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Chapter 6 Biomechanics of the Spinal Motion Segment 103
TABLE 6.3 Average Neutral Zone (Degrees of Motion) for Dierent Spinal Motion Segments in Dierent Motion Planes
Lateral
Vertebral Segments Flexion-Extension
C0–C1 1.1 1.6 1.5
C1–C2 3.2 1.2 29.6
C3–C6 4.9 4 3.8
C7–T1 and T11–T1 1.5 2.2 1.2
L1–L2 and L3–L4 1.5 1.6 0.7
L5–S1 3 1.8 0.4
From White AA III, Panjabi MM. Clinical Biomechanics of the Spine, ed 2. Philadelphia: JB Lippincott; 1990.
Bending
Axial Rotation
zones for rotary motions as a function of the plane of motion and the spine level.2 For the most part, the neutral zone is limited in range except for certain vertebrae in certain axes of rotation. From a clinical perspective, one must be sensitive to the fact that normal and abnormal neutral zones can be very dierent for dierent vertebrae.
A large neutral zone can be an indication of several biome­chanical factors. First, the neutral zone has been observed to increase with age.30 Second, a larger-than-expected neutral zone can indicate injury to the tissue.31 ird, some clinicians contend that low resistance to movement is an indication of clinical instability.32 ere are several reasons to consider care­fully the range of movement within the neutral zone.

Load Tolerance of the Spinal Motion Segments

Tendon stress has been estimated to be between 60 MPa and 100 MPa.
34,35
ere seems to be a safety margin between the muscle failure point and the failure point of the tendon by a factor of about twofold35 to threefold.
34
Ligament and Bone Tolerance
Ultimate ligament stress has been estimated at approximately 20 MPa. e ultimate stress of bone has been found to depend on the direction of loading. Bone tolerance can range from 51 MPa in transverse tension to 190 MPa in longitudinal compression.
A temporal component to ligament recovery has also been reported. One study found that ligaments required extended periods to regain structural integrity. During the recovery period, compensatory muscle activities have been observed. Recovery time has been observed to be several times the loading duration.
Because the spinal ligaments oen are the structure that
protects the spinal system, it is important to appreciate the failure limits of the various spinal ligaments; these are shown in Table 6.4. Note that the load tolerance of these ligaments and the deformation characteristics of the ligaments vary markedly according to the region of the spine and the specic ligament involved. Generally, the lower the level of the spinal ligament, the greater is the tolerance of the ligament. ere are notable exceptions to this trend, however. Spinal ligaments are viscoelastic and can increase their length under load. ey can be responsible for an increase in the neutral zone; excessive movement can also initiate muscle activities intended to regain stability.
36,44
36–43
SECTION
I
e precise tolerance characteristics of human spinal tissues— such as muscles, ligaments, tendons, and bones—loaded under various conditions have been dicult to establish. Structure tolerances have been observed to vary greatly even under similar loading conditions because of their dependence on many factors, such as strain rate (rate of loading), age of the structure, frequency of loading, physiologic inuences, hered­ity, conditioning, and other unknown factors. In addition, it has been impossible to measure these tolerances under in vivo conditions. Many of the estimates of tissue tolerance have been derived from various animal or theoretical constructs.
Tolerance data limits have been derived primarily from cadaveric tissue. e obvious compromise in this approach is that in vitro tissue when tested does not have the ability to adapt or recover (and potentially increase tolerance) as does a live human. e material properties of cadaveric tissue vary depending on the manner in which the specimen was prepared for testing. At least one study suggests that living tissue failure might occur at magnitudes below those observed in cadaveric specimens.
33
Muscle and Tendon Strain
Muscle has the lowest tolerance among the tissues of the spine. e ultimate strength of a muscle has been estimated at 32 MPa.34 Muscle oen ruptures before a (healthy) tendon.35
Contact Force Tolerance
Contemporary logic suggests that pain secondary to biome­chanical loading of the spine may result from direct stimula­tion to the facet joints, pressure on the anulus, or pressure on the longitudinal ligaments.9 At these sites, inammatory responses and analgesic responses are thought to be involved in the development of pressure and pain. It is much more dicult to specify load tolerance thresholds for contact pres­sures because the body’s individual responses to the imposed loads collectively dene the pressure imposed on the spinal structure. e tolerance limits for these structures has not been well dened at this time.
