2013
DOI: 10.3400/avd.oa.13-00046
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Validity of the Water Hammer Formula for Determining Regional Aortic Pulse Wave Velocity: Comparison of One-Point and Two-Point (Foot-to-Foot) Measurements Using a Multisensor Catheter in Human

Abstract: Background: Lack of high-fidelity simultaneous measurements of pressure and flow velocity in the aorta has impeded the direct validation of the water-hammer formula for estimating regional aortic pulse wave velocity (AO-PWV1) and has restricted the study of the change of beat-to-beat AO-PWV1 under varying physiological conditions in man. Methods: Aortic pulse wave velocity was derived using two methods in 15 normotensive subjects: 1) the conventional two-point (foot-to-foot) method (AO-PWV2) and 2) a one-point… Show more

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Cited by 9 publications
(7 citation statements)
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References 21 publications
(17 reference statements)
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“…CCA characteristic impedance (Zc) was calculated by re-arranging the Water-Hammer equation as Zc = ( PWVx ρ)/ A , where ρ is blood density (assumed constant 1.055 kg/cm 3 ) and A is carotid area. A one-point pulse wave velocity (PWV) was derived from local wave speed ( c ) as (β P/2 ρ) 1/2 (Harada et al, 2002 ; Hanya, 2013 ).…”
Section: Methodsmentioning
confidence: 99%
“…CCA characteristic impedance (Zc) was calculated by re-arranging the Water-Hammer equation as Zc = ( PWVx ρ)/ A , where ρ is blood density (assumed constant 1.055 kg/cm 3 ) and A is carotid area. A one-point pulse wave velocity (PWV) was derived from local wave speed ( c ) as (β P/2 ρ) 1/2 (Harada et al, 2002 ; Hanya, 2013 ).…”
Section: Methodsmentioning
confidence: 99%
“…Wave speed (i.e. local PWV) can also be calculated from the ratio of the change in pressure and change in flow velocity during early systole when it is assumed that reflected waves are minimal (Hughes & Parker , Hanya ). Wave speed or characteristic impedance can be used to separate the measured pressure (P) and flow (Q) waveforms into their forward ( P f , Q f ) and backward ( P b , Q b ) components (Westerhof et al .…”
Section: Travelling Wavesmentioning
confidence: 99%
“…In the water hammer equation, pulse pressure is calculated as follows: normalΔp=ρ×U×italicPWV0.25em[]Pa where Δ p is the pulse pressure and ρ is the blood's density 9 . This equation assumes that blood density is a constant number (1.05 g/mL) that is not dependent on gestation age and that blood flow velocity is half of the maximum laminar flow velocity, based on the Hagen‐Poiseuille law.…”
Section: Methodsmentioning
confidence: 99%