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Am J Physiol Heart Circ Physiol 282: H389-H394, 2002. First published September 27, 2001; doi:10.1152/ajpheart.00330.2001
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Vol. 282, Issue 2, H389-H394, February 2002

Endothelium-dependent arterial wall tone elasticity modulated by blood viscosity

Edmundo I. Cabrera Fischer1, Ricardo L. Armentano1, Franco M. Pessana1, Sebastián Graf1, Luis Romero1, Alejandra I. Christen1, Alain Simon2, and Jaime Levenson2

1 Favaloro University, Basic Sciences Research Institute, Buenos Aires 1078, Argentina; and 2 Centre de Medicine Preventive Cardiovascular, Institut National de la Santé et de la Recherche Médicale Research Center, Hôpital Broussais, Paris 75674, France


    ABSTRACT
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ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

The role of blood viscosity on arterial wall elasticity before and after deendothelization (DE) was studied. Seven ovine brachiocephalic arteries were studied in vitro under physiological pulsatile flow conditions achieved by a mock circulation loop. Instantaneous pressure and diameter signals were assessed in each arterial segment. Incremental elastic modulus (Einc) was calculated using the slope of the pure elastic stress-strain relationship. There was no significant difference between Einc values before and after DE (3.11 vs. 3.16 107 dyn/cm2) at a blood viscosity of 2.00 mPa · s. Increases in blood viscosity (2.50, 3.00, 3.50, and 4.00 mPa · s) always resulted in decreases of Einc before DE; inversely, increases in blood viscosity resulted in increases of Einc after DE. These values of Einc, for identical levels of blood viscosity, were always significantly lower (P < 0.05) before DE than those obtained after DE. Arterial wall elasticity assessed through Einc was strongly influenced by blood viscosity, probably due to presence or absence of endothelium relaxing factors or to direct shear smooth muscle activation when endothelial cells are removed.

arteries; shear stress; incremental elastic modulus; endothelium function; arterial diameter; smooth muscle


    INTRODUCTION
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ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

THE STUDY OF ARTERIAL SYSTEM DYNAMICS involves the analysis of its components: the wall of the arteries, the blood, and the interrelation between them, which can be related to complex processes that could be the origin of arterial diseases (6, 7, 15, 21, 22).

The use of an arterial wall mathematical modelization should be carried out through models involving coefficients with accurate physical meanings. For such a goal, these models should allow a clinical approach that might be useful in the evaluation of aging, hypertension, atherosclerosis, and other arterial disorders (1).

Blood viscosity and its determinants were largely evaluated showing that most of these blood constituents were related to several well-established cardiovascular risk factors (7, 21, 23). Moreover, different studies (12, 17) have demonstrated that plasma viscosity was related to the incidence of cardiovascular events.

Experimental and clinical assessment of arterial wall mechanics has been carried out in health and disease states by our research group during the last years (1, 2, 16). As far as we are concerned, the relationship between arterial wall-tone elastic behavior and endothelium-mediated blood shear force has not been established accurately in experimental research.

The aim of this study was to characterize the arterial wall elastic behavior in intact and deendothelized (DE) ovine segments of brachiocephalic trunks submitted to different levels of blood viscosity and maintaining constant levels of flow-induced shear rate during the time course of the experimental session.


    METHODS
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DISCUSSION
REFERENCES

Surgical procedure. Seven healthy male Corriedale sheep, weighing 25-35 kg and aged between 30 and 48 mo, were prepared for the present study. During the 2 wk before surgery, the sheep were given adequate food and water and assessed for adequate clinical status. All of the sheep were operated on while under general anesthesia induced by thiopental sodium (20 mg/kg iv) and, after intubation, maintained with 2.5% enfluorane in pure oxygen (4 l/min) through a Bain tube connected to a Mark VIII respirator (Bird). The animals were positioned in left lateral decubitus, and a sterile thoracotomy was performed at the left third intercostal space. The brachiocephalic artery was then instrumented with a pressure microtransducer and a pair of ultrasonic dimension gauges.