Tolerance of Specic Spine Structures
e general structure tolerance, or failure, limits in response to loading of the lumbar spine have been well investigated. Table
6.5 provides a summary of these tolerances reported as a func-
tion of the nature of the loading for the spinal motion segment structures and the disc and vertebral body structures.
18
Compression
e compression dimension of spine tolerance has been widely examined. Of all the structures in the spinal motion
104 BASIC SCIENCE
TABLE 6.4 Failure Strength of Spinal Ligaments
LOAD (N) DEFORMATION (mm) STRESS (MPa) STRAIN (%)
Average Range Average Range Average Range Average Range
Upper Cervical
C0–C1
Anterior atlanto-occipital membrane 233 18.9 Posterior atlanto-occipital membrane 83 18.1
C1–C2
ALL 281 170–700 12.3 Atlanto-axial membrane 113 8.7 CL 157 11.4 Transverse ligament 354
C0–C2
Apical 214 11.5 Alar 286 215–357 14.1 Vertical cruciate 436 25.2 Tectorial membrane 76 11.9
Lower Cervical
ALL 111.5 47–176 8.95 4.2–13.7 PLL 74.5 47–102 6.4 3.4–9.4 LF 138.5 56–221 8.3 3.7–12.9 CL 204 144–264 8.4 6.8–10 ISL 35.5 26–45 7.35 5.5–9.2 SSL
Thoracic
ALL 295.5 123–468 10.25 6.3–14.2 PLL 106 74–138 5.25 3.2–7.3 LF 200 135–265 8.65 6.3–11 CL 168 63–273 6.75 3.9–9.6 ISL 75.5 31–120 5.25 3.8–6.7 SSL 319.5 101–538 14.1 7.2–21
Lumbar
ALL 450 390–510 15.2 7–20 11.6 2.4–21 36.5 16–57 PLL 324 264–384 5.1 4.2–7 11.5 2.9–20 26 8–44 LF 285 230–340 12.7 12–14.5 8.7 2.4–15 26 10–46 CL 222 160–284 11.3 9.8–12.8 7.6 7.6 12 12 ISL 125 120–130 13 7.4–17.8 3.2 1.8–4.6 13 13 SSL 150 100–200 25.9 22.1–28.1 5.4 2–8.7 32.5 26–39
From White AA III, Panjabi MM. Clinical Biomechanics of the Spine, ed 2. Philadelphia: JB Lippincott; 1990. ALL, anterior longitudinal ligament; CL, capsular ligament; ISL, interspinous ligament; LF, ligamentum avum; PLL, posterior longitudinal ligament; SSL, supraspinous ligament.
segment, the endplate is considered to be the “weak point of the system,” or the structure with the lowest tolerance to force. Compression failure limits are a function of age, with older endplates failing at lower levels of force, and a function of gender, with female tolerances lower than male tolerances.
45,46
Fig. 6.13 shows a summary of the compression strength for
much of the spine. e magnitude of force required for end­plate tissue failure follows a normal distribution that ranges from 2000 to greater than 14,000 N. When compression forces increase on a spinal motion segment, the rst signs of damage usually occur at the endplate or the trabeculae that support the endplate. e endplate must be a thin structure to serve its nutrition transport function. Because it is thin, it is also a very weak structure, however, and subject to early failure when load is applied.
Failure is believed to be initiated by the NP of the adjacent
disc. is nucleus causes the endplate to bulge and compromise
the vertebral body. e superior endplate is damaged more oen than the lower endplate. In some cases, it is possible for a
portion of the NP to make its way vertically through a hernia­tion of the endplate into the bone.18 is herniation can calcify and form a Schmorl node. Endplate fractures are dicult to detect via routine radiographs; however, magnetic resonance imaging (MRI) can indicate biologic (modic) changes that are characteristic of vertical displacement of the NP.
18
When the endplate experiences excessive compressive load, the endplate can bulge into the vertebral body, increasing the volume available to the nucleus. is decompression of the nucleus means that it cannot resist compression well, and more of the load is borne by the AF. e anulus can become unstable and the lamellae can become compressed, and cannot be supported any longer by the nucleus. It is believed that this form of disc loading can result in internal derangement of the disc and potentially reverse bulging of the inner lamellae.
