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In [[biomechanics]], the '''Moens–Korteweg equation''' models the relationship between wave speed or [[pulse wave velocity]] (PWV) and the incremental [[elastic modulus]] of the arterial wall or its [[distensibility]]. The equation was derived independently by [[Adriaan Isebree Moens]]<ref>{{Cite thesis |publisher=S.C. Van Doesburgh |location=Leiden, The Netherlands |last=Moens |first=Adr. Isebree |title=Over de voortplantingssnelheid van den pols |language=Dutch |trans_title=On the speed of propagation of the pulse |year=1877 |degree=Ph.D.}}</ref><ref>{{cite book |last=Moens |first=A. Isebree |title=Die Pulskurve |publisher=E.J. Brill |location=Leiden, The Netherlands |language=German |trans_title=The Pulse Curve |year=1878 |oclc=14862092 |url=http://www.archive.org/details/diepulscurve00iseb}}</ref> and [[Diederik Korteweg]].<ref>{{cite journal |last=Korteweg |first=D.J. |title=Über die Fortpflanzungsgeschwindigkeit des Schalles in Elastischen Röhren |journal=Annalen der Physik |year=1878  |volume=241 |issue=12 |pages=525-542 |doi= 10.1002/andp.18782411206 |bibcode=1878AnP...241..525K}}</ref> It is derived from [[Newton's laws of motion|Newton's second law of motion]], using some simplifying assumptions,<ref name=Milnor1982>{{cite book |last=Milnor |first=William R. |title=Hemodynamics |publisher=Williams & Wilkins |location=Baltimore |year=1982 |isbn=0-683-06050-3 }}</ref> and reads:
:<math>PWV = \sqrt{\dfrac{E_\text{inc} \cdot h}{2r\rho}}</math>


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The Moens–Korteweg equation states that PWV is proportional to the square root of the incremental elastic modulus, (''E''<sub>inc</sub>), of the vessel wall given constant ratio of wall thickness, ''h'', to vessel radius, ''r'', and blood density, ρ, assuming that that the artery wall is [[isotropic]] and experiences isovolumetric change with pulse pressure.<ref>{{cite journal |last1=Gosling| first1=R.G. |last2=Budge |first2=M.M. |title=Terminology for Describing the Elastic Behavior of Arteries |journal=Hypertension |year=2003 |volume=41 |pages=1180−1182 |doi=10.1161/01.HYP.0000072271.36866.2A |issue=6}}</ref>
 
== References==
{{reflist}}
 
==Further reading==
*{{cite book |last1=McDonald |first1=Donald A. |first2=Wilmer W. |last3=O'Rourke |first3=Michael J. |last4=Hartley |first4=Craig |title=McDonald's Blood Flow in Arteries, Theoretical, experimental and clinical principles |publisher=Arnold |location=London |year=1998 |isbn=0-340-64614-4 |edition=4th |last2=Nichols}}.
* Tijsseling A.S., Anderson A. (2012) "A. Isebree Moens and D.J. Korteweg: on the speed of propagation of waves in elastic tubes", BHR Group, Proc. of the 11th Int. Conf. on Pressure Surges (Editor Sandy Anderson), Lisbon, Portugal, October 2012, pp.&nbsp;227–245, ISBN 978-1-85598-133-1.
 
{{DEFAULTSORT:Moens-Korteweg equation}}
[[Category:Biomechanics]]
[[Category:Fluid mechanics]]

Revision as of 07:56, 20 August 2013

In biomechanics, the Moens–Korteweg equation models the relationship between wave speed or pulse wave velocity (PWV) and the incremental elastic modulus of the arterial wall or its distensibility. The equation was derived independently by Adriaan Isebree Moens[1][2] and Diederik Korteweg.[3] It is derived from Newton's second law of motion, using some simplifying assumptions,[4] and reads:

The Moens–Korteweg equation states that PWV is proportional to the square root of the incremental elastic modulus, (Einc), of the vessel wall given constant ratio of wall thickness, h, to vessel radius, r, and blood density, ρ, assuming that that the artery wall is isotropic and experiences isovolumetric change with pulse pressure.[5]

References

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Further reading

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  • Tijsseling A.S., Anderson A. (2012) "A. Isebree Moens and D.J. Korteweg: on the speed of propagation of waves in elastic tubes", BHR Group, Proc. of the 11th Int. Conf. on Pressure Surges (Editor Sandy Anderson), Lisbon, Portugal, October 2012, pp. 227–245, ISBN 978-1-85598-133-1.
  1. Template:Cite thesis
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