Adaptive filter
adaptfilt
has been removed. Use dsp.LMSFilter
, dsp.BlockLMSFilter
, dsp.RLSFilter
, dsp.FastTransversalFilter
, dsp.AffineProjectionFilter
, dsp.AdaptiveLatticeFilter
, dsp.FilteredXLMSFilter
, dsp.FrequencyDomainAdaptiveFilter
,
or dsp.AffineProjectionFilter
instead.
ha = adaptfilt.
algorithm
('input1',input2,...)
ha = adaptfilt.
returns
the adaptive filter object algorithm
('input1',input2,...)ha
that uses the adaptive
filtering technique specified by algorithm
.
When you construct an adaptive filter object, include an algorithm
specifier
to implement a specific adaptive filter. Note that you do not enclose
the algorithm option in single quotation marks. To construct an adaptive
filter object you must supply an algorithm
name
— there is no default algorithm, although every constructor
creates a default adaptive filter when you do not provide input arguments
such as input1
or input2
in
the calling syntax.
For information on how to run data through your adaptive filter
object, see the Adaptive Filter Syntaxes section of the reference
page for filter
.
For adaptive filter (adaptfilt
) objects,
the algorithm
name determines which adaptive
filter algorithm your adaptfilt
object implements.
Each available algorithm entry appears in one of the tables along
with a brief description of the algorithm. Click on the algorithm
in the first column to get more information about the associated adaptive
filter technique.
adaptfilt.algorithm | Algorithm Used to Generate Filter Coefficients |
---|---|
Use the Adjoint LMS FIR adaptive filter algorithm | |
Use the Block LMS FIR adaptive filter algorithm | |
Use the FFT-based Block LMS FIR adaptive filter algorithm | |
Use the delayed LMS FIR adaptive filter algorithm | |
Use the filtered-x LMS FIR adaptive filter algorithm | |
Use the LMS FIR adaptive filter algorithm | |
Use the normalized LMS FIR adaptive filter algorithm | |
Use the sign-data LMS FIR adaptive filter algorithm | |
Use the sign-error LMS FIR adaptive filter algorithm | |
Use the sign-sign LMS FIR adaptive filter algorithm |
For further information about an adapting algorithm, refer to the reference page for the algorithm.
adaptfilt.algorithm | Algorithm Used to Generate Filter Coefficients |
---|---|
Use the fast transversal least squares adaptation algorithm | |
Use the QR-decomposition RLS adaptation algorithm | |
Use the householder RLS adaptation algorithm | |
Use the householder SWRLS adaptation algorithm | |
Use the recursive-least squares (RLS) adaptation algorithm | |
Use the sliding window (SW) RLS adaptation algorithm | |
Use the sliding window FTF adaptation algorithm |
For more complete information about an adapting algorithm, refer to the reference page for the algorithm.
adaptfilt.algorithm | Algorithm Used to Generate Filter Coefficients |
---|---|
Use the affine projection algorithm that uses direct matrix inversion | |
Use the affine projection algorithm that uses recursive matrix updating | |
Use the block affine projection adaptation algorithm |
To find more information about an adapting algorithm, refer to the reference page for the algorithm.
adaptfilt.algorithm | Algorithm Used to Generate Filter Coefficients |
---|---|
Use the frequency domain adaptation algorithm | |
Use the partition block version of the FDAF algorithm | |
Use the partition block unconstrained version of the FDAF algorithm | |
Use the transform domain adaptation algorithm using DCT | |
Use the transform domain adaptation algorithm using DFT | |
Use the unconstrained FDAF algorithm for adaptation |
For more information about an adapting algorithm, refer to the reference page for the algorithm.
adaptfilt.algorithm | Algorithm Used to Generate Filter Coefficients |
---|---|
Use the gradient adaptive lattice filter adaptation algorithm | |
Use the least squares lattice adaptation algorithm | |
Use the QR decomposition least squares lattice adaptation algorithm |
For more information about an adapting algorithm, refer to the reference page for the algorithm.
Each reference page for an algorithm and adaptfilt.algorithm
object
specifies which properties apply to the adapting algorithm and how
to use them.