Chapter 6 Biomechanics of the Spinal Motion Segment 105
(1800 lbf)
Compression strength in newtons (pound-force)
Vertebral level
Compressive strength (kN)
08
Age (y)
TABLE 6.5 Tolerance of Lumbar Motion Segment and Disc Structures as a Function Load and Motion Characteristics
Failure Site Average Tolerance
Motion Segments
Compression Endplate
Shear Neural arch 2 kN Flexion Posterior
ligaments
Extension Neural arch 26–45 N-m Torsion Neural arch 25–88 N-m Flexion and compression Disc or vertebra 5.4 kN
Disc Plus Vertebral Bodies
Shear Anulus 0.5 kN Flexion Posterior anulus Torsion Anulus 10–31 N-m
From Adams MA, Bogduk N, Burton AK, et al. The Biomechanics of Back Pain, ed 2. Edinburgh: Elsevier; 2013.
C3
C4
C5
C6
C7
T1
T2
T3
T4
T5
T6
T7
T8
T9
T10
T11
T12
L1
L2
L3
L4
L5
0 2000
(450 lbf)
4000
(900 lbf)
5.2 (±1.8) kN all specimens
6.1 (±1.8) kN men (20–50 y)
73 (±18) N-m with
compressive load of
0.5–1 kN
33(±
13 N-m)
6000
109
107
1957
106
1880
1967
8000
Messerer, Perry, Bell et al.,
(1350 lbf)
Strength/kN = a + b • age/decade
15
a = 10.53 b = –0.974
2
r
= 0.39
10
5
0
a = 7.03
15
b = –0.591
2
r
= 0.35
10
5
0
a = 8.60
15
b = –0.728 r2 = 0.27
10
5
0
020406
FIG. 6.14 Strength tolerance to static lumbar compression derived from
the literature as a function of age and gender. (From Jager M, Luttmann A, Laurig W. Lumbar load during one-hand bricklaying. Int J Indust Ergo. 1991;8:261–277.)
Male
n = 174
Female n = 132
Total
n = 342
0
endplate tolerance dierently between men and women, however. e decrease in tolerance with age is nearly two times greater for men compared with women.
45,46
In addition, the strength of the vertebrae is nearly 0.8 kN lower than that of the disc.46 Finally, strength increases as one moves down the lumbar spine by approximately 0.3 kN per lumbar level.
47
Repetitive loading also seems to inuence the tolerance to load of the motion segment. Fig. 6.15 shows how the number of load repetitions and the relative magnitude of the load col­lectively have a dramatic impact on probability of failure of the segment. As can be seen in this gure, when the relative
load becomes greater, the chances of failure increase the risk signicantly when the number of loading cycles increases.48 Studies have also shown that, as the exion angle increases, the number of cycles required for failure is dramatically reduced.
47,49
SECTION
I
FIG. 6.13 Estimates of vertebral compression tolerance (strength) under
slow load rates for the various vertebrae from C3 to L5. III, Panjabi MM. Clinical Biomechanics of the Spine, ed 2. Philadelphia: JB Lippincott; 1990.)
As noted earlier, endplate tolerance seems to be a function of gender and age. the literature are shown in Fig. 6.14. Although great variability is evident, women generally have lower compression tolerance by an average of almost 2 kN compared with men. In addi­tion, tolerance reduces signicantly with age. Age inuences
106–108
(From White AA
45,46
Tolerance estimates based on a review of
Shear
e disc bers and intervertebral ligaments are inadequately oriented to resist shear forces. Shear causes the disc to creep during repetitive loading.50 Under many situations, the neural arch resists shear force, however. e articular process resists on average 2 kN of load before failure; however, this can range from 0.6 kN to 2.8 kN.51 e specic point of load applica­tion can also greatly aect tolerance of the neural arch to shear. Fig. 6.16 shows how diering methods of shear force application can result in dramatically dierent neural arch load tolerances.
