Hemodynamic models for education in physiology

Mathematics and Computers in Simulation

Volumn 79, Issue 4, 2008, Pages 1039-1047

  Hessinger, M ^a   Holzinger, A ^a   Leitner, D ^b   Wassertheurer, S ^c  

^a MEDICAL UNIVERSITY OF GRAZ   (Austria)

^b VIENNA UNIVERSITY OF TECHNOLOGY   (Austria)

^c AIT AUSTRIAN INSTITUTE OF TECHNOLOGY   (Austria)

Author keywords

Biomedical modelling; Computer based learning; Hemodynamic modelling; Simulation

Indexed keywords

BLOOD; EDUCATION; HEMODYNAMICS; HYDRODYNAMICS; MEDICAL EDUCATION; PRESSURE GRADIENT;

ARTERIAL BLOODS; BIOMEDICAL MODELLING; BLOOD FLOWS; COMPLEX INFORMATIONS; DESIGN AND DEVELOPMENTS; HEMODYNAMIC MODELS; INTERACTIVE SIMULATIONS; SIMULATION; WAVE DYNAMICS;

PHYSIOLOGICAL MODELS;

EID: 56949105856     PISSN: 03784754     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.matcom.2008.02.015     Document Type: Article

References (19)

1. Bhatnagar P.L., Gross E.P., and Krook M. A model for collision processes in gases. Part I. Small amplitude processes in charged and neutral one component system. Phys. Rev. A 94 (1954) S.511
2. Chen S., Chen H., Martinez D.O., and Matthaeus W.H. Phys. Rev. Lett. 67 (1991) 3776
3. Dobrin P.B. Mechanical properties of arteries. Phys. Rev. 58 (1978) 397-460
4. Y.C. Fung, Biodynamics: Biomechanics Circulation, 2nd ed., Springer-Verlag, New York, 1997, XVII, 571 p. 298 illus., Hardcover ISBN: 978-0-387-94384-8.
5. Haiping F., Zuowei W., Zhifang L., and Liu M. Lattice Boltzmann method for simulating the viscous flow in large distensible blood vessels. Phys. Rev. E 65 5 (2002)
6. He X., and Luo L.-S. Lattice Boltzmann model for the incompressible Navier-Stokes equation. J. Stat. Phys. 88 (1997) S.927-S.944
7. Hoeksta A.G., Jos van't Hoff, Artoli A.M., and Sloot P.M.A. Unsteady flow in a 2D elastic tube with the LBGK method, Future Generation Computer Systems. Int. J. Grid Comput.: Theory Methods Appl. 20 (2004) S.917-S.924
8. M. Junk, W.A. Yong, Rigorous Navier-Stokes limit of the Lattice Boltzmann Equation, Technical Report, IWR, Universität Heidelberg, 2003.
9. Kropf J., Wibmer M., Wassertheurer S., and Krocza J. An Identifiable Model for Dynamic Simulation of the Human Cardiovascular System (2004), Proc. Eurosim, Paris
10. Latham R.D., et al. Regional wave travel and reflections along the human aorta: a study with six simultaneous micromonometric pressures. Circulation 72 (1985) 1257-1269
11. McDonald D.A. The relation of pulsatile pressure to flow in arteries. J. Physiol. 127 (1955) 533-552
12. Mette S.O. Structured tree outflow condition for blood flow in larger systemic arteries. Am. J. Physiol., Heart Circ. Physiol. 276 (1999) H257-H268
13. Pedley T. The Fluid Mechanics of Large Blood Vessels (1980), Cambridge University Press
14. Poiseuille J.L.M. Recherches experimentales sur le mouvement des liquids dans les tubes de tres petits diameters. Memoires Savant des Etrangers 9 (1846) 433-544
15. Stergiopulos N., et al. Computer simulation for arterial flow with applications to arterial and aortic stenoses. J. Biomech. 25 12 (1992) 1477-1488
16. Westerhof, et al., Arterial impedance, in: H.C. Hwang et al. (Eds.), Quantitative Cardiovascular Studies, University Park Press, Baltimore, 1979.
17. Wilmer W.N., and Michael F.O. McDonald's blood flow in arteries (1998), Arnold
18. A. Wolf-Gladrow Dieter, Lattice-Gas Cellular Automata and Lattice Boltzmann Models-An Introduction, Lecture Notes in Mathematics 1725, Springer (2002) S.159-189.
19. Womersley J.R. Method for the calculation of velocity, rage of flow and viscous drag in arteries when the pressure gradient is known. J. Physiol. 127 (1955) 553-563