| Prev | Next | cawgn |
| Syntax |
y = cawgn(means,sigmas) |
| Syntax |
y = cawgn(means,sigmas,Nrows) |
| Syntax |
y = cawgn(means,sigmas,Nrows,Mcols) |
| Include: |
include spt\cawgn.oms |
| See Also | awgn |
ARGUMENTS:
INPUTS:
means = VECTOR, 2-element, any numerical type. Mean
values of the real and imaginary parts of
the requested distribution. means(1)=real
part mean, means(2) = imaginary part mean.
Coerced to 'double' before local processing.
sigmas = VECTOR, 2-element, any numerical type. Standard
deviations of requested noise distribution.
Coerced to 'double' before local processing.
'sigmas' must be >0d0.
Nrows = SCALAR, any numerical type. Number of rows
in returned matrix. Coerced to 'integer'
before local processing. Nrows>=1.
Ncols = SCALAR, any numerical type. Number of columns
in returned matrix. Coerced to INTEGER before
local processing. Mvols>=1
RETURN: MATRIX, type COMPLEX, Nrows X Mcols matrix
of AWGN.
Creates a complex-valued matrix of discrete
samples of ADDITIVE WHITE GAUSSIAN NOISE(AWGN)
with specified 'means' and standard deviations
('sigmas').
This function returns a Nrows X Ncols COMPLEX matrix where
the element real and imaginary parts are samples of the a
normally distributed random variable. The means and standard
deviations of the real and imaginary parts are indiviually
specifiable through column vector arguments 'means' and
'sigmas' as follows:
means(1) = mean of real part
means(2) = mean of imaginary part
sigmas(1) = standard deviation of real part
sigmas(2) = standard deviation of imaginary part
O>cawgn({0,.5},{1,2})
( 0.40, 0.91)
O>cawgn({0,.5},{1,2},5)
{
(-0.93, 0.07)
(-2.32, 0.25)
(-0.62, 0.81)
( 0.23, 0.31)
(-0.04, 0.84)
}
O>cawgn({0,.5},{1,2},5,3)
{
[ (-0.01, 2.12) , ( 0.44, 1.00) , (-0.75,-1.69) ]
[ ( 0.21, 2.60) , ( 0.62,-0.04) , (-0.47, 0.28) ]
[ ( 2.01,-1.37) , (-0.18, 0.31) , ( 0.34, 2.52) ]
[ (-0.12,-1.61) , (-0.05, 2.65) , (-0.98, 0.27) ]
[ ( 0.13, 4.41) , (-0.53,-1.01) , ( 1.31, 1.14) ]
}