Modeling perfusion in the cerebral vasculature

被引:21
作者
David, T. [1 ]
Moore, S. [1 ]
机构
[1] Univ Canterbury, Dept Mech Engn, Ctr Bioengn, Christchurch 8020, New Zealand
关键词
Auto-regulation; Cerebral perfusion; Mathematical models; Computer models;
D O I
10.1016/j.medengphy.2008.09.008
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
The constant perfusion of a human organ with nutrients and oxygen demands a robust regulatory mechanisms in the face of normal day-today pressure variations in the vasculature. The brain, in a similar manner to the heart requires this mechanism to be extremely quick acting, relative to other ways of altering perfusion such as varying systemic blood pressure, since oxygen depravation in the tissues of the brain can be tolerated for only of the order of tens of seconds before significant damage can be done. In recent years Computational models, and it must be noted Computer architecture have evolved to an extent where mathematicians and engineers can play a large part in discovering how the brain functions physiologically as well as investigating pathological conditions. This review will look at a number of increasingly complex Computational models of blood flow to the brain and how variations in arterial geometry can influence the perfusion in the cerebral vasculature. Although these models have provided an insight into complex mechanisms the research area is densely Populated with important questions that perhaps only Computer models can answer. The review will indicate possible areas of investigation. (C) 2008 IPEM. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:1227 / 1245
页数:19
相关论文
共 74 条
[1]   Reduced modelling of blood flow in the cerebral circulation:: Coupling 1-D, 0-D and cerebral auto-regulation models [J].
Alastruey, J. ;
Moore, S. M. ;
Parker, K. H. ;
David, T. ;
Peiro, J. ;
Sherwin, S. J. .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2008, 56 (08) :1061-1067
[2]   Modelling the circle of Willis to assess the effects of anatomical variations and occlusions on cerebral flows [J].
Alastruey, J. ;
Parker, K. H. ;
Peiro, J. ;
Byrd, S. M. ;
Sherwin, S. J. .
JOURNAL OF BIOMECHANICS, 2007, 40 (08) :1794-1805
[3]   CIRCLE OF WILLIS IN CEREBRAL VASCULAR DISORDERS - ANATOMICAL STRUCTURE [J].
ALPER, BJ ;
BERRY, RG .
ARCHIVES OF NEUROLOGY, 1963, 8 (04) :398-&
[4]   ANATOMICAL STUDIES OF THE CIRCLE OF WILLIS IN NORMAL BRAIN [J].
ALPERS, BJ ;
BERRY, RG ;
PADDISON, RM .
ARCHIVES OF NEUROLOGY AND PSYCHIATRY, 1959, 81 (04) :409-418
[5]   A physiological model of cerebral blood flow control [J].
Banaji, M ;
Tachtsidis, A ;
Delpy, D ;
Baigent, S .
MATHEMATICAL BIOSCIENCES, 2005, 194 (02) :125-173
[6]   EFFECTS OF ANTERIOR COMMUNICATING ARTERY DIAMETER ON CEREBRAL HEMODYNAMICS IN INTERNAL CAROTID-ARTERY DISEASE - A MODEL STUDY [J].
CASSOT, F ;
VERGEUR, V ;
BOSSUET, P ;
HILLEN, B ;
ZAGZOULE, M ;
MARCVERGNES, JP .
CIRCULATION, 1995, 92 (10) :3122-3131
[7]   Hemodynamic role of the circle of Willis in stenoses of internal carotid arteries. An analytical solution of a linear model [J].
Cassot, F ;
Zagzoule, M ;
Marc-Vergnes, JP .
JOURNAL OF BIOMECHANICS, 2000, 33 (04) :395-405
[8]  
Cebral J, 2002, LECT NOTES COMPUT SC, V2367, P18
[9]  
CEBRAL J, 2001, INT J BIOELECTROMAGN, V3, P1
[10]   Blood-flow models of the circle of Willis from magnetic resonance data [J].
Cebral, JR ;
Castro, MA ;
Soto, O ;
Löhner, R ;
Alperin, N .
JOURNAL OF ENGINEERING MATHEMATICS, 2003, 47 (3-4) :369-386