A pressure microtransducer (1,200-Hz frequency response; model P7, Königsberg) and a fluid-filled polyvinyl chloride catheter (2.8 mm outer diameter), used in later calibration of the microtransducer, were implanted in the arterial lumen through a collateral branch. The arterial pressure was measured with the pressure microtransducer, which had been calibrated against a transducer (model P23, Statham) connected to the arterial fluid-filled catheter. The zero reference point was set at the level of the right atrium. The transducer had been calibrated previously with a mercury manometer. A pair of ultrasonic dimension gauges (5 MHz, 4 mm diameter) was sutured onto the adventitia of the brachiocephalic trunk after minimal dissection to measure external artery diameter. The transit time of the ultrasonic signal (1,580 m/s) was converted into distance through a sonomicrometer (Triton Technology) and it was observed on the screen of an oscilloscope (OS-5100A, LG) to confirm optimal diameter signal quality. Calibrated arterial pressure and diameter signals were displayed on the screen of a four-channel monitor (model 51-2341, Gould) and registered on a six-channel chart recorder (model 2600, Gould) for later in vitro pressure-diameter signal adjustments.

In vitro measurements. All experiments were performed on segments of ovine arteries perfused with four different levels of hematocrit within a range of 12-35% and were obtained by separating the whole ovine blood through sedimentation and combination of plasma and red blood cells. Thus we obtained different levels of blood viscosity by adding red blood cell concentrate, obtained by centrifugation of blood in each animal, to the plasma. Viscosity of lamb blood samples (2 ml), anticoagulated with EDTA (1.5 mg/ml), was measured by using a rotational viscometer (LVDT-II+ Digital Viscometer, Brookfield; Stoughton, MA) at a shear-rate range of 0.6-200 s-1.

Complexity in obtaining identical blood viscosity levels through different experimental sessions obliged us to use a regression analysis to evaluate arterial elasticity at fixed viscosity steps.

Blood viscosity data were obtained with a personal computer (Pentium III, 300 MHz) and specific software provided with the viscometer at a sampling rate of 2 s. An off-line data processing was performed to obtain a coefficient of variation (defined as the ratio of SD and mean values, expressed as a percentage) for each rotational speed. Values of this coefficient >2% were discarded.

Our mock circulation loop consisted in an electronically controlled hydrodynamic generator and a perfusion line, as shown in Fig. 1. After in vivo pressure-diameter measurements, segments of the brachiocephalic artery were excised from the anesthetized animals and mounted in the organ chamber of the flow loop. The in vivo length of the segments was in the range of 5-7 cm. The excised arterial segment length was maintained in the in vitro circulation loop with the use of a simple length measurement in the in vivo arterial segment before it was removed. This measurement was always performed by the placement of two suture references in the adventitial tissue of the artery. Arteries were excised at the level of the suture references and, after being removed, the artery was mounted to preserve the same length.


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Fig. 1.   Mock circulation loop used to test arterial segments. The perfusion line was powered by a pneumatic pump (P). Adjustments were made with the windkessel chamber size (W), the resistances modulator (R), and the Utah heart driver. Hematocrit changes were made in the reservoir with blood containing oxygen bubbles at 37°C. Each artery segment was mounted in the perfusion line and immersed in a thermally regulated Tyrode's solution (T). Statham P23 transducer (PS) was used to calibrate the pressure microtransducer (PK). Pressure and diameter (D, sonomicrometer) signals were displayed on a monitor (M), registered (CR, chart recorder), and digitized with a personal computer (PC).

The chamber was filled with Tyrode's solution kept at 37°C. The pH of the solution was 7.4. The perfusion line was composed of polyethylene tubing and a windkessel chamber powered by a pneumatic pump (Jarvik model 5, Kolff Medical; Salt Lake City, UT). The pneumatic device was regulated with a Utah heart driver that allowed fine adjustments of heart rate, length of systolic and diastolic periods of each cycle, and pressure values. After being placed in the specimen chamber, the arterial segment was allowed to equilibrate for a period of 20 min under steady flow conditions of 160 ml/min, at a stretching rate of 80 beats/min (1.34 Hz), and maintaining pressure levels within the physiological range assessed in in vivo measurements (mean pressure value: 90 ± 8 mmHg).