As is true with all objects, methods enable you to perform various
operations on adaptfilt
objects. To use the methods,
you apply them to the object handle that you assigned when you constructed
the adaptfilt
object.
Most of the analysis methods that apply to dfilt
objects
also work with adaptfilt
objects. Methods like freqz
rely on the filter coefficients
in the adaptfilt
object. Since the coefficients
change each time the filter adapts to data, you should view the results
of using a method as an analysis of the filter at a moment in time
for the object. Use caution when you apply an analysis method to your
adaptive filter objects — always check that your result approached
your expectation.
In particular, the Filter Visualization Tool (FVTool) supports
all of the adaptfilt
objects. Analyzing and viewing
your adaptfilt
objects is straightforward —
use the fvtool
method with the name of your object
fvtool(objectname)
to launch FVTool and work with your object.
Some methods share their names with functions in Signal Processing Toolbox™ software, or even functions in this toolbox. Functions that share names with methods behave in a similar way. Using the same name for more than one function or method is called overloading and is common in many toolboxes.
Method | Description |
---|---|
| Return the instantaneous adaptive filter coefficients |
| Apply an |
| Plot the instantaneous adaptive filter frequency response |
| Plot the instantaneous adaptive filter group delay |
| Plot the instantaneous adaptive filter impulse response. |
| Return the adaptive filter information. |
| Test whether an adaptive filter is an finite impulse response (FIR) filters. |
| Test whether an adaptive filter is linear phase |
| Test whether an adaptive filter is maximum phase |
| Test whether an adaptive filter is minimum phase |
| True whether an adaptive filter has real coefficients |
| Test whether an adaptive filter is stable |
| Return the maximum step size for an adaptive filter |
| Return the predicted mean square error |
| Return the measured mean square error via simulation. |
| Plot the instantaneous adaptive filter phase response |
| Reset an adaptive filter to initial conditions |
| Plot the instantaneous adaptive filter step response |
| Return the instantaneous adaptive filter transfer function |
| Plot the instantaneous adaptive filter zerophase response |
| Return a matrix containing the instantaneous adaptive filter zero, pole, and gain values |
| Plot the instantaneous adaptive filter in the Z-plane |
The next sections cover viewing and changing the properties
of adaptfilt
objects.
As with any object, you can use get
to view
a adaptfilt
object's properties. To see a specific
property, use
get(ha,'property')
To see all properties for an object, use
get(ha)
To set specific properties, use
set(ha,'property1',value1,'property2',value2,...)
You must use single quotation marks around the property name so MATLAB treats them as character vectors.
To create a copy of an object, use copy
.
ha2 = copy(ha)
Note
Using the syntax |
Two properties control your adaptive filter states.
States
— stores the current
states of the filter. Before the filter is applied, the states correspond
to the initial conditions and after the filter is applied, the states
correspond to the final conditions.
PersistentMemory
— resets
the filter before filtering. The default value is false
which
causes the properties that are modified by the filter, such as coefficients
and states
,
to be reset to the value you specified when you constructed the object,
before you use the object to filter data. Setting PersistentMemory
to true
allows
the object to retain its current properties between filtering operations,
rather than resetting the filter to its property values at construction.
Construct an LMS adaptive filter object and use it to identify an unknown system. For this example, use 500 iteration of the adapting process to determine the unknown filter coefficients. Using the LMS algorithm represents one of the most straightforward technique for adaptive filters.
x = randn(1,500); % Input to the filter b = fir1(31,0.5); % FIR system to be identified n = 0.1*randn(1,500); % Observation noise signal d = filter(b,1,x)+n; % Desired signal mu = 0.008; % LMS step size. ha = adaptfilt.lms(32,mu); [y,e] = filter(ha,x,d); subplot(2,1,1); plot(1:500,[d;y;e]); title('System Identification of an FIR Filter'); legend('Desired','Output','Error'); xlabel('Time Index'); ylabel('Signal Value'); subplot(2,1,2); stem([b.',ha.coefficients.']); legend('Actual','Estimated'); xlabel('Coefficient #'); ylabel('Coefficient Value'); grid on;