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java.lang.Object | +--javaslam.filter.LinearizedFilter
A filter for nonlinear systems that uses local linearizations of the dynamics and measurement models so that a linear-Gaussian filter can be used to maintain an approximate Gaussian belief state. This class permits an arbitrary combination of linearization techniques and filter techniques; for example:
UnscentedTransformation with the
KalmanFilter we get the Unscented Kalman filter;ExtendedTransformation with the
InformationFilter we get the Extended Information
filter;
| Field Summary | |
protected Filter |
filter
The underlying linear-Gaussian filter. |
protected LinearizationFactory |
linearization
The factory for creating linearizations. |
| Constructor Summary | |
LinearizedFilter(Filter filter,
LinearizationFactory linearization)
Constructor. |
|
| Method Summary | |
void |
measurement(ListSet vars,
NoisyVectorFunction g,
double[] y)
Performs an approximate nonlinear measurement update. |
void |
time(ListSet vars,
NoisyVectorFunction f)
Performs an approximate nonlinear time update. |
| Methods inherited from class java.lang.Object |
clone, equals, finalize, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait |
| Field Detail |
protected Filter filter
protected LinearizationFactory linearization
| Constructor Detail |
public LinearizedFilter(Filter filter,
LinearizationFactory linearization)
filter - the underlying linear-Gaussian filter used for
filteringlinearization - a linearization factory used to
create linearizations of nonlinear models| Method Detail |
public void measurement(ListSet vars,
NoisyVectorFunction g,
double[] y)
vars, g, and
q define the measurement equation as follows:
where v is an independent white noise vector. Given the actual measurementy= g(x[vars], v)
y, this method updates the belief
state.
measurement in interface NonlinearFiltervars - an ordered set of the variables with sum dimension
n in the belief state that causally influenced
this measurement.g - the noisy measurement function with input dimension
n + m and output dimension k;
the input is formed from x[vars]
stacked on top of the noise vector vy - the measurement k-vector
IllegalArgumentException - if there are any dimension mismatches
public void time(ListSet vars,
NoisyVectorFunction f)
vars, f, and q define the
state evolution equation as follows:
where w is an independent white noise vector. All variables not inxt + 1[ vars]=f(xt[vars], w)
vars are assumed stationary.
time in interface NonlinearFiltervars - an ordered set of the variables with sum dimension
n in the belief state that evolve.f - the state evolution function with input dimension
n + m and output dimension n
IllegalArgumentException - if there are any dimension mismatches
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