
                                  
                    
                        | 0 | Successful completion. | 
                    
                        | 1 | Singular array (which indicates that the inversion is invalid). | 
                    
                        | 2 | Warning that a small pivot element was used and that significant accuracy was probably lost. | 
                 
            
            For non-negative powers, STATUS is always set to 0.
            Version History
            
            See Also
            MATRIX_MULTIPLY