Chapter 11 Central Nervous System Monitoring
Nearly half of the 1 million patients undergoing cardiac surgery each year worldwide will likely experience persistent cognitive decline.1 The direct annual cost to U.S. insurers for brain injury from just one type of cardiac surgery, myocardial revascularization, is estimated at $4 billion. Furthermore, the same processes that injure the central nervous system (CNS) also appear to cause dysfunction of other vital organs. Thus, there are enormous clinical and economic incentives to improve CNS protection during cardiac surgery.
Technical developments have begun to alter this perception. First, CNS injuries still occur despite reductions in aortic manipulation with the new approaches to coronary artery bypass and aortic surgery.2 Second, neurophysiologic studies have implicated hypoperfusion and dysoxygenation as major causative factors in CNS injury (Box 11-1). Because these functional disturbances are often detectable and correctable there is an impetus to examine the role of neurophysiologic monitoring in CNS protection.
ELECTROENCEPHALOGRAPHY
First, small, practical, and affordable EEG monitors have only recently become available.
Physiologic Basis of Electroencephalography
EEG-directed interventions designed to correct cerebral hypoperfusion during cardiac surgery require an appreciation of the underlying neurophysiologic substrate. Scalp-recorded EEG signals reflect the temporal and spatial summation of long-lasting (10 to 100 ms) postsynaptic potentials, which arise from columnar cortical pyramidal neurons (Fig. 11-1).
EEG rhythms represent regularly recurring waveforms of similar shape and duration. These signal oscillations depend on the synchronous excitation of a neuronal population. The descriptive nature of conventional EEG characterizes the oscillations (measured in cycles per second [cps] or Hertz [Hz]) as sinusoids that were classified according to their amplitude and frequency. The terminology used to describe the frequency bands of the most common oscillatory patterns is illustrated in Figure 11-2 and listed in Box 11-2.
BOX 11-2 EEG Frequency Bands
Delta | 0.5 to 2 Hz |
Theta | 3 to 7 Hz |
Alpha | 8 to 12 Hz |
Beta | 13 to 24 Hz |
Gamma | 25 to 55 Hz |
Practical Considerations of Electroencephalographic Recording and Signal Processing
Standardized electrode placement is based on the International 10-20 System (Fig. 11-3). It permits uniform spacing of electrodes, independent of head circumference, in scalp regions known to correlate with specific areas of cerebral cortex. Four anatomic landmarks are used: the nasion, inion, and preauricular points.
Display of Electroencephalographic Information
Time-Domain Analysis
Both EEG diagnostic and monitoring interpretations are based, in part, on the “Law of the EEG” (Box 11-3). It states that amplitude and dominant frequency are inversely related. Simultaneous decreases in both amplitude and frequency may indicate ischemia or anoxia (Fig. 11-4).
Frequency Domain Analysis
An alternative method, frequency domain analysis, is exemplified by the prismatic decomposition of white light into its component frequencies (i.e., color spectrum). As the basis of spectral analysis, the Fourier theorem states that a periodic function can be represented, in part, by a sinusoid at the fundamental frequency and an infinite series of integer multiples (i.e., harmonics). The Fourier function at a specific frequency equals the amplitude and phase angle of the associated sinusoid. Graphs of amplitude and phase angle as functions of frequency are called Fourier spectra (i.e., spectral analysis). The EEG amplitude spectral scale (Fig. 11-5) squares voltage values to eliminate troublesome negative values. Squaring changes the unit of amplitude measure from microvolts to either picowatts (pW) or nanowatts (nW). However, a power amplitude scale tends to overemphasize large-amplitude changes. Clinically important changes in lower amplitude components that are readily discernible in the linearly scaled unprocessed EEG waveform may become invisible in power spectral displays.
The most widely used univariate frequency descriptors are (1) peak power frequency (the single frequency of the spectrum that contains the highest amplitude) (Box 11-4), (2) median power frequency (frequency below which 50% of the spectral power occurs), (3) mean spectral frequency (sum of power contained at each frequency of the spectrum times its frequency divided by the total power), (4) spectral edge frequency (SEF; frequency below which a predetermined fraction, usually 95%, of the spectral power occurs), and (5) suppression ratio (SR; percent of flat-line EEG contained within sampled epochs).
Pronk evaluated computer-processed univariate descriptors of EEG changes occurring before, during, and after CPB.3 Mean spectral frequency alone was sufficient to adequately describe all EEG changes except those occurring at very low amplitudes. Addition of a single-amplitude factor improved agreement with visual interpretation to 90%. Further factor addition did not improve agreement.
Multivariate (i.e., composed of several variables) descriptors have been developed to improve simple numeric characterization of clinically important EEG changes. With this approach, algorithms are used to generate a single number that represents the pattern of amplitude-frequency-phase relationships occurring in a single epoch. Several commercially available monitors provide unitless numbers that have been transformed to an arbitrary 0-to-100 scale. Each monitor provides a different probability estimate of patient response to verbal instruction. Current examples of these descriptors include the bispectral index (BIS), the patient state index (PSI), and spectral entropy.4,5 BIS and PSI are empirically derived proprietary indices developed from proprietary patient databases. In contrast, spectral entropy is neither empirical nor proprietary but rather represents the novel application of long-established physical sciences entropy equations to the analysis of cranial biopotentials. Each product is designed to require the use of proprietary self-adhesive forehead sensors. Collectively, these products are now in widespread use as objective measures of hypnotic effect (Box 11-5).
Most hypnotics decrease EEG complexity (i.e., variability) in a dose-related fashion. This long-established observation provides the rationale for the use of nonproprietary spectral entropy analysis as an objective measure of hypnotic effect.6 The absence of an empiric rule-based approach avoids the need for arbitrary weighting coefficients and minimizes the potentially distorting influences of very low- and very high-amplitude EEG signals.
With CSA (Fig. 11-6), successive power spectra of brief (2- to 60-second) EEG epochs are displayed as smoothed histograms of amplitude as a function of frequency. Spectral compression is achieved by partially overlaying successive spectra, with time represented on the z-axis. Hidden-line suppression improves clarity by avoiding overlap of successive traces. Although the display is aesthetically attractive, it has limitations. The extent of data loss due to spectral overlapping depends on the nonstandard axial rotation that varies among EEG monitors.
An alternative to the CSA display to reduce data loss is the density-modulated spectral array (DSA) that uses a two-dimensional dot matrix plot of time as a function of frequency (Fig. 11-7). The density of dots indicates the amplitude at a particular time-frequency intersection (e.g., an intense large spot indicates high amplitude). Clinically significant shifts in frequency may be detected earlier and more easily than with CSA.
In summary, a quick assessment of EEG change in either the time or frequency domain focuses on (1) maximal peak-to-peak amplitude, (2) relation of maximal amplitude to dominant frequency, (3) amplitude and frequency variability, and (4) new or growing asymmetry between homotopic (i.e., same position on each cerebral hemisphere) EEG derivations. These objectives are generally best achieved through the viewing of both unprocessed and processed displays with a clear understanding of the characteristics and limitations of each (Box 11-6).