In all experiments, arterial pressure-diameter signals were digitized on an IBM-compatible personal computer (Pentium III, 300 MHz) with a specific program manufactured in our laboratory (1). Also, in vitro instantaneous pressure-diameter loops were monitored during all experiments.

In vivo pressure and diameter signal shapes were taken into account in the adjustment of the windkessel chamber size and resistances (Fig. 2). The similarity criteria of the in vivo and in vitro curves were the morphology given by the maximum value of cross-correlation function between absolute values of both curves.


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Fig. 2.   In vitro (A) and in vivo (B) pressure (left measurement units) and diameter (right measurement units) waves obtained in the same artery sample.

In vitro arterial measurements were performed before and after arterial DE and were obtained by repeated gentle rubbing with a partially inflated 7-Fr Fogarty embolectomy catheter. In all cases, we infused 2 cm of saline solution in the balloon of the Fogarty catheter. This determined a mean inflating pressure of 130 mmHg, which was the mean arterial systolic pressure level observed in in vivo condition. When a distending pressure in the Fogarty balloon determined a given diameter value, we put special attention on checking that the in vivo systolic external diameter was always higher than the maximum balloon diameter, previous to DE, in each experimental session. In this way, we ensured the integrity of the arterial wall structure.

This investigation conforms to the Guide for the Care and Use of Laboratory Animals published by the National Institutes of Health (NIH Publication No. 85-23, Revised 1996).

Calculations. Arterial wall thickness (h) was calculated as the difference between the external artery radius (Re), obtained by ultrasonic measurements, and the internal radius (Ri), estimated according to the following equation
R<SUB>i</SUB> = <RAD><RCD><IT>R</IT><SUP>2</SUP><SUB>e</SUB> − [V<IT>/</IT>(<IT>&pgr;×L</IT>)]</RCD></RAD>
where V is the artery volume, calculated by using the weight of the artery segment and assuming a tissue density of 1.066 g/ml, and L is the length of the artery segment (1).

Afterward, using a linear elastic theory and assuming an isotropic homogeneous elastic material for the artery under study, incremental elastic modulus (Einc) was calculated as the slope of the stress-strain (sigma -epsilon ) curve, which theoretically describes the stiffness of a vessel independent of its geometry, according to the formula
E<SUB>inc</SUB><IT>=</IT>0.75(d<IT>&sfgr;/</IT>d<IT>ϵ</IT>)
sigma  was calculated as
&sfgr;=(P<IT>×R</IT>)<IT>/h</IT>
where P is the arterial pressure and R is the midwall radius obtained through
R=(R<SUB>e</SUB><IT>+R</IT><SUB>i</SUB>)<IT>/</IT>2
Finally, epsilon  of the artery was calculated as
ϵ=R/R<SUB>0</SUB>
where R0 is the nonstressed midwall radius measured at approx 25 mmHg of aortic pressure at the end of each experimental session (8). Values of Einc were obtained for arbitrary blood viscosity levels: 2, 2.5, 3, 3.5, and 4 mPa · s, within the range under study, both before and after arterial DE in each experimental session.

The value of pulse pressure at which Einc was calculated was ~50 mmHg. Also, the differences between Einc values, with respect to the Einc value corresponding to the basal blood viscosity (Delta Einc), were obtained before and after DE.

Histological studies. Histological studies using hematoxilin-eosin stain, Gomori stain, and orcein stain for elastic fiber technique were performed to confirm successful endothelial removing in the analyzed segments of ovine arteries. Particular attention was directed to detect alterations in the media and adventitia layers structure.

Statistical analysis. All measurements and calculated values were expressed as means ± SD. Values of P < 0.05 were considered statistically significant. Regression analysis was performed by the least-squares method. Results were subjected to one-way analysis of variance for repeated measurements with a Bonferroni post hoc test.


