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1Department of Anesthesiology, University of Massachusetts Medical School, Worcester, Massachusetts; and 2U. S. Army Institute of Surgical Research, Fort Sam Houston, Texas
Submitted 5 June 2007 ; accepted in final form 13 November 2007
| ABSTRACT |
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tissue oxygen; near infrared spectroscopy; physiological monitoring; hemodynamic instability; lower body negative pressure
The physiological response to hemorrhage includes significant vasoconstriction to help maintain adequate perfusion pressure to vital organs. In swine models of hemorrhage, this can be observed as an early, rapid, and significant decrease in peripheral and splanchnic oxygenation (3, 26) as blood is shunted to the heart and brain. On the basis of this known physiological response, we hypothesize that a noninvasive assessment of muscle oxygen could provide a significantly earlier indication of blood volume loss than the standard vital sign measurements.
Near infrared spectroscopy (NIRS) is in wide clinical use for the determination of arterial oxygen saturation (SaO2), which provides information on pulmonary gas exchange. When blood flow to the peripheral muscles is decreased, an increase in oxygen extraction is reflected in a reduction in muscle oxygen saturation (SmO2; Ref. 3) and muscle oxygen tension (PmO2; Ref. 28), both of which can be determined noninvasively with NIRS. It is also possible to determine muscle pH (pHm) using NIRS (28, 37). In swine hemorrhage, tissue pH is significantly more sensitive to shock than measures of arterial and venous pH (26), and depressed tissue pH is strongly associated with negative outcomes (27). From a practical standpoint, NIRS instruments can be made small and portable, allowing them to be used for rapid, noninvasive patient assessment both inside and outside the hospital.
Human models for the controlled study of acute hemorrhage and hemorrhagic shock are very limited because of ethical issues associated with the withdrawal of large volumes of blood from healthy human subjects (18). However, a noninvasive human model for assessing acute, progressive central hypovolemia such as that seen in hemorrhagic shock is based on the use of lower body negative pressure (LBNP). Human volunteers can be subjected to increasing levels of negative pressure applied to the lower body, thus creating central hypovolemia that induces hemodynamic responses similar to those reported during acute hemorrhage (9). We thus used the LBNP model to assess the response of noninvasively determined SmO2 and pHm to central hypovolemia. On the basis of previous animal studies, we hypothesized that SmO2 and PmO2 would provide a very early indicator of central hypovolemia, while significant changes in pHm would only occur later in the hypovolemic challenge when an imbalance between oxygen delivery and demand developed.
| MATERIALS AND METHODS |
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Protocol. With the use of a neoprene skirt designed to form an airtight seal between the subject and the chamber, the application of negative pressure to the lower body (below the iliac crest) results in a redistribution of blood away from the upper body (head and heart) to the lower extremities and abdomen. This model provides conditions of controlled, experimentally induced hypovolemic hypotension, offering a valuable method for investigating monitoring devices such as NIRS. Although absolute equivalence between the magnitudes of negative pressure applied and actual blood loss cannot be determined at this time, review of human and animal data has revealed ranges of effective blood loss (or fluid displacement) caused by LBNP. On the basis of the magnitude of induced central hypovolemia, we estimate that 10–20 mmHg negative pressure produces hemodynamic responses equivalent to those resulting from blood loss of 400–550 ml; 20–40 mmHg LBNP induces hemodynamic responses equivalent to blood loss of 550–1,000 ml; while >40 mmHg LBNP induces responses equivalent to blood loss approximating 1,000 ml or more (9).
Each subject reported to the laboratory for a progressive LBNP protocol that was designed to test his/her tolerance to experimentally induced hypotensive hypovolemia. The subject was first instrumented with noninvasive devices to measure HR, stroke volume (SV), arterial blood pressure, PmO2, and pHm. The LBNP protocol consisted of a 5-min baseline period followed by 5 min of chamber decompression to –15, –30, –45, and –60 mmHg and additional increments of –10 mmHg every 5 min until either the onset of cardiovascular collapse or the completion of 5 min at –100 mmHg. Cardiovascular collapse was defined by one or a combination of the following criteria: 1) a precipitous fall in systolic blood pressure (SBP) >15 mmHg and/or sudden bradycardia; 2) progressive diminution of SBP <70 mmHg; or 3) voluntary subject termination due to discomfort from presyncopal symptoms such as sweating, nausea, dizziness, or gray-out. At the onset of cardiovascular collapse, the chamber vacuum was released to ambient pressure to rapidly restore blood flow to the central compartment. To assure subject safety, an ACLS-certified physician was present in the laboratory building during all LBNP tests.
