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A
B
FIGURE 7–16. Example illustrating the effect of noise on the calculation
of the time decay slow phase eye velocity plot. A. Shows a significant eleva­tion in the slow phase velocity best-fit line secondary to the extraneous noise occurring in the mid-to-late portion of the step interval. This causes a consequential prolongation of the time decay constant, which is calculated at 31.35 seconds. B. Shows the corrected data with the extraneous noise deleted from the analysis. The slow phase velocity best-fit line now nicely approximates the data with a corrected time decay of 8.43 seconds. As a result of “cleaning” the data, the time decay constant now falls within the abnormal range. (In this example, the peak slow phase velocity did not have to be adjusted.)
228
FIGURE 7–17. A. Uncorrected
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60°/sec step response to leftward
acceleration. B. Slow phase eye
velocity data cleaned (noise
deleted) during primary nystagmus
portion from 122 through 160
seconds. Peak slow phase eye
velocity adjusted from 40.44°/sec to
37.60°/sec. Extraneous occurring noise is elevating the best-fit line
above the actual slow phase data
plots. C. Corrected slow phase
eye velocity data (cleaned for the
remaining step portion), bringing
the best-fit line into better match to
the slow phase velocity plots, thus
reducing the decay time constant
from 28.70 seconds to 18.34
seconds.
A
B
C
229
FIGURE 7–18. Identical
response data from a rightward (clockwise) 60°/second step acceleration. A. Illustrates the best-fit line and resultant time decay constant when the response considers the entire portion of the 60-second constant velocity interval (less a few slow phase data; points that were determined to be noise and have been deleted). B. Illustrates the same data, however, only the data from the first 30 seconds are included in the analysis as the data from 30 to 60 seconds is judged to be
A
noise. This effectively reduces the analysis period to 30 seconds and brings the best-fit line closer to the actual slow phase data plot within this time frame. Consequently, the time decay constant is reduced from 12.27 seconds (normal) to
8.09 seconds (abnormal), which is in agreement with concomitant vestibular data identifying a peripheral vestibulopathy. This example illustrates the importance of confining data analysis only to data that is relevant, and how noise (highlighted boxed areas) can inappropriately be accepted as actual response data, which can contribute to an incorrect interpretation.
B
230
A
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B
FIGURE 7–19. Example illustrating an inappropriate data analysis for a
60°/second step test where the peak slow phase eye velocity data point is inaccurately identified (A) — the algorithm will generally “look” for the strongest measured velocity during or post acceleration and assign it as the peak response. Consequently, the time decay is deleteriously impacted (shortened to 5.59 seconds). Correction of this error is thankfully quite straightforward as deleting the extraneous data point(s) will cause the anal­ysis algorithm to identify the correct peak response (or the correct data point can manually be selected) and the time decay constant will recalcu­late accordingly. Following the correct identification of the peak slow phase velocity response (as shown in B), the time decay constant increased from
5.59 seconds (abnormal) to 16.66 seconds (normal).
231
232 Rotational Vestibular Assessment
Because the peak nystagmus on a low-gain re­sponse is inherently small, the time constant often appears incredibly long (often times it fails to cal­culate a time constant (infinity) as the 63% decay point cannot be identified within the 60 second step interval). For example, in a case where the peak nystagmus is 4°/second, the time constant of the response would not occur until nearly 1.48°/ second, which may be difficult to identify within the 60-second poststimulus interval (due to background noise contributing to to a poor sig­nal to noise ratio). Likewise, the poststimulus re­sponse may have produced only a few beats of nystagmus from which effective decay cannot be
A
measured. Figure 7–20 illustrates two examples of such cases.
A third critical error not yet discussed is the possible “blunting” of the peak eye velocity step response due to inattentiveness or suppression at the critical moment the peak response is expected to occur immediately post acceleration. Because the period of acceleration stimulus is so brief (0.3 seconds for a 60°/sec velocity target stimulus), the initial peak response could be missed or sup­pressed if the patient is not attentive to the test procedures or is inattentive to the mental task­ing procedures, respectively. The “blunted” or significantly reduced peak eye response would,
FIGURE 7–20. Two frequent
60°step results that often occur as a result of an absence or near­absence of VOR. A. 60° step response to rightward acceleration. A near absence of a peak slow­phase velocity response, or in this case, a slight underlying spontaneous is identified. This often creates a scenario which produces a best fit analysis of the slow-phase data that fails to reach the criteria for a 63% time decay, thus producing an infinite time decay response. In such a case, the time decay response should be disregarded as the response to the step stimuli is essentially absent. B. 60° step response to leftward acceleration showing a near absence of a peak slow-phase velocity response that produces only a few beats of nystagmus post acceleration. In such a scenario, a meaningful time decay cannot be determined. In such cases, identifying a precise time decay value is deferred in favor of reporting an absence, to near­absence of VOR response (note the gain of 8%).