    RESULTS
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RESULTS
DISCUSSION
REFERENCES

Histological studies, which were performed to confirm endothelial removal, revealed the integrity of the media and adventitia layers. No technical mistakes were observed during each experimental session.

Increases in blood hematocrit always resulted in increases of blood viscosity. Increases in viscosity levels induced increases in mean arterial diameter (in absolute values). Essentially, in our experiments, changes in mean arterial diameter induced by raising blood viscosity were more remarkable in intact arteries (Fig. 3). Statistical differences (P < 0.05) in arterial diameters between endothelized and DE arteries were found >2.50 mPa · s viscosity value.


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Fig. 3.   Absolute values of mean diameter changes in intact arteries and after deendothelization (DE) at different blood viscosity (BV) levels. *P < 0.05.

To summarize in only one variable the opposite pulsatile diameter changes, experimented by intact arteries and after DE, we defined a new variable (Delta PD) equal to
&Dgr;PD<IT>=</IT>(PDIA<SUB>a</SUB><IT>−</IT>PDIA<SUB>0</SUB>)<IT>−</IT>(PDDE<SUB>a</SUB><IT>−</IT>PDDE<SUB>0</SUB>)
where PDIAa is the actual pulse diameter value at each different viscosity level and PDIA0 is the initial diameter value, both in intact arteries. PDDEa is the actual pulse diameter value at each different viscosity level and PDDE0 is the initial diameter value, both after DE. Statistical differences in Delta PD were found beyond blood viscosity levels of 2.50 mPa · s (P < 0.05) (see Fig. 4).


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Fig. 4.   Mean pulse diameter changes (Delta PD) at different BV levels. *P < 0.05.

As shown in Fig. 5, an inverse relationship between Einc and blood viscosity values was found in an intact artery under study (Fig. 5, closed circles). This behavior was fitted with the use of an exponential regression analysis (Fig. 5, solid trace). This procedure allowed an exponential regression analysis in each intact artery and a logarithmic regression analysis in each DE artery of the entire population under study. In both cases, the following strong regression coefficient was observed: r = 0.87 ± 0.12 and r = 0.90 ± 0.09, respectively. From the exponential and logarithmic curves, we selected the Einc values corresponding to each blood viscosity level.


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Fig. 5.   Exponential regression analysis (solid trace) of incremental elastic modulus (Einc)-BV data () measured in an intact artery.

Einc values were not statistically different in the presence or absence of endothelium (3.11 vs. 3.16 × 107 dyn/cm2) at a blood viscosity of 2.00 mPa · s (see Table 1). Increases in blood viscosity levels (i.e., 2.50, 3.00, 3.50, and 4.00 mPa · s) always resulted in decreases of Einc before DE (P < 0.05); inversely, similar increases in blood viscosity resulted in positive increments of Einc after DE (P < 0.05). These values of Einc before DE were always significantly lower (P < 0.05) than those obtained after DE for identical levels of blood viscosity (see Table 1).

                              
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Table 1.   Absolute values of Einc in arteries with or without endothelium at different blood viscosity levels

For the same blood viscosity incremented levels, Delta Einc before and after DE was significantly different (P < 0.05) (see Fig. 6).


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Fig. 6.   Delta Einc values for each level of BV before and after DE were significantly different (P < 0.05). Delta Einc values were always statistically significant (P < 0.05) compared with basal value (Delta Einc = 0).


    DISCUSSION
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ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

The aim of this work was to investigate changes in arterial wall compliance, through incremental elastic modulus, due to viscosity-induced changes in shear stress in a circulation loop maintaining constant blood flow. The major finding was that increases in blood viscosity determined decreases in the incremental elastic modulus in normal intact arteries, whereas similar increases in blood viscosity determined increases in the incremental elastic modulus in DE arteries. It was also observed that increases in blood viscosity levels induced changes in arterial diameters.

