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1Department of Integrative Physiology, University of North Texas Health Science Center, Fort Worth, Texas; and 2Department of Anesthesia, Copenhagen Muscle Research Center, Rigshospitalet, University of Copenhagen, Denmark
Submitted 10 September 2004 ; accepted in final form 15 October 2004
| ABSTRACT |
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cerebral autoregulation; carbon dioxide; blood flow; metabolism
Although acute changes in ABP are transmitted to the cerebral circulation, under normal conditions the cerebral blood flow tends to return to its original value within a few seconds (1, 26). This is usually referred to as dynamic CA, and it correlates well with assessments of static autoregulation (26, 37). During mild to heavy exercise, dynamic CA is maintained and may reflect a balance between the influence of sympathetic activity and PaCO2 (5). However, it remains unknown whether dynamic CA becomes enhanced during exhaustive exercise when PaCO2 decreases. To test this question, subjects exercised to exhaustion on a bicycle ergometer while beat-to-beat measurements of middle cerebral artery (MCA) mean blood flow velocity (Vmean) and mean arterial pressure (MAP) were made and analyzed using linear dynamic analysis (26, 39, 41). At the same time, jugular venous oxygen saturation (SvO2) values were determined to assess changes in whole brain blood flow.
| METHODS |
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Protocol. The subjects arrived at the laboratory after fasting overnight. After catheterization, they were seated in a semirecumbent position on a modified Krogh cycle ergometer. After a 10-min resting period, the subjects began cycling at 10 W, which was subsequently adjusted to the target heart rate (HR) of 160 beats/min, i.e., to 168 ± 5 W (mean ± SE), which was continued until they could no longer maintain a pedaling frequency of 60 rpm despite strong verbal encouragement.
Measurements.
A catheter (1.1 mm inner diameter, 20 gauge) was placed in the brachial artery of the nondominant arm, and ABP was measured using a Bentley transducer (Uden) positioned at the level of the right atrium and connected to a pressure-monitoring system (model M1275A; Hewlett-Packard). Beat-to-beat data of cardiovascular variables were acquired and collected using a personal computer with customized software. The HR, stroke volume (SV), and thus cardiac output (
) were calculated from the blood pressure waveform using the Model flow method incorporating age, sex, height, and weight (BeatScope 1.0 software; TNO TPD; Biomedical Instrumentation; Amsterdam, The Netherlands). Model flow measurement provides a reliable estimate of changes in
during exercise in healthy young humans (36), and SV and
were expressed relative to rest. Arterial blood samples were obtained with subjects at rest and exercising and were stored in ice water until analysis for pH, arterial PO2 (PaO2) and PaCO2, oxygen saturation (SaO2), and glucose and lactate levels (model ABL725; Radiometer; Copenhagen, Denmark). In addition, a catheter (2.2 mm, 14 gauge) was placed in the right internal jugular vein for measurement of internal jugular venous pressure, venous pH, venous PO2 (PvO2) and venous PCO2 (PvCO2), oxygen saturation (SvO2), and glucose and lactate levels. The MCA Vmean was obtained by transcranial Doppler ultrasonography (Multi-Dop X; DWL; Sipplingen, Germany) with a 2-MHz probe placed over the temporal window and fixed with an adjustable headband and adhesive ultrasonic gel (Tensive; Parker Laboratories; Orange, NJ). Cerebral vascular resistance index (CVR index) was expressed as (MAP at MCA level) (jugular venous pressure)/MCA Vmean. The MAP at the MCA level took into consideration the vertical distance from the fourth intercostal space in the midclavicular line (heart level) to the Doppler probe (i.e., hydrostatic the vertical length x 0.77 mmHg/cm). To evaluate changes in brain activation, the cerebral metabolic ratio was calculated from the arteriovenous differences across the brain for O2/(glucose + one-half lactate) as previously described (7).
Data analysis.
