Literature DB >> 8074328

Well-posed formulation of the inverse problem of electrocardiography.

F Greensite1.   

Abstract

It has long been speculated that incorporation of available time constraints into the inverse electrocardiography problem could improve the accuracy of maps of epicardial potential or activation reconstructed from body surface potential measurements. However, all prior formulations of this problem have remained ill-posed, and the best way to utilize these constraints has been unclear. By making proper use of the timing information, we show that the inverse electrocardiography problem (for calculation of ventricular surface activation isochrones) is formally well-posed under anisotropic bidomain conditions and the assumption that ventricular muscle action potential phase 0 is a step discontinuity. In practical terms, this implies that non-regularized stable activation map solutions are possible if correlates of derived body surface potential derivative discontinuity times can be identified from the noisy analog signals, and only a small number of ventricular surface activation function extrema occur during a unit of time resolution defined by phase zero duration over the spatial extent of a bidomain point. We include a quasi-realistic numerical example illustrating the ease with which the extrema of the endocardial and epicardial activation maps are computed via Jump Maps derived from body surface potentials (this being the crucial step in rendering images of ventricular surface activation in this approach). The efficient signal processing algorithm used to accomplish this task is well suited to the setting of multiple extrema occurring during overlapping phase zero time intervals.

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Year:  1994        PMID: 8074328     DOI: 10.1007/bf02390375

Source DB:  PubMed          Journal:  Ann Biomed Eng        ISSN: 0090-6964            Impact factor:   3.934


  14 in total

1.  A new method for regularization of the inverse problem of electrocardiography.

Authors:  F Greensite
Journal:  Math Biosci       Date:  1992-09       Impact factor: 2.144

2.  Computational issues of importance to the inverse recovery of epicardial potentials in a realistic heart-torso geometry.

Authors:  B J Messinger-Rapport; Y Rudy
Journal:  Math Biosci       Date:  1989-11       Impact factor: 2.144

3.  An equivalent cardiac generator which preserves topography.

Authors:  L Zablow
Journal:  Biophys J       Date:  2008-12-31       Impact factor: 4.033

4.  Unconstrained inverse electrocardiography: epicardial potentials.

Authors:  R O Martin; T C Pilkington
Journal:  IEEE Trans Biomed Eng       Date:  1972-07       Impact factor: 4.538

5.  The depolarization sequence of the human heart surface computed from measured body surface potentials.

Authors:  G Huiskamp; A Van Oosterom
Journal:  IEEE Trans Biomed Eng       Date:  1988-12       Impact factor: 4.538

6.  Limitation of the inverse problem in body surface potential mapping.

Authors:  Y Okamoto; Y Teramachi; T Musha
Journal:  IEEE Trans Biomed Eng       Date:  1983-11       Impact factor: 4.538

7.  Intercalated discs as a cause for discontinuous propagation in cardiac muscle: a theoretical simulation.

Authors:  P J Diaz; Y Rudy; R Plonsey
Journal:  Ann Biomed Eng       Date:  1983       Impact factor: 3.934

8.  Inverse calculation of QRS-T epicardial potentials from body surface potential distributions for normal and ectopic beats in the intact dog.

Authors:  R C Barr; M S Spach
Journal:  Circ Res       Date:  1978-05       Impact factor: 17.367

9.  Source-field relationships for cardiac generators on the heart surface based on their transfer coefficients.

Authors:  Y Yamashita; D B Geselowitz
Journal:  IEEE Trans Biomed Eng       Date:  1985-11       Impact factor: 4.538

10.  The discontinuous nature of propagation in normal canine cardiac muscle. Evidence for recurrent discontinuities of intracellular resistance that affect the membrane currents.

Authors:  M S Spach; W T Miller; D B Geselowitz; R C Barr; J M Kootsey; E A Johnson
Journal:  Circ Res       Date:  1981-01       Impact factor: 17.367

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