Changes in arterial diameter values, due to shear force increments induced by blood viscosity, showed similar trends as those reported previously (18, 19, 24). The lack of statistical significance before achieving 2.5 mPa · s in blood viscosity might be due either to the small sample of arteries explored or to the fact that the increase in viscosity was not enough to induce significant changes in diameter. Another explanation would be that diameter measurements were performed using the ultrasonic technique and slight arterial diameter changes (<2.3%) might be due to the fact of assuming constant the velocity of sound through different levels of hematocrit. This spurious effect could induce mistakes in the absolute diameter measurement in the order of 3%, according to specifications of the Sonomicrometer operator manual (Triton Technologies; San Diego, CA).

Changes in mean arterial diameter induced by raising blood viscosity were remarkable in intact arteries. This behavior is similar to previous in vivo and in vitro study reports, where vasodilatation was found in intact arteries and no changes were observed after DE (19).

Elastic changes are shown in Fig. 7, in which three blood viscosity levels determined different pressure-diameter schematic relationships before and after DE in the same artery. It is important to point out that in intact arteries, as blood viscosity was raised, arterial compliance increases resulted in an augmentation in pulse diameter. On the other hand, after DE, as blood viscosity was raised, arterial compliance decreases resulted in a decrease in pulse diameter. This trend was observed previously in conscious dog aortic wall studies involving smooth muscle tone changes mediated by phenylephrine infusion (1, 2).


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Fig. 7.   Schematic diagram of arterial purely elastic pressure-diameter (P-D) relationship in three different BV levels in an artery before and after deendothelization (DE). , Mean diameters. P1 and P2 pressure values of aortic pressure correspond to pulse diameter values (PD1-PD3) at different levels of BV.

Because the effect of an increase in blood viscosity could be compared with the variations found under smooth muscle tone modifications, it could be observed that raises in smooth muscle tone (increases in blood viscosity after DE) tended to increase Einc and to decrease mean and pulsatile diameter. A decrease in smooth muscle tone (raises in blood viscosity in intact arteries) tended to decrease Einc and to increase mean and pulsatile diameter. The conjunction of these conditions was a decrease in Einc and a trend to vasodilatation and pulsatile diameter increase.

In the light of these findings, the endothelium existence could allow an increase in compliance even more sharply than the one attributed to endothelium-derived relaxation factor release. In fact, arterial wall tone elasticity was modulated by blood viscosity-induced-shear stress in this study. Certainly, the response of incremental modulus seemed to be mediated by endothelium factors when blood viscosity increases. The elevation of Einc after DE contrasted sharply with the behavior of the intact artery; this is consistent with previous reports (9). This physiological effect might protect the integrity of ventricular-arterial coupling and could suggest that in endothelial dysfunction, increases in blood viscosity would involve changes in vascular tone and arterial stiffness, which would impair the performance of left ventricular pump function.

The in vitro model of mock circulation loop used in this study allowed to perform experimental sessions with arteries submitted to physiological ranges of pressure, stretching rate, and blood flow at different hematocrit values. This is an important issue, because smooth muscle tone mediated by endothelium factors are reported to be dependent of the beating activity of the heart (4, 10, 11, 13). Besides, the mechanical response of a viscoelastic material (as the arterial wall) depends both on the force applied and on the time it acts (3). Also, smooth muscle tone depends on blood viscosity, blood flow, and hematocrit values (15, 19, 20).

We had a special interest in mimicking in vivo pressure and diameter time waveforms. The in vivo curves obtained in the present study allowed to reach the physiological condition of the artery and to assess directly the diastolic phase, i.e., the pure elastic relationship.

