Inclusion of ECG and EEG analysis in neural network models

Evaluation of biomedical signals is important in the diagnosis of numerous diseases, chiefly in cardiology through the use of electrocardiograms, and to a more limited extent, in neurology through the use of electroencephalograms. While automated techniques exist for both ECG and EEG analysis, it is likely that additional information can be extracted from these signals through the use of new methods. A chaotic method for analysis of signal analysis variability is presented here that identifies the degree of variability in the signal over time. A second focus is to develop higher order decision models that can incorporate these results with other clinical parameters to represent a more comprehensive view of the disease state, using a neural network model.

[1]  J. Sprott Chaos and time-series analysis , 2001 .

[2]  Agnessa Babloyantz,et al.  A GRAPHICAL REPRESENTATION OF LOCAL CORRELATIONS IN TIME SERIES : ASSESSMENT OF CARDIAC DYNAMICS , 1996 .

[3]  Donna L. Hudson,et al.  A conjecture to the solution of the continuous Logistic equation , 1994, Int. J. Uncertain. Fuzziness Knowl. Based Syst..

[4]  D. L. Hudson,et al.  Applying continuous chaotic modeling to cardiac signal analysis , 1996 .

[5]  Donna L. Hudson,et al.  Measurement of variability in Holter tape R-R intervals for patients with congestive heart failure , 1994, Proceedings of 16th Annual International Conference of the IEEE Engineering in Medicine and Biology Society.

[6]  S Blanco,et al.  Applying time-frequency analysis to seizure EEG activity. , 1997, IEEE engineering in medicine and biology magazine : the quarterly magazine of the Engineering in Medicine & Biology Society.

[7]  Donna L. Hudson,et al.  Combining ECG analysis with clinical parameters for diagnosis of heart failure , 1997, Proceedings of the 19th Annual International Conference of the IEEE Engineering in Medicine and Biology Society. 'Magnificent Milestones and Emerging Opportunities in Medical Engineering' (Cat. No.97CH36136).

[8]  Donna L. Hudson,et al.  Chaos Time Series Analysis , 1999 .