Analog signals of ABP and the spectral envelope of MCA Vmean were sampled at 100 Hz and digitized at 12 bits for offline analysis. Beat-to-beat MAP and MCA Vmean values were obtained by integrating analog signals within each cardiac cycle and were linearly interpolated and resampled at 2 Hz for spectral analysis of dynamic CA (39). When subjects were at rest or exercising, dynamic CA was calculated as the transfer-function gain and phase shift between fluctuations in MAP and MCA Vmean (39). The transfer gain and phase shift reflect the relative amplitude and time relationship between the changes in MAP and MCA Vmean over a specified frequency range. From the temporal sequences of MAP and MCA Vmean, the frequency-domain transformations were computed with a fast Fourier transformation algorithm. The transfer function H(f) between the two signals was calculated as H(f) = Sxy(f)/Sxx(f), where Sxx(f) is the autospectrum of changes in MAP and Sxy(f) is the cross-spectrum between the two signals. The transfer function magnitude |H(f)| and phase spectrum |
(f)| were obtained from the real part HR(f) and imaginary part HI(f) of the complex function
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Moreover, the transfer function H(f) was normalized to the mean values of input (x) and output (y) variables as H'(f) = [Sxy(f)x]/[Sxx(f)y], and the normalized gain was calculated as 20 log H'(f) to provide values in decibels. A value of 0 indicates that the output varied by the same fraction of the mean value as the input, and a negative or positive value indicate that the output varied less or more, respectively, than the input.
The squared coherence function MSC(f) was estimated as
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where Syy(f) is the autospectrum of changes in MCA Vmean. The squared coherence function reflects the fraction of output power (MCA Vmean) that can be linearly related to the input power (MAP) at each frequency. Similar to a correlation coefficient, this value varies between 0 and 1.
Spectral power of MAP, MCA Vmean, mean value of transfer function gain, phase, and coherence function were calculated in the very-low-frequency (VLF, 0.02 to 0.07 Hz), low-frequency (LF, 0.07 to 0.20 Hz), and high-frequency (HF, 0.20 to 0.30 Hz) ranges to reflect different patterns of the dynamic pressure-flow relationship (39, 40). The ABP fluctuations in the HF range, including those induced by the respiratory frequency, are transferred to MCA Vmean, whereas ABP fluctuations in the LF range are independent of the respiratory frequency, and the LF transfer analysis reflects CA mechanisms (8, 39). Furthermore, the VLF range of both the flow and the pressure variabilities appears to reflect multiple physiological mechanisms that confound interpretation. Thus we used the LF range for the spectral analysis to identify the dynamic CA during exercise.
Resting measurements were made during a 3-min data collection segment, whereas during exercise, the data segments of minutes 69 and 1215 and the 3-min period before exhaustion were used. The power spectra, transfer function gain, phase, and coherence of the minute 1215 segment could be calculated for only five subjects, because in two subjects the period before exhaustion overlapped.
Statistical analysis. One-way ANOVA (SigmaStat; Jandel Scientific Software; SPSS; Chicago, IL) with repeated measures was used to assess the differences in the steady-state hemodynamic variables, spectral power of HR, MAP and MCA Vmean, transfer function gain, phase, and coherence function in each frequency range between rest and the three exercise segments. A Student-Newman-Keuls test was employed post hoc when main effects were significant, i.e., P < 0.05. Data are expressed as means ± SE, and the relationships between SvO2, MCA Vmean, and PaCO2 are described using linear regression analysis.
| RESULTS |
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(Table 1), and exhaustion was reached after 26.8 ± 5.8 min. HR continued to increase with time from 5 min (166 ± 4 beats/min) to exhaustion (185 ± 3 beats/min; P < 0.05), whereas SV and
did not change significantly during exercise.