Calculation of Einc was performed by using a method that was developed previously in our laboratory, through the purely elastic stress-strain relationship, which could be used with either intact or DE arteries (1, 2). On the basis of the arterial wall is an orthotropic, nonhomogeneous, and nonlinear material subjected to large strain variations; its dynamic behavior was characterized previously by our group (1), with the use of a second-order mechanic model with linear inertial and viscous moduli and nonlinear elasticity. However, in the present study, we focused our attention on the effect of blood shear force on the elastic behavior of the arterial wall. Therefore, we analyzed only the diastolic phase of the stress-strain loop, because its lower harmonic content coincides with the pure elastic stress-strain relationship. Our assumption allowed Einc calculation based on a linear elastic theory, as described previously (1). In fact, the use of the pure elastic stress-strain relationship allows the study of the elastic component of the total dynamic behavior of the arterial wall (5). Also, the elastic modulus calculation could be used in the characterizaton of a nonlinear elastic material. In the special case of the arterial wall, this Einc modulus, evaluated at mean pressure level, characterized the elastic response of the elastin fibers modulated by smooth muscle vasomotor tone (1, 5). Moreover, values of Einc obtained in our in vitro experiments were similar to those reported (3, 5, 14) in the same conditions.

The viscosity values used for the viscosity-Einc relationship calculation were those corresponding to a shear-rate value of 200 s-1. This value was chosen because shear-rate values >96 s-1 cause a minimal decrease in blood viscosity, so it can be considered as a Newtonian fluid; e.g., the viscosity values are independent of shear-rate values.

The arterial denudation method used in this study had been tested previously (20). We considered that the integrity of the arterial wall was preserved because no structural wall alteration in the media and adventitia layers were detected in histological studies. However, the endothelium removal could alter the wall thickness and might influence the calculation of Einc.

In conclusion, our results showed that arterial wall elasticity assessed through Einc was strongly influenced by blood viscosity (i.e., shear stress), probably due to either the presence or absence of endothelium relaxing factors, or direct shear smooth muscle activation when endothelial cells are removed.


    ACKNOWLEDGEMENTS

This work was supported by International Cooperative Program-Argentine National Council Grant A97S03 and Institut National de la Santé et de la Recherche Médicale-Research Institute Grant 4U010B.


    FOOTNOTES

E. I. Cabrera Fischer is a member of the Research Career of the Consejo Nacional de Investigaciones Cientificas y Técnicas de Argentina.

Address for reprint requests and other correspondence: E. I. Cabrera Fischer, Favaloro Univ., Basic Sciences Research Institute, Solís 453, 1078 Buenos Aires, Argentina (E-mail: fischer{at}favaloro.edu.ar).

The costs of publication of this article were defrayed in part by the payment of page charges. The article must therefore be hereby marked "advertisement" in accordance with 18 U.S.C. Section 1734 solely to indicate this fact.

10.1152/ajpheart.00330.2001

Received 12 March 2001; accepted in final form 24 September 2001.


    REFERENCES
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

1.   Armentano, RL, Barra JG, Levenson J, Simon A, and Pichel RH. Arterial wall mechanics in conscious dogs. Assessment of viscous, inertial, and elastic moduli to characterize aortic wall behaviour. Circ Res 76: 468-478, 1995.

2.   Armentano, RL, Levenson J, Barra J, Cabrera Fischer EI, Breitbart GJ, Pichel RH, and Simon A. Assessment of elastin and collagen contribution to aortic elasticity in conscious dogs. Am J Physiol Heart Circ Physiol 260: H1870-H1877, 1991.

3.   Bergel, DH. The dynamic elastic properties of the arterial wall. J Physiol (Lond) 156: 458-469, 1961.

4.   Boutouyrie, P, Boumaza S, Challande P, Lacolley P, and Laurent S. Smooth muscle tone and arterial wall viscosity. An in vivo/in vitro study. Hypertension 32: 360-364, 1998.

5.   Cox, RH. Passive mechanics and connective tissue composition of canine arteries. Am J Physiol Heart Circ Physiol 234: H533-H541, 1978.

6.   Davies, PF, and Tripathi SC. Mechanical stress mechanisms and the cell. An endothelial paradigm. Circ Res 72: 239-245, 1993.

7.   De Simone, G, Devereux RB, Chien S, Alderman MH, Atlas SA, and Laragh JH. Relation of blood viscosity to demographic and physiologic variables and to cardiovascular risk factors in apparently normal adults. Circulation 81: 107-117, 1990.