Hemodynamic measurements. Continuous HR was measured from a standard electrocardiogram (ECG). Beat-by-beat SBP and diastolic blood pressure (DBP) were measured noninvasively using an infrared finger photoplethysmograph (Finometer Blood Pressure Monitor, TNO-TPD Biomedical Instrumentation, Amsterdam, The Netherlands). The Finometer blood pressure cuff was placed on the middle finger of the left hand, which, in turn, was laid at heart level. Excellent estimates of directly measured intra-arterial pressures during various physiological maneuvers have been demonstrated with this device (15, 16, 21, 33). Mean arterial pressure (MAP) was calculated by dividing the sum of SBP and twice DBP by three. Pulse pressure (PP) was calculated by subtracting DBP from SBP. Arterial oxygen saturation was measured using pulse oximetry (BCI Capnocheck Plus; Smiths Medical, Waukesha, WI).
While the Finometer is capable of determining SV and total peripheral resistance (TPR), superior accuracy in this setting has been observed with the thoracic bioimpendance technique (20). Beat-to-beat SV was measured noninvasively using thoracic electrical bioimpedance with an HIC-2000 Bio-Electric Impedance Cardiograph (Bio-Impedance Technology, Chapel Hill, NC). This technique is based on the resistance changes in the thorax to a low-intensity (4 mA), high-frequency (70 kHz) alternating current applied by band electrodes placed at the root of the neck at the xiphoid process at the midaxillary line. Ventricular SV was determined via the Kubicek equation (17): SV (in ml) =
x (L/Z0)2 x LVET x (dZ/dt), where
(in ohm/cm) is the blood resistivity, a constant of 135 ohms/cm in vivo; L (in cm) is the mean distance between the inner band electrodes (front and back); Z0 (in ohms) is the average thoracic background impedance; LVET (in seconds) is the left ventricular ejection time; and (dZ/dt) is the maximum height of the dZ/dt peak measured from the zero line. Correlation coefficients of 0.70–0.93 have been reported in SV measurements simultaneously made with thoracic electrical bioimpedance and thermodilution techniques (20). Cardiac output (Q) was calculated as the product of HR and SV, and TPR was estimated by dividing MAP by Q.
Hemodynamic data were sampled at 500 Hz and recorded directly to data-acquisition software (WINDAQ, Dataq Instruments, Akron, OH). Analysis of data was subsequently accomplished using commercially available analysis software (WinCPRS, Absolute Aliens, Turku, Finland). Data presented for each of these parameters represent the average values taken over the last 3 min of baseline and each LBNP level.
Noninvasive determination of SmO2, PmO2, and pHm.
SmO2, PmO2, and pHm were determined noninvasively using a NIRS monitor developed jointly by personnel from the Anesthesiology Department of the University of Massachusetts Medical School (Worcester, MA) and Luxtec (West Boylston, MA). This spectroscopic technique was validated for individual heart surgery patients against invasive PO2 and pH sensors inserted into the hypothenar muscle (28). The NIRS system used in this study employs additional mathematical preprocessing techniques to correct spectra for variation in skin pigmentation, fat, and muscle optical properties prior to the calculation of SmO2, PmO2, and pHm. These techniques are necessary to allow one calibration equation for each parameter to be used for all subjects. The optical sensor collects NIR reflectance spectra from deep within the forearm muscle (flexor digitorum profundus) every
20 s. The spectra are then processed with calibration equations contained in a dedicated computer. SmO2, PmO2, and pHm are simultaneously calculated from each spectrum, displayed as a trend, and stored on a hard drive contained in the system.
Light is collected with two sensors contained in the same housing. One sensor collects light that illuminates only the skin and fat layer. The second sensor collects light that illuminates the skin, fat, and muscle layer. Mathematical processing removes the light reflected from the skin and fat, leaving only the absorption spectrum of muscle (34). Removal of spectral interference from skin pigmentation and fat is critical to determining absolute chemical concentrations from muscle spectra. The mathematical equations for determining SmO2 and PmO2 from the corrected spectra are briefly described in the APPENDIX. A detailed description of the SmO2 calculation and its validation has recently been published by Yang et al. (36). PmO2 is calculated from the SmO2 determination. Since NIRS cannot distinguish myoglobin absorbance from hemoglobin absorbance, SmO2 refers to combined saturation of hemoglobin and myoglobin and PmO2 refers to partial pressure of oxygen in the interstitial fluid. The same absorption spectra are also processed by the computer to calculate pH. Subject-to-subject differences in muscle fiber structure produce optical variations that are corrected prior to pH calculation (35). The corrected spectra are then statistically related to previously determined invasive measurements of interstitial fluid pH to produce the calibration equation (28, 37). This second calibration equation is also contained in the computer and used to calculate pHm from the corrected spectra.