B
7. Velocity Step Testing 233
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therefore, underestimate the accurate peak slow phase velocity response and would subsequently produce an inaccurate time decay constant. An example of this is illustrated in Figure 7–21. This type of error may be difficult to detect or realize as the clinician may have no way of knowing if the true response could have been stronger. This is most often problematic when the tasking proce­dures are inappropriate or insufficient. It is clear that the best way to avert such error is often to task throughout the entire four-plus minutes of the test, with a task that is both appropriate as well as sufficiently difficult.
Finally, because the peak response is fun­damentally the strongest part of the nystagmus response, it may be subverted by blinks and spu­rious data points that obscure and often inflates the correct identification of the “true” peak VOR response. Every effort should be made by the cli­nician to obtain as clean data as possible through­out the entire test.
Certainly, analyzing step results take great care and scrutiny. The response analysis algo-
rithms are only as good as the program (or analy­sis filters) permit them to be. Each response must carefully be examined and the programming filters adjusted accordingly to ensure accurate and reliable results. Each rotational device and associated software will have its unique aspects of analysis that will often require a keen eye and experienced clinical judgment to determine the validity of the results. Take for example Fig­ure
7–22. This example illustrates an extreme case of intrusive noise within the response recording. Upon careful examination (panel C) it is evident that a slow-phase eye velocity response exists and, moreover, there appears to have a vague collec­tion of slow-phase velocity data points that seem to approximate a decaying nystagmus (panel A). The clinical challenge, however, is determining how to validate these data to ensure a reliable result and interpretation. Retesting this was likely not an option, as this origin of this noise was sec­ondary to poor eye tracking due to significant blink artifact and mascara (although EOG recordings could be performed). Figure 7–23 depicts a more
FIGURE 7–21. Example of a “blunted” VOR peak response during a 60°
rightward acceleration step stimulus, due to either inappropriate tasking or inadequate tasking. The VOR slow phase eye velocity peak response should occur during or immediately post completion of the acceleration (or deceleration) stimulus. In this example, the peak response occurs at approx­imately 11 seconds, which is approximately 10 seconds post completion of the rightward acceleration stimulus. It is likely the peak response may have exceeded the −28.38°/sec if the appropriate tasking was conducted. As a result, these data should be interpreted with significant caution.
A
B
FIGURE 7–22. Example
illustrating a 60° step test marked by an extreme degree of ocular noise. A. Represents the entire step response for all four-response intervals. B. Represents a magnified view of only the right step acceleration interval. C. Represents only the initial 6.5 seconds of the rightward acceleration interval. A gross decay of the response can be “visualized” for each interval (A), however, the extraneous noise must be isolated if the slow phase velocity best-fit line is to be determined. This noise was due to eye tracking “scatter” related to mascara as well as significant blink artifact. Response nystagmus can clearly be seen within the noise (C).
C
234
7. Velocity Step Testing 235
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A
B
FIGURE 7–23. Example illustrating the effect of noise on the determina-
tion of the peak slow-phase eye velocity and the calculation of the time decay slow phase eye velocity plot in response to a leftward acceleration during a 60°-step test. A. Shows an incorrect peak slow phase velocity of
53.05°/sec and an erroneous prolongation of the time decay constant to
23.68 seconds. B. Shows the correct peak slow phase eye velocity imme­diately post leftward acceleration of 38.79°/sec and the correct time decay constant of 12.72 seconds after the raw data have been cleaned and all appropriate noise has been deleted.
common example of noise impacting a 60° step response. This example of leftward acceleration depicts an uncorrected 60° step velocity response versus the same data that have been “cleaned.”
The peak slow phase eye velocity point has been correctly identified and the extraneous noise has been appropriately deleted from the analysis. In the corrected response panel (B), the slow phase
236 Rotational Vestibular Assessment
eye velocity best-fit line intersects nicely with the slow phase eye velocity data. Finally, the corre­sponding time constants are shown for each step.
What Is a Normal Time Decay Constant?