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MAP, MCA Vmean, SvO2, and PaCO2 values. Representative changes in MAP and MCA Vmean during exercise are outlined for one subject in Fig. 1. Despite no significant change in MAP throughout exercise to exhaustion, MCA Vmean decreased gradually toward exhaustion. The increase in MAP from rest to exercise was 23.5 ± 3.2% at 5 min, 19.4 ± 3.8% at 15 min, and 18.3 ± 4.3% at exhaustion (P < 0.05), while the changes in MCA Vmean were 19.7 ± 5.3, 12.8 ± 7.5, and 2.0 ± 9.0%, respectively (Table 1; P < 0.05). Thus CVR index tended to increase from 1.16 ± 0.06 mmHg·s·cm1 at rest to 1.51 ± 0.23 mmHg·s·cm1 (P = 0.11) at exhaustion. There was a small increase in PaCO2 at the beginning of exercise, but PaCO2 decreased to below the resting value at exhaustion (P < 0.05). Thus during exercise, the reduction in MCA Vmean was related to the decrease in PaCO2 (MCA Vmean = 33 + 6.8 x PaCO2; r = 0.47; P = 0.04; Fig. 2A). Similarly, SvO2 decreased from 68 ± 1 to 58 ± 2% at exhaustion and was also related to the decrease in PaCO2 (SvO2 = 34 + 5.0 x PaCO2; r = 0.74; P < 0.001; Fig. 2B).
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| DISCUSSION |
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3.9 kPa) that was developed by exercise to exhaustion appeared to be markedly less than at rest, i.e., 12 vs. 29%/kPa (12).
The CA maintains a constant cerebral blood flow and is considered to operate within a MAP range of 60150 mmHg as long as
and PaCO2 remain stable (28). However, cerebral blood flow is highly sensitive to alterations in PaCO2 (1, 8, 9, 12, 14, 27, 31). For example, at rest, increases in PaCO2 dilate the cerebral resistance vessels and promote blood flow, whereas a decrease causes vasoconstriction of the cerebral resistance vessels (14, 17, 31), which consequently produces marked changes in MCA Vmean without changes in diameter (12, 14, 31). The relationship between MCA Vmean and PaCO2 is unclear and has been reported to be linear (12), sigmoidal (31), and exponential (14). The cerebral metabolic demand for oxygen also contributes to changes in MCA Vmean (4). Throughout exercise to exhaustion, SvO2 decreased and correlated to the decrease in PaCO2 (see Fig. 2B), which suggests that PaCO2 maintains its ability to cause vasoconstriction of the cerebral resistance vessels during exhaustive exercise. With both MAP and
remaining stable during exercise, the relationship between individual MCA Vmean and PaCO2 ranging from 5.5 to 3.9 kPa was linear (see Fig. 2A), but the slope was approximately half of that found both at rest (12) and during exercise combined with the administration of CO2 to the inspired air (24). Moreover, during exercise, MCA Vmean was higher than expected for a given PaCO2.
The cerebral metabolic rate of oxygen remains stable during cerebral activation (23). Therefore, during the initial 5 min of exercise, a decrease in the a-v diff in blood oxygen saturation across the brain indicates enhanced perfusion (see Table 1). However, at 15 min of exercise and at exhaustion, the a-v diff in blood oxygen saturation across the brain was not significantly different from that at rest, which suggests normalization of cerebral blood flow. In addition, the a-v diff of lactate concentration across the brain indicated increased uptake as the subject became tired particularly at exhaustion. Moreover, the cerebral metabolic ratio decreased during exercise to exhaustion. These results substantiate the hypothesis that cerebral metabolism is enhanced by intense exercise. Ide and co-workers (13, 15) found that changes in
independent of MAP affect MCA Vmean. However, in the present study, both
and MAP remained stable during exhaustive exercise, and the decreases in PaCO2 with exercise-induced hyperventilation therefore played a major role in regulation of MCA Vmean.
By using linear dynamic analysis between MAP and MCA Vmean, increases in the LF transfer function gain and normalized gain were identified during exhaustive exercise. Such an increase in transfer function gain between beat-to-beat MAP and MCA Vmean indicates a reduction in dynamic CA (26, 39, 40), whereas at rest, dynamic CA increases when PaCO2 is reduced (8, 27). By deflating thigh-mounted blood pressure cuffs, the rate of regulation, which is an index of dynamic CA, was calculated as 0.38, 0.20, and 0.11 s1 in hypocapnia, normocapnia, and hypercapnia, respectively (1). Equally, Edwards et al. (9) used transfer function analysis to demonstrate that dynamic CA is improved at low end-tidal PCO2. In the present investigation, the sympathoexcitation associated with exhaustive exercise (10, 11, 33) and hyperventilatory response to metabolic acidosis and its resultant hypocapnia (16) would be expected to enhance dynamic CA (1, 8, 9, 27). However, the transfer function gain was increased, which indicates impairment of dynamic CA. The impairment in dynamic CA may be related to the altered milieu of cerebral vessels associated with the efflux of metabolites into the vascular tissue related to increased brain metabolism (7). In the systemic circulation, such increases in metabolites have been found to alter vasomotor tone (18). However, brain metabolism may not be the only reason that dynamic CA becomes impaired during exercise.