The light output of the system is assessed with three NIST-traceable reflectance standards (Avian Technologies, Wilmington, OH) with nominal values of 2, 50, and 99% prior to use on each subject to allow for determination of the absolute values of SmO2, PmO2, and pHm (29).
Statistical analysis. Values for NIRS measurements and hemodynamic parameters are presented as the mean ± SE. Data from all the noninvasive sensors were collected continuously. For each LBNP level, the last 3 min of data for each measured parameter were averaged to provide a single value for that level.
To evaluate the overall relationship between SV and TPR and SmO2, the percentage change from baseline was calculated to compensate for different baseline values between subjects. Each measured parameter was analyzed using a linear mixed model analysis of variance with a first order autoregressive covariance structure to determine if there was a significant variation during progressive LBNP. This type of analysis takes into account the repeated nature of the experimental design. If statistical differences were found, Bonferroni-corrected comparisons with baseline measurements were performed to determine the first level of LBNP that could be distinguished statistically from baseline (P < 0.05). Statistical analysis was performed using SPSS (version 14.0, SPSS, Chicago, IL).
| RESULTS |
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| DISCUSSION |
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The observation that decreases in SmO2 proportionately tracked the progressive fall in SV throughout the course of the LBNP protocol suggests that this noninvasive measurement is a sensitive marker of a limited Q and delivery of blood to peripheral tissues during central hypovolemia. Likewise, the inverse linear relationship between SmO2 and TPR implies that skeletal muscle vasoconstriction and a subsequent reduction in local tissue blood flow in response to central hypovolemia is a major cause of reduced regional oxygen in this laboratory model. These observations are consistent with the work of Fadel et al. (11) who simultaneously measured relative changes in forearm oxygenated hemoglobin plus myoglobin, blood flow, and vascular conductance during LBNP between –10 and –50 mmHg. These authors showed strong correlations between NIRS changes and both blood flow and vascular conductance. Our work demonstrates that there is an inverse relationship between NIRS-determined tissue oxygenation and TPR from the earliest levels of hypovolemia to the point of presyncope.
It has been known for many years that one of the earliest compensatory mechanisms in hemorrhage is sympathetically mediated reflex vasoconstriction (1). During hemorrhage, vasoconstriction is heterogeneous throughout the body, predominantly affecting skeletal muscle and splanchnic circulations to redirect blood flow to the heart and brain (5, 13, 22). Our results complement a previous suggestion that progressive LBNP simulates the acute hemodynamic responses occurring during the early stages of hemorrhagic shock (9). One of the novel aspects of the current study is the demonstration that noninvasively determined skin and fat corrected SmO2 can be used as an indication of this diversion of blood from the skeletal muscle (1), suggesting that it may be an early indication of hemorrhagic shock.
Figure 1 shows that pHm declined slowly until there was a large change in oxygen delivery, as evidenced by considerable reductions in SV and PmO2. pHm is significantly decreased at an LBNP level of –70 mmHg, corresponding to a fall in PmO2 to 27.4 ± 1.7 mmHg. We previously demonstrated a similar relationship between tissue pH and tissue PO2 in swine liver during hemorrhagic shock (27). In this animal study, measurements of tissue pH and PO2 with invasive sensors demonstrated a breakpoint (PO2crit) where pH began to decrease after tissue PO2 had decreased to 22.3 ± 3.8 mmHg (linear model; Ref. 27), a value similar to that observed in this human study. These data provide evidence that LBNP causes a tissue metabolic disturbance (i.e., muscle dysoxia in the forearm) similar to that observed during actual bleeding.
