Mechanical blood-tissue interaction in contracting muscles: a model study.
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J M Huyghe | W. J. Vankan | M R Drost | A Huson | C C van Donkelaar | J. D. Janssen | C. V. van Donkelaar | M. Drost | A. Huson | J. Huyghe | J D Janssen | W J Vankan
[1] R S Reneman,et al. Porous medium finite element model of the beating left ventricle. , 1992, The American journal of physiology.
[2] J. Downey,et al. Effects of Myocardial Strains on Coronary Blood Flow , 1974, Circulation research.
[3] B. Zweifach,et al. Microvascular pressure distribution in skeletal muscle and the effect of vasodilation. , 1975, The American journal of physiology.
[4] F. Yin,et al. Effect of tetanic myocardial contraction on coronary pressure-flow relationships. , 1993, The American journal of physiology.
[5] S Sideman,et al. Nonlinear incompressible finite element for simulating loading of cardiac tissue--Part I: Two dimensional formulation for thin myocardial strips. , 1988, Journal of biomechanical engineering.
[6] R. Riley,et al. HEMODYNAMICS OF COLLAPSIBLE VESSELS WITH TONE: THE VASCULAR WATERFALL. , 1963, Journal of applied physiology.
[7] Jmrj Jacques Huyghe,et al. Finite deformation theory of hierarchically arranged porous solids. II: Constitutive behaviour , 1995 .
[8] A. Wisnes,et al. Regional tissue fluid pressure in rat calf muscle during sustained contraction or stretch. , 1982, Acta physiologica Scandinavica.
[9] Jd Jan Janssen,et al. Finite element analysis of blood flow through biological tissue , 1997 .
[10] D. H. van Campen,et al. A two-phase finite element model of the diastolic left ventricle. , 1991, Journal of biomechanics.
[11] D. Slaaf,et al. Muscle blood flow disturbances produced by simultaneously elevated venous and total muscle tissue pressure. , 1980, Microvascular research.
[12] J M Huyghe,et al. Strain distribution on rat medial gastrocnemius (MG) during passive stretch. , 1996, Journal of biomechanics.
[13] J. Downey,et al. Distribution of the Coronary Blood Flow across the Canine Heart Wall during Systole , 1974, Circulation research.
[14] J M Huyghe,et al. Finite-element simulation of blood perfusion in muscle tissue during compression and sustained contraction. , 1997, The American journal of physiology.
[15] T Arts,et al. Interaction between intramyocardial pressure (IMP) and myocardial circulation. , 1985, Journal of biomechanical engineering.
[16] A. Wisnes,et al. Regional distribution of blood flow in calf muscles of rat during passive stretch and sustained contraction. , 1976, Acta physiologica Scandinavica.
[17] E S Kirk,et al. Inhibition of Coronary Blood Flow by a Vascular Waterfall Mechanism , 1975, Circulation research.
[18] Jd Jan Janssen,et al. Poroelasticity of saturated solids with an application to blood perfusion , 1996 .
[19] I. Shrier,et al. Pressure-flow relationships in in vitro model of compartment syndrome. , 1995, Journal of applied physiology.
[20] R M Heethaar,et al. Low Reynolds number steady state flow through a branching network of rigid vessels: I. A mixture theory. , 1989, Biorheology.
[21] R S Reneman,et al. Dependence of local left ventricular wall mechanics on myocardial fiber orientation: a model study. , 1992, Journal of biomechanics.
[22] H. Barcroft,et al. The blood flow through muscle during sustained contraction , 1939, The Journal of physiology.
[23] D. H. Campen,et al. The constitutive behaviour of passive heart muscle tissue: a quasi-linear viscoelastic formulation. , 1991, Journal of biomechanics.
[24] J D Humphrey,et al. Biaxial mechanical properties of passive and tetanized canine diaphragm. , 1993, The American journal of physiology.
[25] W. J. Vankan,et al. A FINITE ELEMENT MIXTURE MODEL FOR HIERARCHICAL POROUS MEDIA , 1997 .
[26] T C Skalak,et al. Viscoelastic properties of microvessels in rat spinotrapezius muscle. , 1986, Journal of biomechanical engineering.
[27] J. Spaan. Coronary Diastolic Pressure‐Flow Relation and Zero Flow Pressure Explained on the Basis of Intramyocardial Compliance , 1985, Circulation research.
[28] I. S. Young,et al. Mechanical properties of tendons: changes with sterilization and preservation. , 1996, Journal of biomechanical engineering.