?? dwt_scaling_sgf.m
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function Gs = dwt_scaling_sgf(f, wtfname, j)% dwt_scaling_sgf -- Calculate squared gain function for DWT scaling filter.%%****f* wmtsa.dwt/modwt_scaling_sgf%% NAME% modwt_scaling_sgf -- Calculate squared gain function for% frequencies f for specified DWT scaling filter and (optionally) jth level.%% SYNOPSIS% Gs_j = dwt_scaling_sgf(f, wtfname, [j])%% INPUTS% f = vector of sinsuoidal frequency.% wtfname = name of a WMSTA-supported DWT scaling filter.% j = (optional) level (index) of scale.%% OUTPUTS% Gs = vector of squared gain function values for DWT scaling filter h% at frequencies f.% Gs_j = vector of squared gain function values for DWT scaling filter h% at frequencies f at jth level.%% SIDE EFFECTS%%% DESCRIPTION%%% EXAMPLE%%% NOTES%%% ALGORITHM% See page 76 of WMTSA for Gs.% See page 154 of WMTSA for Gs_j.%% REFERENCES% Percival, D. B. and A. T. Walden (2000) Wavelet Methods for% Time Series Analysis. Cambridge: Cambridge University Press.%% SEE ALSO% dwt_scaling_transfer_function%% AUTHOR% Charlie Cornish%% CREATION DATE% 2003-10-08%% COPYRIGHT%%% REVISION% $Revision: 612 $%%***% $Id: dwt_scaling_sgf.m 612 2005-10-28 21:42:24Z ccornish $ usage_str = ['Usage: [Gs] = ', mfilename, ... '(f, wtfname, [j])']; %% Check input arguments and set defaults. error(nargerr(mfilename, nargin, [2:3], nargout, [0:1], 1, usage_str, 'struct')); if (nargin > 2) error(argterr(mfilename, j, 'posint', [], 1, '', 'struct')); end if (exist('j', 'var')) G = dwt_scaling_transfer_function(f, wtfname, j); else G = dwt_scaling_transfer_function(f, wtfname); end Gs = G .* conj(G); return
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