Lb. Schwartz et al., COMPUTER-ASSISTED MODELING OF BLOOD-FLOW - THEORETICAL EVIDENCE FOR THE EXISTENCE OF OPTIMAL FLOW WAVE PATTERNS, Computers in biology and medicine, 23(2), 1993, pp. 83-93
The purpose of this study was to model blood-flow waveforms in order t
o examine the relationship between various waveform shapes and input i
mpedance spectra. Twenty distinct single cardiac cycle flow waveforms
having the same mean flow and heart rate were created based on clinica
l and published observations. The ''best'' waveform was one with a ste
ep flow upstroke, a high peak flow value, swift deceleration following
peak flow, and flow reversal during diastole. Each flow waveform was
paired with 20 computer-generated pressure waveforms to calculate inpu
t impedance spectra by discrete Fourier transformation. ''Favorable''
flow waveforms were associated consistently with a lower characteristi
c impedance (average of 4th-10th harmonics, Z(av)) irrespective of the
shape or magnitude of the input pressure wave. Z(av) corresponds to t
he degree of compliance of the vascular bed and could be expected to b
e lower under favorable outflow conditions and in non-diseased vessels
. In conclusion, this study provides theoretical evidence for the exis
tence of optimal flow wave patterns and supports the notion of flow wa
veform assessment for diagnostic purposes.