| Literature DB >> 23469096 |
W Alan C Mutch1, Sunni R Patel, Ayda M Shahidi, Susith I Kulasekara, Joseph A Fisher, James Duffin, Christopher Hudson.
Abstract
BACKGROUND: Monitoring cerebral saturation is increasingly seen as an aid to management of patients in the operating room and in neurocritical care. How best to manipulate cerebral saturation is not fully known. We examined cerebral saturation with graded changes in carbon dioxide tension while isoxic and with graded changes in oxygen tension while isocapnic. METHODOLOGY/PRINCIPALEntities:
Mesh:
Substances:
Year: 2013 PMID: 23469096 PMCID: PMC3585256 DOI: 10.1371/journal.pone.0057881
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Demographics.
| Gender | 10 M/3 F |
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| 29.4±4.4 |
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| 70±7 |
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| 172±9 |
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| 110±4 |
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| 37±2 |
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| 98±1 |
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| 77±11 |
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| 122±11 |
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| 77±11 |
Age in years.
Weight in kg.
Height in cm.
ET in mmHg.
SpO2 in %.
HR in bpm.
BP in mmHg.
Figure 1Model-based prospective end-tidal gas targeting (MPET) in one subject.
The x-axis is labelled in minutes. Note stable end-tidal oxygen tensions during manipulation of end-tidal carbon dioxide and vice versa. For each sequence the breath-by-breath end-tidal carbon dioxide tensions are shown as the solid red dots on the top of the blue waveform trace and end-tidal oxygen tensions as the solid blue dots on the bottom of the red waveform trace.
Figure 2As in Figure 1 for the same subject but for the hypoxic end-tidal sequences.
These data were obtained after two of the gas cylinders supplying the MPET were changed from a 10% oxygen mixture to a 6% mixture.
Changes in ETCO2 with isoxia.
| Sequence | ETCO2 | ETO2 | SPO2 | HR | Sys BP | Dia BP |
| B/L | 37±2 | 110±4 | 98±1 | 77±11 | 122±11 | 77±11 |
| ETCO2 −5 mmHg | 32±2 | 109±4 | 98±1 | 78±12 | 122±12 | 76±6 |
| ETCO2 −10 mmHg | 27±2 | 110±5 | 99±1 | 77±13 | 122±12 | 77±13 |
| ETCO2 −15 mmHg | 37±2 | 110±4 | 98±1 | 77±11 | 122±11 | 77±11 |
| ETCO2 +5 mmHg | 42±2 | 110±4 | 98±1 | 75±11 | 125±11 | 79±6 |
| ETCO2 +10 mmHg | 47±2 | 110±4 | 98±1 | 79±10 | 128±11 | 81±7 |
| ETCO2 +15 mmHg | 52±2 | 110±4 | 99±1 | 82±12 | 135±11 | 82±12 |
Where:
B/L is baseline.
p<0.05 Tukey’s test vs. B/L.
Changes in ETO2 with isocapnia.
| Sequence | ETCO2 | ETO2 | SPO2 | HR | Sys BP | Dia BP |
| B/L | 37±2 | 110±4 | 98±1 | 77±11 | 122±11 | 77±11 |
| ETO2 300 mmHg | 37±2 | 301±3 | 100±1* | 73±10* | 124±11 | 79±5 |
| ETO2 400 mmHg | 37±2 | 400±2 | 100±1* | 74±10* | 124±9 | 73±10 |
| ETO2 500 mmHg | 37±2 | 501±4 | 100±1* | 73±11* | 121±10 | 73±10 |
| ETO2 80 mmHg | 37±2 | 79±1 | 96±2* | 75±11 | 122±12 | 75±12 |
| ETO2 60 mmHg | 37±2 | 59±1 | 92±2* | 77±12 | 123±10 | 77±13 |
| ETO2 50 mmHg | 37±2 | 49±1 | 85±1* | 84±11* | 118±13 | 84±11 |
Where:
B/L is baseline.
p<0.05 Tukey’s test vs. B/L.
Figure 3A study in one subject.
The relationship between end-tidal carbon dioxide and cerebral saturation demonstrating the linear relationship between the two variables (individual points in blue diamonds). The curve fit the equation y = 2.16×−112. The linear curve fit for these data was R2 = 0.98. The relationship between end-tidal oxygen and cerebral saturation demonstrating the log-linear relationship between the two variables (individual points in red squares). The hyperbolic curve fit for these data was R2 = 0.96. The curve fit the equation y = b/(x−a): where b = −774 and a = 72.8; the asymptote for maximal saturation for hyperoxia.
Linear Curve Fits for ETCO2 tensions and Cerebral Saturation.
| Subject | m | b | R2 | peak | CO2 | nadir | CO2 |
| 1 | 2.75 | −150 | 0.94 | 73 | 52 | 65 | 30 |
| 2 | 2.25 | −114 | 0.79 | 75 | 55 | 64 | 24 |
| 3 | 1.83 | −93 | 0.88 | 77 | 50 | 66 | 24 |
| 4 | 1.79 | −84 | 0.98 | 80 | 55 | 66 | 30 |
| 5 | 2.32 | −119 | 0.95 | 75 | 55 | 64 | 29 |
| 6 | 2.14 | −117 | 0.92 | 80 | 54 | 67 | 27 |
| 7 | 1.47 | −67 | 0.92 | 80 | 50 | 65 | 26 |
| 8 | 2.68 | −160 | 0.91 | 80 | 53 | 69 | 24 |
| 9 | 2.02 | −93 | 0.93 | 73 | 52 | 60 | 27 |
| 10 | 2.23 | −120 | 0.94 | 78 | 51 | 65 | 21 |
| 11 | 1.94 | −96 | 0.84 | 77 | 51 | 61 | 21 |
| 12 | 2.16 | −112 | 0.98 | 75 | 50 | 64 | 25 |
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Where:
y = mx+b.
Hyperbolic Curve Fits for ETO2 tensions and Cerebral Saturation.
| Subject | asym | b | R2 | peak | O2 | nadir | O2 |
| 1 | 73 | −1058 | 0.89 | 71 | 502 | 59 | 49 |
| 2 | 73 | −3069 | 0.78 | 68 | 306 | 57 | 48 |
| 3 | 78 | −1169 | 0.70 | 75 | 302 | 63 | 50 |
| 4 | 77 | −814 | 0.81 | 75 | 398 | 66 | 59 |
| 5 | 75 | −967 | 0.93 | 73 | 500 | 59 | 50 |
| 6 | 82 | −1414 | 0.65 | 78 | 301 | 64 | 49 |
| 7 | 74 | −888 | 0.95 | 73 | 500 | 60 | 50 |
| 8 | 80 | −603 | 0.89 | 78 | 304 | 66 | 50 |
| 9 | 72 | −1046 | 0.97 | 70 | 499 | 57 | 50 |
| 10 | 75 | −602 | 0.82 | 73 | 306 | 62 | 50 |
| 11 | 76 | −1358 | 0.79 | 74 | 499 | 65 | 48 |
| 12 | 73 | −774 | 0.96 | 71 | 497 | 59 | 49 |
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Where:
y = b/(x−a).
a = asym.