214 Method Inform Med 1999; 38: 214 –24
Methods of Information in Medicine
© F.K. Schattauer Verlagsgesellschaft mbH (1999)
1. Introduction
Classification (i.e., detection and la-
belling of episodes) and segmentation
(i.e., discrimination between episodes)
are common problems in biosignal pro-
cessing. From a general point of view,
both problems can be formulated as the
finding of a mapping from one signal
(the input) to another signal (either a
sequence of labels for classification
tasks, or a sequence of Boolean values
for segmentation tasks), thus consti-
tuting a specific filtering task. Neither
the form nor the parameters of this
mapping are usually known. Instead,
labelled episodes of signals may be
given that have been processed by a
supervisor (e.g., a human expert or a
sophisticated algorithm). If one can
restrict the class of possible mappings
to linear ones, determination of the
optimal parameters is reduced to the
construction of optimal linear filters,
which is a standard task in signal pro-
cessing that can be solved efficiently [1].
However, as the relation between input
time series and target output is clearly
non-linear, the linear filter approach is
often inappropriate for solution of the
problem classes described. As an alter-
native, the linear filter with variable
coefficients can be substituted by a
more general class of nonlinear, para-
metric systems. Among other methods,
Neural Networks (NNs) have gained
strong appeal during the last few years.
In its simplest form, Time Delay Neural
Network (TDNN), the NN consists of
several input neurons that receive
delayed samples from the input time
series, of hidden neurons and of one
output neuron (e.g. for segmentation
tasks) or of several output neurons
(e.g., for classification tasks), respec-
tively.
The labelled or segmented episodes
then formulate a learning task for the
NN. The only (but essential) difference
from ordinary static learning tasks is
that an ordering of the learning samples
is given by time.
This simple approach overcomes
the limitations of linear filters. It does,
however, suffer from several draw-
backs:
1. It usually requires a large input di-
mensionality:
To characterize a segment, a number
of samples have to be analyzed that
depends on the spectral differences
between segments of different clas-
ses. Therefore, the solution of prac-
tically relevant signal classification
tasks often requires a relatively large
input dimensionality (compared to
those of static learning tasks). Be-
sides an increased computational
effort, this results in a large number
of free parameters, and thus in gene-
ralization problems [2, 3].
2. It is not inherently invariant against
translation:
Let x
1
(n) be a periodical signal seg-
ment x
1
(n) = x
1
(n + P
1
) that has to
be discriminated from a background
noise or a mixture of other signals. In
periods where x
1
(n) is present, the
target output series o (n) is set to 1,
and otherwise to 0. Then, the input
dimension P
1
(length of the sliding
A. Doering
1
, H. Jäger
1
,
H. Witte
1
, M. Galicki
1
,
C. Schelenz
2
, M. Specht
2
,
K. Reinhart
2
, M. Eiselt
3
Adaptable Preprocessing Units
and Neural Classification
for the Segmentation
of EEG Signals
1
Institute of Medical Statistics,
Computer Science and Documentation,
2
Clinic of Anaesthesiology
and Intensive Care,
3
Institute of Pathophysiology,
Friedrich Schiller University Jena,
Jena, Germany
Abstract: In this contribution, a methodology for the simultaneous adaptation
of preprocessing units (PPUs) for feature extraction and of neural classifiers
that can be used for time series classification is presented. The approach is
based upon an extension of the backpropagation algorithm for the correc-
tion of the preprocessing parameters. In comparison with purely neural
systems, the reduced input dimensionality improves the generalization
capability and reduces the numerical effort. In comparison with PPUs
with fixed parameters, the success of the adaptation is less sensitive to the
choice of the parameters. The efficiency of the developed method is
demonstrated via the use of quadratic filters with adaptable transmission
bands as preprocessing units for the segmentation of two different types
of discontinuous EEG: discontinuous neonatal EEG (burst-interburst seg-
mentation) and EEG in deep stages of sedation (burst-suppression seg-
mentation).
Keywords: EEG Processing, Neural Networks, Classification, Intensive Care
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