52,53
106 BASIC SCIENCE
Probability of failure
60–70%
Load cycles
1000 N (224 lbf)
3000 N (670 lbf)
3000 N (670 lbf)
Lamy and colleagues,
1975
100
80
50–60%
Load range
40–50%
30–40%
20–30%
FIG. 6.15 Probability of vertebrae failure as a function of load magnitude and number of cycles of loading.48
(Modied from Marras WS. The Working Back: A Systems View. Hoboken, NJ: John Wiley & Sons; 2008.)
Weiss,53 1975
52
FIG. 6.16 Force tolerance of neural arch varies greatly as a function of
shear force application method. Biomechanics of the Spine, ed 2. Philadelphia: JB Lippincott; 1990.)
22,53
(From White AA III, Panjabi MM. Clinical
60
40
20
0
10 100 500 1000 5000
Torsion
e motion segments oer little resistance to small angles of axial rotation. Torsion is rst resisted by collagen bers in the
anulus that simply stretch slightly. the articular surfaces make contact at one of the zygapophyseal joints, and motion is limited to 1 or 2 degrees.21 is ROM increases, however, with greater disc degeneration. typical loading conditions (involving torsion and compression), the loads imposed on the spine are shared by several structures. At the limit of the natural range of movement, 30% to 70% of the applied torque is resisted by the zygapophyseal joint as a compres­sive load, 20% to 50% is resisted by the disc, and less than 15% is resisted by all of the intervertebral ligaments, collectively.
e lower limit for initiation of damage owing to torque application seems to begin at about 10 to 30 N-m.21 Many clini­cians believe that damage owing to torsional movements occurs at the zygapophyseal joint before damage occurs to the discs.
18,60
With further axial motion,
61–63
Under
18,21
18
Repetitive shear loading can also reduce the tolerance to 380 N.51 Some authors have concluded that the limit at which shear begins to increase risk is 750 to 1000 N, this is also known to vary according to load rate. tion, studies have reported failure occurring at the pars under these conditions. Fig. 6.17 shows a summary of results of ultimate shear strength of human cadaveric lumbar spines obtained from in vitro studies.59 Gallagher and Marras con­ducted a Weibull analysis on shear failure data of human cadaveric lumbar spines and recommended a maximum permissible shear limit of 1000 N for occasional exposure to shear loading (100 loadings/day) during occupational tasks. However, for activities resulting in more frequent shear load­ings (100–1000 loadings/day), they recommended a shear limit of 700 N.
59
54–56
although
57,58
In addi-
Flexion and Extension
Signicant repositioning of the spine results when exion and extension of the spine occurs. Dierent structures are responsible for resisting force, and the tolerance of the spine can change. During extension of the spine, 60% to 70% of the applied load is resisted by the neural arch. Studies have reported damage resulting from 3 to 8 degrees of extension under bending moments of 28 to 45 N-m. is oered by the disc and the anterior longitudinal ligament.18 Of particular concern is the risk of the anulus bulging into the vertebral canal and compromising canal space.
It is hypothesized that the zygapophyseal joint would be the structure damaged rst owing to extension. However, it is also believed that the interspinous ligament may be at risk because it would be compressed by opposing spinous processes. Rapid load rates, possibly resulting from athletic endeavors, are also thought potentially to increase risk.
64,65
Resistance to extension
(5 mm/s)
(5 mm/s)
(2 mm/min)
(0.5 mm/s)
(50 mm/s)
(50 mm/s)
3000
Ultimate shear strength (N)
Chapter 6 Biomechanics of the Spinal Motion Segment 107
SECTION
Flexion can lead to injury when imposed moments reach 50 to 80 N-m. segment reaches 5 to 9 degrees per motion segment in the upper lumbar spine and 10 to 16 degrees per segment in the lower lumbar spine. e rst structures to sustain damage are the interspinous and supraspinous ligaments.68 During complex motions involving exion and lateral bending, the capsular ligaments can also be compromised. e nal tissue to fail is the outer posterior AF. In isolation (without the ligaments), the disc can fail when exed at 18 degrees with an application of 15 to 50 N-m of load.69 As with most structures, load rate also plays a role in tolerance. Resistance to exion can increase by more than 10% when rapid motions (10 seconds) are compared with slow motions (1 second).70 Static postures seem to reduce resistance to bending by very large amounts, probably owing to the interrelationship between the ligamentous system and muscular control.