Another possible explanation for impaired dynamic CA is acute hyperammonemia during exhaustive exercise. In patients with acute liver failure, sympathetic regulation of cerebral blood flow is impaired (20), and CA becomes impaired in response to stepwise hypotensive stimuli (21), which may be related to ammonia-induced perturbations of brain metabolism (6, 25). Similarly, intense exercise increases the blood content of ammonia, which easily penetrates the blood-brain-barrier (2). Thus impaired dynamic CA and reduced responsiveness of MCA Vmean to changes in PaCO2 could result from elevated ammonia in the brain during exhaustive exercise.
The range or set point of the function representing both static and dynamic CA is influenced by the prevailing perfusion pressure (35). In chronic hypertension, the limits of the CA function curve are shifted to the higher MAP (28), whereas chronic cerebral hypoperfusion shifts the curve to a lower pressure (38). Acute exposure to orthostatic stress such as head-up tilt and lower body negative pressure results in a downward (3) or rightward (41, 42) shift in the CA curve. Levine et al. (22) speculate that sympathetic activation during lower body negative pressure shifts the CA curve to the right and compromises CA during orthostatic hypotension and may contribute to symptoms of presyncope. However, it has been reported (13) that during heavy exercise, the prospect of hyperperfusion of the brain was prevented by sympathoexcitation and may be reflective of a rightward shift in the CA function curve. In the present investigation, although a rightward shift in the CA curve may have been present especially at exhaustion, dynamic CA was impaired. This impairment was associated with the hyperventilatory response to metabolic acidosis producing hypocapnia; therefore, we conclude that the interaction between sympathoexcitation and decreases in PaCO2 are changed by exhaustive exercise via an unidentified mechanism.
Potential limitations. Estimating changes in cerebral blood flow via MCA Vmean could be influenced by changes in diameter of the insonated vessel. However, MCA diameter remains relatively constant under a variety of conditions (32, 34). Nonetheless, sympathetic activity may induce constriction of MCA during submaximal and, more particularly, during maximal exercise (16). However, sympathetic activation produced during muscle ischemia after rhythmic handgrip exercise does not change the luminar diameter of a systemic conduit artery (30). Pott et al. (29) suggested that the 50% increase of MCA Vmean during strenuous exercise (at >80% of maximal work capacity) may reflect MCA constriction when compared with the only 20% increase of MCA Vmean observed in athletes during low-workload exercise. However, these differences can be explained by the increase in sympathoexcitation producing greater constrictions of the cerebral resistance vessels at the higher workload without changing the MCA diameter. Hence, we contend that the beat-to-beat changes in MCA Vmean during steady-state exercise primarily reflect changes in flow, which is confirmed by the changes in SvO2. It should also be noted that during intense exercise, the MAP profile includes a considerable increase in pulse pressure. Considering that the fluctuations in MCA Vmean encompass changes in both peak systolic and diastolic flow velocities, it is important to consider the potential differences that may occur during these two distinct phases of the MCA Vmean profile. This is particularly important with regard to the increase in the systolic pressure wave that must be countered by CA.
In conclusion, the relationship between MCA Vmean and PaCO2 appears to be linear throughout the range of PaCO2 that was produced by subjects' exercise to exhaustion. However, the slope of the relationship curve was markedly less during exercise than at rest, and despite the large reduction in PaCO2 resulting from hyperventilation, dynamic CA was impaired.
| ACKNOWLEDGMENTS |
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| FOOTNOTES |
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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.
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