It is proposed to develop theoretical models relating the rheology of blood in microvessel to the mechanical properties of individual red blood cells. The flow properties of blood are crucial both to the role of the circulation in mass transport to and from tissues, and to the mechanical load on the heart resulting from peripheral resistance. The mechanics of red cell deformation and aggregation are well understood from experimental studies. Theoretical models provide a means to predict and understand the rheological behavior of blood in microvessels, based on the mechanics of individual red blood cells. Several microvascular flow regimes will be investigated, each corresponding to a particular range of vessel diameters, as follows. (1) Motion of single red cells through openings near the minimum size which permits passage of intact cells (diameter range 2-4 mum). (2) Motion of red blood cell in uniform microvessels under conditions of """"""""multi-file"""""""" flow, in which each vessel cross- section may contain two or more red cells (6-12 mum). (3) Blood flow in microvessels at low flow rates such that effects of aggregation and sedimentation are significant (30-300 mum). These flow regimes have been chosen for their relevance to microcirculatory physiology, and represent natural continuations of work already carried out in this project. The proposed studies are expected to yield insights into the microvascular rheological behavior of blood in both normal and abnormal states. The physiological significance of model predictions will be carefully examined. Also, the models will provide a basis for assessing changes in blood rheology under conditions such as occur in low-flow states, in tumors subject to hyperglycemia, and in disorders such as diabetes. Particular emphasis will be given to comparisons between model predictions and corresponding experimental observations, taking advantage of well- established consultative and collaborative arrangements with experimental hemorheologists.

Agency
National Institute of Health (NIH)
Institute
National Heart, Lung, and Blood Institute (NHLBI)
Type
Research Project (R01)
Project #
5R01HL034555-07
Application #
3347556
Study Section
Cardiovascular and Renal Study Section (CVB)
Project Start
1985-07-01
Project End
1993-06-30
Budget Start
1991-07-01
Budget End
1992-06-30
Support Year
7
Fiscal Year
1991
Total Cost
Indirect Cost
Name
University of Arizona
Department
Type
Schools of Medicine
DUNS #
City
Tucson
State
AZ
Country
United States
Zip Code
85721
Rasmussen, Peter M; Secomb, Timothy W; Pries, Axel R (2018) Modeling the hematocrit distribution in microcirculatory networks: A quantitative evaluation of a phase separation model. Microcirculation 25:e12445
Dewhirst, Mark W; Secomb, Timothy W (2017) Transport of drugs from blood vessels to tumour tissue. Nat Rev Cancer 17:738-750
Reglin, Bettina; Secomb, Timothy W; Pries, Axel R (2017) Structural Control of Microvessel Diameters: Origins of Metabolic Signals. Front Physiol 8:813
Rasmussen, Peter M; Smith, Amy F; Sakadži?, Sava et al. (2017) Model-based inference from microvascular measurements: Combining experimental measurements and model predictions using a Bayesian probabilistic approach. Microcirculation 24:
Smith, Amy F; Nitzsche, Bianca; Maibier, Martin et al. (2016) Microvascular hemodynamics in the chick chorioallantoic membrane. Microcirculation 23:512-522
Secomb, Timothy W (2016) Hemodynamics. Compr Physiol 6:975-1003
Secomb, Timothy W; Pries, Axel R (2016) Microvascular Plasticity: Angiogenesis in Health and Disease--Preface. Microcirculation 23:93-4
Secomb, Timothy W (2016) A Green's function method for simulation of time-dependent solute transport and reaction in realistic microvascular geometries. Math Med Biol 33:475-494
Hariprasad, Daniel S; Secomb, Timothy W (2015) Prediction of noninertial focusing of red blood cells in Poiseuille flow. Phys Rev E Stat Nonlin Soft Matter Phys 92:033008
Pries, Axel R; Secomb, Timothy W (2014) Making microvascular networks work: angiogenesis, remodeling, and pruning. Physiology (Bethesda) 29:446-55

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