A two-dimensional fluid-structure interaction model of the aortic value

Journal of Biomechanics

Volumn 33, Issue 9, 2000, Pages 1079-1088

  De Hart, J ^a   Peters, G W M ^a   Schreurs, P J G ^a   Baaijens, F P T ^a  

^a EINDHOVEN UNIVERSITY OF TECHNOLOGY   (Netherlands)

Author keywords

Aortic valve; Experimental validation; Fictitious domain method; Finite element method; Fluid structure interaction

Indexed keywords

COMPUTER SIMULATION; FINITE ELEMENT METHOD; HEART VALVE PROSTHESES; MATHEMATICAL MODELS; PHYSIOLOGICAL MODELS; REYNOLDS NUMBER;

AORTIC VALVE; FLUID-STRUCTURE INTERACTION MODEL;

HEMODYNAMICS;

AORTA VALVE; ARTICLE; FINITE ELEMENT ANALYSIS; FORCE; HEART VALVE STENOSIS; MATHEMATICAL MODEL; MEASUREMENT; MOTION; PRIORITY JOURNAL; ROTATION; VIDEORECORDING;

AORTIC VALVE; FINITE ELEMENT ANALYSIS; HUMANS; MODELS, CARDIOVASCULAR;

EID: 0034287025     PISSN: 00219290     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0021-9290(00)00068-3     Document Type: Article

References (11)

1. Baaijens, F.P.T., 2000. A Fictitious Domain/Mortar Element method for fluid-structure interaction. International Journal for Numerical Methods in Engineering, in press.
2. Bertrand F., Tanguy P.A., Thibault F. A three-dimensional fictitious domain method for incompressible fluid flow problems. International Journal of Numerical Methods for Fluids. 25:1997;719-736.
3. Cacciola, G., De Hart, J., Peters, G.W.M., Schreurs, P.J.G., Baaijens, F.P.T., 1998. A synthetic fibre-reinforced heart valve. In Proceedings 716 of European Conference on Composite Materials. Woodhead Publishing Limited Cambridge, UK.
4. De Hart J., Cacciola G., Schreurs P.J.G., Peters G.W.M. A three-dimensional analysis of a fibre-reinforced aortic valve prosthesis. Journal of Biomechanics. 31:1998;629-638.
5. Horsten, J.B.A.M., 1990. On the analysis of moving heart valves: a numerical fluid-structure interaction model. PhD. Thesis, Eindhoven University of Technology, Eindhoven.
6. Farhat C., Lesoinne M., LeTallec P. Load and motion transfer algorithms for fluid/structure interaction problems with non-matching discrete interfaces: momentum and energy conservation, optimal discretization and application to aeroelastics. Computer Methods in Applied Mechanics and Engineering. 157:1998;95-114.
7. Glowinski R., Pan T.W., Periaux J. A fictitious domain method for Dirichlet problem and applications. Computer Methods in Applied Mechanics and Engineering. 111:1994;283-303.
8. Goldstein R.J. Fluid Mechanics Measurements. 1983;Hemisphere Publishing Corporation, London.
9. Peskin C.S., McQueen D.M. Mechanical equilibrium determines the fractal fibes architecture of the aortic heart value leaflets. American Journal of Physiology. 35:1994;319-328.
10. Steenhoven A.A., Van Dongen M.E.H. Model studies of the closing behaviour of the aortic value. Journal of Fluid Mechanics. 90:1979;21-32.
11. Thubrikar M. The Aortic Valve. 1990;CRC Press, Boca Raton, FL.