Lateral Motion
Less has been reported about the tolerance associated with lateral bending moment exposure. Some studies have reported that a lateral bending moment of 10 N-m results in 4 to 6 degrees of lateral bending in the lumbar spine, with most of the resistance occurring at the disc. degeneration, the ROM is greatly reduced to 3 to 4 degrees, however, practically eliminating the neutral zone.

In Vivo Spine Biomechanics

Overview
Our fundamental knowledge of spine biomechanics has been primarily gained through in vitro studies on animal and
2000
1000
1994
110
Begemann
1994
110
Frei
1998
111
51
Cyron
1976
FIG. 6.17 Summary of in vitro studies measuring the ultimate shear stress of human lumbar segments (error
bars represent the range of shear tolerance values). (From Gallagher S, Marras WS. Tolerance of the lumbar spine to shear: a review and recommended exposure limits. Clin Biomech [Bristol, Avon]. 2012;27[10]:973-978.)
Cyron
1976
51
Begemann
Bisschop
2012
112
human cadaveric models in laboratories. However, the value
66–68
Damage occurs when the spinal motion
of these biomechanical results increases signicantly only when it can be directly correlated to clinical outcomes. Intuitively and experientially, we know that there are several limitations associated with in vitro studies—such as specimen integrity, lack of complex neuromuscular control, and pro­prioceptive and nociceptive inputs—that all play a signicant role in producing the natural, graceful, and ecient motion of the spine. Of particular clinical signicance is the understand­ing of pain-modulated motion, which is an in vivo phenom­enon. Several studies have explored this complex phenomenon in symptomatic individuals with low back disorders and found signicant modications to their kinematics due to underly­ing pathology and pain when compared to asymptomatic individuals.
74–76
Unfortunately, current in vitro testing methods
are unable to replicate pain-modulated kinematics, estimate
38
pain, or determine the impact of altered kinematics due to pain avoidance on the overall mechanical response of the spine and potential injury risk or damage. is creates a substantial impetus for improving our understanding of the mechanical behavior of the spine under in vivo conditions and developing strategies to better translate biomechanical param­eters from benchtop to bedside.
To address these limitations, over the past 15 years, several
62,71
If the disc experiences
researchers have developed tools to enhance our understanding of in vivo spine biomechanics using advanced medical imaging,
62
motion-capture systems, and ecient numerical techniques to help provide clinically measurable biomechanical metrics. ese tools have the potential to help determine accurate in vivo spinal motions in three-dimensional (3D) load exposures, provide insights into mechanisms of spinal injury and pathology, and facilitate overall assessment of treatment outcomes, design of novel spinal implants, and improve current prevention and rehabilitation strategies. e following sections highlight key areas of research on in vivo spine biomechanics.
72,73
I
108 BASIC SCIENCE
30
flex
ext
flex
ext
flex
ext
C
Quantitative Assessment of in Vivo Spinal Motion
Overall Spine Kinematics (Extrinsic Measurements)
To appreciate the dierences involved in spine impairment, it is important to understand the normal motion or kinematics of the spine. It has been observed that people with low back pain move more slowly. be a result of the “guarding” that occurs in an attempt to minimize the stimulation of pain-producing nociceptors. Abnormal coupling of movement has also been shown to be associated with low back pain.
Spine kinematic proles associated with asymptomatic individuals and people with low back pain have been reported in the literature at least for the lumbar spine. Fig. 6.18 sum­marizes how trunk ROM, velocity, and acceleration change as a function of low back pain in the sagittal, lateral, and transverse planes of the body. ere seem to be no dier­ences in ROM between the low back pain group and the asymptomatic group. Signicant dierences are apparent, however, when trunk velocity and acceleration are considered. is seems to be the case in all motion planes of the body. More recent studies have shown that kinematic ability can be used to document the extent of a low back disorder. dierences in velocity and acceleration are believed to be a result of protective “guarding” employed by patients with low
74,75,77
Motion reduction is assumed to
76
74,77
ese
back pain through the excessive coactive recruitment of the trunk muscles. is coactivity is believed to slow the motions of the torso. e use of objective quantitative biomechanical metrics to augment traditional subjective measures such as pain questionnaires or Oswestry Disability Index (ODI) may provide new insights during clinical evaluation and potentially improve overall treatment outcomes.
