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hdivhj()

Usage:
hdivhj(hx1 [, hx2]), hx1 and hx2 REAL matrices representing complex data
  with Hermitian symmetry



Keywords: time series, complex arithmetic
                                  Usage
hdivhj(hx1, hx2) computes the element-wise complex ratio of elements
in the columns of hx1 and hconj(hx2), considered as complex matrices in
packed Hermitian form.  The result is also a complex matrix in packed
Hermitian form.

Any ratio of the form (0 + 0i)/(0 + 0i) is returned as 0 + 0i.  The ratio
of a non-zero element of cx1 and 0 + 0i is MISSING + MISSING*i.

When hx1 represents a single complex series (has 1 column), that series
is divided by all the complex conjugates of the series in hx2.
Similarly, when hx2 represents a single complex series, all the series in
hx1 are divided by hconj(hx1).

For example, if hx1 is m by 1 and hx2 is m by 3, hdivhj(hx1,hx2) is
equivalent to hdivhj(hconcat(hx1,hx1,hx1),hx2).

hdivhj(hx) is equivalent to hdivhj(hx,hx).

                            Cross references
See also hdivh(), cdivc(), cdivcj(), hprdh(), hprdhj(), cprdc(),
cprdcj(), hconj().

See topic 'complex' for discussion of complex matrices in MacAnova.

See subtopic 'matrices:"complex_matrices" for a list of macros for
working with complex matrices.


Gary Oehlert 2005-08-12