Predicting patterns of epicardial potentials during ventricular fibrillation

Ventricular fibrillation (VF) is a fatal cardiac arrhythmia, characterized by uncoordinated propagation of activation wavefronts in the ventricular myocardium. Short-term predictions of epicardial potential fields during VF in pigs were attempted using linear techniques, and prediction accuracy was measured at various stages during sustained episodes. VF was induced in five pigs via premature electrical stimulation. Unipolar electrograms were recorded from an epicardial array of 506 electrodes in a 22/spl times/23 array with 1-mm spacing. Optimal spatial basis functions (modes) and time-varying weighting coefficients were found using the Karhunen-Loeve decomposition. Linear autoregressive (AR) models incorporating the dynamics of only a few spatial modes led to predicted patterns that were qualitatively similar to observed patterns. Predictions were made 0.256 s into the future, based on 0.768 s of past data, over an area of approximately 5 cm/sup 2/ on the ventricular epicardium. The mean squared error of predictions varied from as much as 1.23 to as little as 0.14, normalized to the variance of the actual data. Inconsistency in long-term forecasts is partly due to the limitations of linear AR models. Changes in predictability, however, were consistent. Predictability varied inversely with spatial complexity, as measured by the mean squared error of a five-mode approximation. Predictability also increased significantly during the first minute of VF.<<ETX>>

[1]  G. Schuler,et al.  Regular Physical Exercise and Low‐Fat Diet: Effects on Progression of Coronary Artery Disease , 1992, Circulation.

[2]  Farmer,et al.  Predicting chaotic time series. , 1987, Physical review letters.

[3]  J. .. Abildskov,et al.  Redundancy Reduction for Improved Display and Analysis of Body Surface Potential Maps: I. Spatial Compression , 1981, Circulation research.

[4]  H. Akaike A new look at the statistical model identification , 1974 .

[5]  P. Chen,et al.  Mechanism of cardiac defibrillation. A different point of view. , 1991, Circulation.

[6]  D. Scherf,et al.  Mechanism of ventricular fibrillation. , 1950, Cardiologia.

[7]  B. S. Garbow,et al.  Matrix Eigensystem Routines — EISPACK Guide , 1974, Lecture Notes in Computer Science.

[8]  M. Casdagli Chaos and Deterministic Versus Stochastic Non‐Linear Modelling , 1992 .

[9]  P. Grassberger,et al.  NONLINEAR TIME SEQUENCE ANALYSIS , 1991 .

[10]  R. Antolini,et al.  Dimensional Analysis of the Ventricular Fibrillation ECG , 1991 .

[11]  S. Ciliberto,et al.  Estimating the Number of Degrees of Freedom in Spatially Extended Systems , 1991 .

[12]  The Mechanism and Nature of Ventricular Fibrillation , 1941 .

[13]  D. T. Kaplan,et al.  Is fibrillation chaos? , 1990, Circulation research.

[14]  W.M. Smith,et al.  Activation in unipolar cardiac electrograms: a frequency analysis , 1990, IEEE Transactions on Biomedical Engineering.

[15]  Bruce J. West,et al.  Some observations on the questions: is ventricular fibrillation chaos? , 1996 .

[16]  R Plonsey,et al.  Mechanism of cardiac defibrillation in open-chest dogs with unipolar DC-coupled simultaneous activation and shock potential recordings. , 1990, Circulation.

[17]  P. Wolf,et al.  A Quantitative Measurement of Spatial Orderin Ventricular Fibrillation , 1993, Journal of cardiovascular electrophysiology.

[18]  R. Ideker,et al.  The Transition to Ventricular Fibrillation Induced by Reperfusion After Acute Ischemia in the Dog: A Period of Organized Epicardial Activation , 1981, Circulation.

[19]  L. Sirovich Chaotic dynamics of coherent structures , 1989 .

[20]  F. Meijler,et al.  The apparent repetition frequency of ventricular fibrillation , 1982 .

[21]  Jack J. Dongarra,et al.  Matrix Eigensystem Routines - EISPACK Guide, Second Edition , 1976, Lecture Notes in Computer Science.

[22]  J. Rissanen Stochastic Complexity and Modeling , 1986 .

[23]  Charles W. Therrien,et al.  Discrete Random Signals and Statistical Signal Processing , 1992 .

[24]  R. Damle,et al.  Spatial and Temporal Linking of Epicardial Activation Directions During Ventricular Fibrillation in Dogs: Evidence for Underlying Organization , 1992, Circulation.

[25]  Martin Casdagli,et al.  Nonlinear prediction of chaotic time series , 1989 .

[26]  W. Rheinboldt,et al.  A COMPUTER MODEL OF ATRIAL FIBRILLATION. , 1964, American heart journal.

[27]  George Sugihara,et al.  Nonlinear forecasting as a way of distinguishing chaos from measurement error in time series , 1990, Nature.

[28]  Raymond E. Ideker,et al.  Measuring changing spatial complexity in ventricular fibrillation using the Karhunen-Loeve decomposition of 506-channel epicardial data , 1993, Proceedings of Computers in Cardiology Conference.