PP has been suggested as an easy to obtain hemodynamic parameter that provides an early indication of the reduction in SV and oxygen delivery (6). In a study of 30 trauma patients requiring helicopter transport, PP was a better predictor of mortality than MAP, HR, or arterial oxygen saturation (8). The current study shows that noninvasive PmO2 is an even earlier indicator of reduced oxygen delivery than PP (Table 1, Fig. 1). Likewise, transcutaneous oxygen tension (PtcO2) has been assessed in emergency patients (31); nonsurvivors had significantly lower PtcO2 values compared with survivors. However, application of PtcO2 equipment to rapidly deteriorating patients is limited by the necessary 20 min equilibration time needed to heat the skin (31). Such a heating protocol is not necessary for NIRS technology, suggesting that it may be more appropriate for monitoring trauma patients. Indeed, the spectroscopic assessment of SmO2 and PmO2 is noninvasive, continuous, portable, and can be started rapidly in a trauma or emergency response. This monitoring technique has the potential to provide early warning of impending cardiovascular collapse in the pre- and early hospital settings.
Our laboratory model of progressive, central hypovolemia (LBNP) provides reproducible hemodynamic responses both within and between subjects; our hemodynamic results were similar to those obtained in previous studies in the same and other laboratories (7, 9, 23). While this model provides us with some insight into changes in tissue oxygenation during the initial phase of hemorrhagic shock, we cannot extrapolate our findings to monitoring of patients in septic shock. The microvascular response to sepsis is expected to have a different time course and oxygenation profile and is the subject of a separate patient study.
The NIRS techniques used in this study are unique in that they report values for PmO2, SmO2, and pHm deep within the muscle, corrected for light absorption by skin and fat. Other studies employing NIRS report only tissue oxygen saturation, where the measurement is a nonspecific weighted average of oxygen saturation in the skin, fat, and muscle depending on the design of the sensor (3, 10). Our sensor is specifically designed to collect and analyze spectra from the muscle, eliminating spectral interferences from skin pigment and fat (34). In addition, the calculation methods used to determine PmO2 and SmO2 are independent of variations in muscle optical properties between subjects. However, the pHm calculation methods rely on applying a correction factor to account for subject-to-subject variation in muscle optical properties (35). The robustness of this correction factor may limit the absolute accuracy of the pHm measurement for sick individuals. Current work is investigating the limitations of the pH calculation and in providing accurate pHm determinations in both healthy and sick individuals. The PmO2 calculation described in the APPENDIX does not correct the hemoglobin dissociation curve for changes in pH, however, for in this study, pH changes are very small. Future work will enhance the PmO2 assessment by incorporating this additional information.
Conclusions. We demonstrated a noninvasive technique for the determination of SmO2, PmO2, and pHm in a clinical laboratory model that simulates hemorrhage in humans. SmO2 and PmO2 were found to be early indicators of a reduction in oxygen delivery, most likely resulting from increased vasoconstriction to shunt blood from the skeletal muscle to the heart and brain. Muscle pH begins to decrease only when oxygen levels are significantly reduced, suggesting that the decrease in pHm may signal the onset of dysoxia in the muscle tissue. This noninvasive, continuous technique lends itself to monitoring critically ill patients at risk for hemodynamic instability.
| APPENDIX |
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![]() | (1) |
is the oxygenated heme concentration, and CHb+Mb is the deoxygenated heme concentration, Hb represents hemoglobin and Mb myoglobin.
Attenuation of light by the subject's tissue, Aexp(
) at wavelength
is defined in Eq. 2:
![]() | (2) |
) is the measured diffuse reflectance intensity from a 99% diffuse reflectance reference standard at wavelength
, I(
) is the measured diffuse reflectance intensity from the subject at wavelength
. Incident light attenuation by tissue is caused by both absorption and scattering events. Light is absorbed by hemoglobin in the small blood vessels and myoglobin in the cells, as well as both intravascular and extravascular water and melanin pigment in the skin. Light is scattered away from physical structures in the tissue such as blood vessels and muscle fibers, as well as fat that lies over the muscle. Muscle or tissue oxygen saturation can be calculated from measured spectra by assuming that light attenuation is primarily a result of absorption by oxygenated and deoxygenated hemoglobin and myoglobin, as well as a result of the scattering by the tissue. Several methods have been proposed for acquiring the spectra and performing the calculations; these methods are reviewed for application in physiology by Ferrari et al. (12). All of these methods involve fitting the measured attenuation spectrum to different mathematical models that described light penetration through the tissue to separate absorption from scattering and then fitting the obtained absorption spectra to the Beer-Lambert Law, which relates the absorption to the heme concentration. Primary differences between methods relate to how light scattering is measured and separated from the absorption. Light scattering can be measured directly with spatially resolved continuous wave (CW) spectroscopy, time-resolved spectroscopy, and frequency-domain spectroscopic techniques. Recently van Beekvelt et al. (32) and Homma et al. (14) demonstrated that fat layers can influence the accuracy of an SmO2 calculation. We demonstrated a method to correct attenuation spectra for the spectral interference of fat prior to their use in calculating physiologically important parameters (34).
