function inoutsig = ihcenvelope(inoutsig,fs,varargin)
%IHCENVELOPE Inner hair cell envelope extration
% Usage: outsig=ihcenvelope(insig,fs,methodname);
%
% IHCENVELOPE(insig,fs,methodname) extract the envelope of an input signal
% insig sampled with a sampling frequency of fs Hz. The envelope
% extraction is performed by half-wave rectification followed by low pass
% filtering. This is a common model of the signal transduction of the
% inner hair cells.
%
% The parameter methodname describes the kind of low pass filtering to
% use. The name refers to a set of papers where in this particular
% method has been utilized or studied. The options are
%
% 'ihc_bernstein' Compute the Hilbert envelope, compress the envelope
% by raising it to the power .2, combine the envelope
% with the original fine-structure, half-wave rectify it,
% square it and low-pass filter it with a cut-off
% frequency of 425 Hz. This method is defined in
% Bernstein (1999). Note that this method includes both a
% compression and an expansion stage.
%
% 'ihc_breebaart' Use a 5th order filter with a cut-off frequency of 770
% Hz. This method is given in Breebaart (2001). Page
% 94 in Breebart's thesis.
%
% 'ihc_dau' Use a 2nd order Butterworth filter with a cut-off
% frequency of 1000 Hz. This method has been used in all
% models deriving from the original 1996 model by
% Dau et. al. These models are mostly monaural in nature.
%
% 'hilbert' Use the Hilbert envelope instead of the half-wave
% rectification and low pass filtering. This is not a
% releastic model of the inner hair envelope extraction
% process, but the option is included for
% completeness. The Hilbert envelope was first suggested
% for signal analysis in Gabor (1946).
%
% 'ihc_lindemann' Use a 1st order Butterworth filter with a cut-off
% frequency of 800 Hz. This method is defined in the
% Lindemann (1986a) paper.
%
% 'ihc_meddis' Use the Meddis inner hair cell model.
%
% 'minlvl' Set all values in the output equal to minlvl.
% This ensures that the output is non-negative and
% that further processing is not affected by
% unnaturally small values. The default value of []
% means to not do this.
%
% 'dim',d Work along dimension d.
%
% References:
% L. Bernstein, S. van de Par, and C. Trahiotis. The normalized
% interaural correlation: Accounting for NoSπ thresholds obtained with
% Gaussian and low-noisemasking noise. J. Acoust. Soc. Am., 106:870-876,
% 1999.
%
% J. Breebaart, S. van de Par, and A. Kohlrausch. Binaural processing
% model based on contralateral inhibition. I. Model structure. J. Acoust.
% Soc. Am., 110:1074-1088, August 2001.
%
% T. Dau, D. Pueschel, and A. Kohlrausch. A quantitative model of the
% effective signal processing in the auditory system. I. Model structure.
% J. Acoust. Soc. Am., 99(6):3615-3622, 1996a.
%
% D. Gabor. Theory of communication. J. IEE, 93(26):429-457, 1946.
%
% W. Lindemann. Extension of a binaural cross-correlation model by
% contralateral inhibition. I. Simulation of lateralization for
% stationary signals. J. Acoust. Soc. Am., 80:1608-1622, 1986.
%
%
% Url: http://amtoolbox.sourceforge.net/amt-0.9.6/doc/modelstages/ihcenvelope.php
% Copyright (C) 2009-2014 Peter L. Søndergaard.
% This file is part of AMToolbox version 1.0.0
%
% This program is free software: you can redistribute it and/or modify
% it under the terms of the GNU General Public License as published by
% the Free Software Foundation, either version 3 of the License, or
% (at your option) any later version.
%
% This program is distributed in the hope that it will be useful,
% but WITHOUT ANY WARRANTY; without even the implied warranty of
% MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
% GNU General Public License for more details.
%
% You should have received a copy of the GNU General Public License
% along with this program. If not, see <http://www.gnu.org/licenses/>.
% ------ Checking of input parameters --------------------------------
if nargin<2
error('Too few input parameters.');
end;
if ~isnumeric(inoutsig)
error('%s: The input signal must be numeric.',upper(mfilename));
end;
if ~isnumeric(fs) || ~isscalar(fs) || fs<=0
error('%s: fs must be a positive scalar.',upper(mfilename));
end;
definput.import = {'ihcenvelope'};
definput.keyvals.dim=[];
[flags,keyvals] = ltfatarghelper({},definput,varargin);
% ------ Computation -------------------------------------------------
[inoutsig,siglen,dummy,nsigs,dim,permutedsize,order]=assert_sigreshape_pre(inoutsig,[],keyvals.dim, ...
upper(mfilename));
if flags.do_nodefault
error(['%s: you must supply a flag to designate the IHC model to ' ...
'use.'],upper(mfilename));
end;
if flags.do_ihc_bernstein
% The computational trick mentioned in the Bernstein paper is used
% here: Instead of raising the envelope to power .23 and combine with its
% TFS, we raise it to power -.77, and combine with the original
% signal. In this way we avoid computing the fine structure.
inoutsig=max(abs(hilbert(inoutsig)).^(-.77).*inoutsig,0).^2;
cutofffreq=425;
[b, a] = butter(2, cutofffreq*2/fs);
inoutsig = filter(b,a, inoutsig);
end;
if flags.do_ihc_breebaart
inoutsig = max( inoutsig, 0 );
cutofffreq=2000;
[b, a] = butter(1, cutofffreq*2/fs);
for ii=1:5
inoutsig = filter(b,a, inoutsig);
end;
end;
if flags.do_ihc_dau
inoutsig = max( inoutsig, 0 );
cutofffreq=1000;
[b, a] = butter(2, cutofffreq*2/fs);
inoutsig = filter(b,a, inoutsig);
end;
if flags.do_hilbert
inoutsig = abs(hilbert(inoutsig));
end;
if flags.do_ihc_lindemann
inoutsig = max( inoutsig, 0 );
cutofffreq=800;
[b, a] = butter(1, cutofffreq*2/fs);
inoutsig = filter(b,a, inoutsig);
end;
if flags.do_ihc_meddis
inoutsig = comp_meddishaircell(inoutsig, fs);
end;
if ~isempty(keyvals.minlvl)
inoutsig = max( inoutsig, keyvals.minlvl );
end;
inoutsig=assert_sigreshape_post(inoutsig,dim,permutedsize,order);