We have already discussed that the persistence of the VOR response beyond that of cupular mechanics has been attributed to the velocity storage mechanism (Curthoys & Halmagyi, 1996; Highstein, 1996). The fundamental question, how­ever, is how much longer is the velocity storage mechanism expected to propagate the response beyond the 4 to 7 seconds provided by the vis­coelastic properties of the cupulae? The velocity storage mechanism extends the peripheral cupu­lar time decay response to an average of 14 to 16 seconds (Goulson, McPherson, & Shepard, 2016). However, the consensus for a normal time decay reference range (±2SD from the mean) across
studies is between 10 to 30 seconds (Baloh & Honrubia, 2001; Brey et al., 2008b; Shepard et al.,
2016). Therefore, time decay constants that are below 10 seconds are usually considered abnor­mal. Figure 7–24 depicts an abnormal 60° step velocity response. This example illustrates the sharp decline of the nystagmus response down to 5 to 7 seconds, which is no more than the time decay provided by simple cupular mechanics alone. That being said, the answer to the question of how much longer is the velocity storage mecha­nism expected to propagate the response beyond the 4 to 7 seconds provided by the viscoelastic properties of the cupulae, is approximately 3 sec­onds. Both peripheral and central pathologies can negate this 3-second propagation and shorten the time constant below 10 seconds. Conversely, the prolongation of time constants greater than 30 sec­onds is less understood and largely agreed upon to be secondary to central pathologies.
TC
TC
TC
TC
FIGURE 7–24. Abnormal (corrected) 60°/
sec velocity step test results. Abnormally shortened decay time constants are identi­fied for each stimulus interval. Notice the sharp decline of each decaying nystagmus in the slow phase eye velocity plots. TC = One Time Constant.
7. Velocity Step Testing 237
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Relationship Between Velocity Storage and the
We have discussed how the propagation of the VOR response beyond the 4 to 7 seconds provided by the viscoelastic properties of the cupulae is sec­ondary to an intact velocity storage mechanism. We also know that one of the primary disadvan­tages of the vestibular system is its ability to inte­grate sustained rotational accelerations. Cupular mechanics, as well as the sharp onset and offset of the vestibular afferents, are ideally situated to detect transitory accelerations such as brief head turns en­countered during daily life activities. The sustain­ed afferent drive that accompanies sustained accel­erations, causes a temporary “unrelenting” influx of afferent input to the central vestibular nuclei that far exceeds the required amount needed to drive the VOR. As a result, the solution is to sim­ply “store” the afferent vestibular drive centrally and dispense it over time, hence the propagation and prolongation of the VOR response beyond cupular mechanics and the afferent drive.
input is mediated by the velocity storage mecha­nism and the neural integrator. This process actu­ally helps to explain the reason for the significant reduction in the time decay constant below 10 seconds following either a peripheral or central vestibular lesion. A reduction in the peripheral
response secondary to a peripheral vestibulopa­thy (e.g., vestibular schwannoma) would certainly reduce the amount of afferent input and subse­quent recruitment of velocity storage. Similarly, a central pathology could affect the velocity stor­age mechanism’s ability to effectively store the “unrelenting” afferent input and inappropriately “release” the stored neural response as quickly as it is received. This would also serve to reduce the decay time constant to that of cupular mechan­ics alone (<10 seconds). Therefore, both a periph­eral and central pathology has the potential to reduce the time decay constant below the lower 10-second limit.
cause a significant prolongation of the decay time constant. In such cases, a central pathology can inadvertently cause the velocity storage mecha­nism to get “hung up” on itself and create a pro-
Time Decay Constant
The “storing” of this “unrelenting” afferent
Conversely, a central pathology could also
longation in the neural integrator’s “feedback loop.” As a result, the “release” of neural response is appreciably extended, and perpetuation of the VOR is significantly longer than the upper lim­its of the normal velocity storage propagated response (>30 seconds). Although this is uncom­mon, such prolongations in the VOR decay time constant have been suggested to be secondary to central pathology (Brey et al., 2008b).
These concepts are further illustrated in Figure 7–25. Let us first consider how a nor­mal velocity storage mechanism manages step stimuli. By conceptualizing the afferent neural input as “incoming water” into a central neural “storage bucket,” the bucket quickly fills up in response to the “unrelenting” step stimuli, as the outflow needed to drive the VOR is significantly less than the high neural input being supplied by the prolonged acceleration step stimuli. This is not the case with SHA testing, as the degree of acceleration is either constantly changing, is sig-
2
nificantly less than 200°/sec are too brief
— which is also the reason that brief
, and/or the stimuli
head movements during daily life activities do not follow this model. During a peripheral lesion, the afferent neural drive (incoming water) to the central storage neural integrator (“bucket”) is significantly reduced and more closely matches the outflow required to move the ocular motor system, hence no central storage is needed, and a significant reduction in time decay constant is documented to be no longer than cupular mechanics alone (Figure 7–25B). Finally, during a central lesion, either the outflow of incoming neu­ral activity is not “maintained” and the increased afferent drive during a step stimuli is released as quickly as it comes in (which can often produce a subsequent high, “uncontrolled” VOR gain), or the neural outflow is released too slowly and the VOR is subsequently extended beyond the normal storage time (i.e., time constants greater than 30 seconds) (Figure 7–25C).
Relationship Between VOR Phase and the Time Decay Constant
If you recall our discussion regarding VOR phase during SHA testing, the fundamental component that is responsible for the observed low frequency