To calculate SmO2, we first remove the components of the spectrum that result from skin pigment absorption and fat scattering by using a two-source fiber optic probe. One source is placed close (2.5 mm) to the fiber optic bundle that transmits light to the spectrometer. This captures light from only the skin and fat layers. The second source, a farther distance from the detector bundle (30 mm), captures light from the skin, fat, and muscle layers. Light collected from the short distance pair is orthogonalized with the light from the long distance pair to generate a spectrum that describes attenuation from only the muscle layer. The details of this method are described in a prior publication (34). The corrected spectrum is then used for the calculation of SmO2 based on an adaptation of a method first proposed by Stratonnikov and Loschenov (30). In this method, a Taylor expansion attenuation model is used to model light that penetrates through the tissue. The light absorption is modeled by Beer's law and that of the scattering is modeled as a Taylor expansion term.
The skin color and fat corrected attenuation spectrum is then described with the Taylor series expansion model Amodel detailed by Stratonnikov and Loschenov (30)
![]() | (3) |
Hb, 
, and
wat are known extinction coefficients of Hb, HbO2, and water, respectively. Since hemoglobin and myoglobin have nearly identical extinction coefficients, only the extinction coefficients of hemoglobin are required. The function (c0 + c1
) describes the portion of the spectrum resulting from light that is scattered, as well as the wavelength-independent absorption caused by chromophores other than heme and water and the experimental difference caused by using Iref in Eq. 2 as the incident light intensity (I0) when calculating the attenuation spectra.
c0, c1 as well as cHb+Mb, c
, cwat, and L are obtained by nonlinear least square fitting of the measured attenuation spectrum Aexp to the modeled spectrum Amodel described by Eq. 3. Once cHb+Mb and c
are obtained, SmO2 is calculated using Eq. 1. One of the limitations of this technique is the inability to separate the deoxygenation of myoglobin from hemoglobin, hence, the general name muscle oxygen saturation.
The partial pressure of oxygen in the muscle (PmO2) can be calculated from SmO2 determined with this method. Severinghaus (25) describes the relationship between SO2 and PO2 under standard physiological conditions:
![]() | (4) |
For our application, SmO2 is calculated from skin pigment and fat-corrected spectra. Then PmO2 is calculated using Eq. 4. Again, PmO2 represents an average of hemoglobin and myoglobin oxygen tension. We also recognize that calculation of PmO2 should be compensated for variation in pH and PCO2. Figure 1 shows that changes in pH were minimal in this LBNP model, with significant decreases in pH occurring late in the progression. For this reason, measurement of PmO2 during early hypovolemia will be unaffected by this omission.
The calculations were implemented in software written in Matlab [version 7.0.4.36 [EC] 5 (R14) Service Pack 2, Mathworks, Natick, MA]. The fitting algorithm was implemented with the "lsqcurvefit" function in the Matlab optimization toolbox version 3.0.2.
Comparison with alternate CW NIRS techniques.
The new NIRS methodology is compared with a traditional analysis technique. Spectra from the long distance sensor, prior to correction for skin color and fat, were used with the UCL6 algorithm (19). This algorithm has been used on the NIRO-1000 instrument (Hamamatsu Photonics KK). The algorithm calculates relative values of oxyheme (
HbO2) and deoxyheme (
Hb) with six discrete values from the NIR spectrum. Delta represents the change from baseline absorbance at the six key wavelengths in optical density units. To compare to our calculated SmO2, we then used the
HbO2 and
Hb values to determine the oxygenation index (OI) as described in Ferrari et al. (12).
![]() | (5) |
OI, a measure of the relative changes in tissue oxygenation is illustrated in Fig. 3. This relative measure shows the same trends and statistical significance as the determination of PmO2 (Fig. 1D) and SmO2 (Fig. 1E). OI does not take into account subject variation in skin color, fat content, or muscle scattering, so only relative changes in tissue oxygenation during progressive LBNP can be assessed (19).
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| DISCLOSURES |
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| ACKNOWLEDGMENTS |
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The opinions or assertions contained herein are the private views of the authors and are not to be construed as official or as reflecting the views of the Department of the Army or the Department of Defense.
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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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