8.   Dobrin, PB, and Rovick AA. Influence of vascular smooth muscle on contractile mechanics and elasticity of arteries. Am J Physiol 217: 1644-1651, 1969.

9.   Fitch, RM, Vergona R, Sullivan ME, and Wang YX. Nitric oxide synthase inhibition inncreases aortic stiffness measured by pulse wave velocity in rats. Cardiovasc Res 51: 351-358, 2001.

10.   Frangos, JA, Huang TY, and Clark CB. Steady shear and step changes in shear stimulate endothelium independent mechanisms-superposition of transient and sustained nitric oxide production. Biochem Biophys Res Commun 224: 660-665, 1996.

11.   Jackson, WF, Mülsch A, and Busse R. Rythmic smooth muscle activity in hamster aortas is mediated by continuous release of NO from the endothelium. Am J Physiol Heart Circ Physiol 260: H248-H253, 1991.

12.   Koenig, W, Sund M, Filipiak B, Doring A, Lowel H, and Ernst E. Plasma viscosity and the risk of coronary heart disease. Results from the MONICA-Augsburg Cohort Study 1984 to 1992. Arterioscler Thromb Vasc Biol 18: 768-772, 1998.

13.   Lamontagne, D, Pohl U, and Busse R. Mechanical deformation of vessel wall and shear stress determine the basal release of endothelium-derived relaxing factor in the intact rabbit coronary vascular bed. Circ Res 70: 123-130, 1992.

14.   Leayroyd, BM, and Taylor MG. Alterations with age in the viscoelastic properties of human arterial walls. Circ Res 18: 278-292, 1966.

15.   Levenson, J, Flaud P, del Pino M, and Simon A. Blood viscosity as a chronic contributing factor of vasodilation in humans. J Hypertens 8: 1049-1055, 1990.

16.   Levenson, J, Simon A, Cambien F, and Beretti C. Cigarettes smoking and hypertension. Factors independently associated with blood hyperviscosity and arterial rigidity. Arteriosclerosis 7: 572-578, 1987.

17.   Lowe, GD, Lee AJ, Rumley A, Price JF, and Fowkes FGR Blood viscosity and risk of cardiovascular events: the Edinburgh Artery Study. Br J Haematol 96: 168-173, 1997.

18.   Melkumyants, AM, and Balashow SA. Effect of blood viscosity on arterial flow induced dilator response. Cardiovasc Res 24: 165-168, 1990.

19.   Melkumyants, AM, Balashov SA, and Khayutin VM. Endothelium dependent control of arterial diameter by blood viscosity. Cardiovasc Res 23: 741-747, 1989.

20.   Pohl, U, Holtz J, Busse R, and Bassenge E. Crucial role of endothelium in the vasodilator response to increased flow in-vivo. Hypertension 8: 37-44, 1986.

21.   Razavian, M, del Pino M, Simon A, and Levenson J. Increase in erythrocyte disaggregation shear stress in hypertension. Hypertension 20: 247-252, 1992.

22.   Simon Ch, A, Flaud P, and Levenson J. Non-invasive evaluation of segmental pressure drop and resistance in large arteries in humans based on a Poiseuille model of intra-arterial velocity distribution. Cardiovasc Res 24: 623-626, 1990.

23.   Yarnell, JWG, Baker IA, Sweetnam PM, Bainton D, O'Brien JR, Whitehead PJ, and Elwood PC. Fibrinogen, viscosity, and white blood cell count are major risk factors for ischemic heart disease: the Caerphilly and Speedwell Collaborative Heart Disease Studies. Circulation 83: 836-844, 1991.

24.   Young, MA, and Vatner SF. Blood flow- and endothelium-mediated vasomotion of iliac arteries in conscious dogs. Circ Res 61, Suppl: II8-II93, 1987.


Am J Physiol Heart Circ Physiol 282(2):H389-H394
0363-6135/02 $5.00 Copyright © 2002 the American Physiological Society



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