Spine Kinematics (Intrinsic Measurements)
Several studies have investigated noninvasive techniques to quantify normal in vivo spinal kinematics to aid in the clinical diagnosis of spinal impairments and instability. ity of these studies relied on static planar radiographs to assess in vivo spinal ROM.
27,82
Fig. 6.19 illustrates the estimated normal movement characteristics of the lumbar spine mea­sured in living subjects. is gure indicates signicantly
dierent normal movements, particularly in exion-extension, between in vivo and in vitro observations. lights this dierence between the in vitro and in vivo observa­tions in the sagittal plane.
27
ere is a general overestimation of extension movement range in vitro and a general underestimation of exion range in vitro. In addition, signicant dierences can be seen between levels between the two states. It should be noted that the measurements from these studies were from static
27,78–81
A major-
18,27
Fig. 6.20 high-
25
20
15
Degrees
10
5
0
A
300
250
2
200
150
100
Degrees/sec
50
0
Normal Patient
Sagittal Lateral Transverse
Normal Patient
Sag.
Sag.
FIG. 6.18 (A) Spine range of motion characteristics (mean and standard deviation [SD]) associated with
asymptomatic patients versus patients with low back pain in sagittal, lateral, and transverse planes of the body. (B) Spine velocity characteristics (mean and SD) associated with asymptomatic patients versus patients with low back pain in sagittal, lateral, and transverse planes of the body. (C) Spine acceleration characteristics (mean and SD) associated with asymptomatic patients versus patients with low back pain in sagittal, lateral, and transverse planes of the body.
Lat.
Lat.
Trans.
Trans.
60
40
20
Degrees/second
0
B
Sag. flex Sag. ext Lat. flex Lat. ext Trans. flex Trans. ext
Normal Patient
Chapter 6 Biomechanics of the Spinal Motion Segment 109
Range of movement (degrees)
NORMAL MOVEMENTS IN THE LUMBAR SPINE
Degrees
RANGE OF MOTION OF LUMBAR
Degrees
B
14
12
10
8
6
4
2
0
L1–2
FIG. 6.19 Ranges of motion in lumbar spine during exion, extension,
lateral bending, and rotation. et al. The Biomechanics of Back Pain, ed 2. Edinburgh: Elsevier; 2013.)
L2–3 L3–4 L4–5 L5–S1
Lumbar level
Flexion Extension Lateral bend Axial rotation
25,27
(From Adams MA, Bogduk N, Burton AK,
MOTION SEGMENTS IN VIVO
20
Flexion Extension
15
SECTION
I
10
5
0
L1–2 L2–3 L3–4 L4–5 L5–S1
A
RANGE OF MOTION OF LUMBAR
MOTION SEGMENTS IN VITRO
20
Flexion Extension
15
Lumbar level
two-dimensional (2D) positions; thus, there are several inher­ent limitations with these measurements, such as kinematic
dierences between static and dynamic motions, inaccuracies in measurements using radiographs, and inability to measure multiplanar motion.
Recent advances in imaging technologies have helped to address the limitations of static 2D measurements and have facilitated 3D dynamic motions of the spine to be measured in vivo with high accuracy and precision using a system of synchronized biplanar radiographs.
spine models developed from computed tomography or MRI can be directly matched to the biplane radiographs, and seg­mental kinematics can be determined in real time. Using this technique, one study reported that, for healthy subjects, the upper vertebrae in the lumbar spine had larger ROMs than the lower vertebrae during functional exion-extension. However, during lateral bending, the lower vertebrae showed higher motion than the upper vertebrae. ey also found no signicant dierence between levels during axial rotation motion.80 A subsequent study on patients with degenerative disc disease (DDD) found signicant dierences in spinal kinematics between patients and healthy controls, especially at L3–L4. ey found that L3–L4 showed the largest ROM in patients in all planes of motion.81 Fig. 6.21 shows the results of in vivo spinal rotations during dynamic functional motion of patients with DDD and healthy controls.
Adjacent-level degeneration is a common occurrence clini­cally following a fusion surgery; however, its etiology is unclear and controversial. Several in vitro studies have shown that there is a signicant increase in adjacent-level kinematics following fusion; however, the ndings of these studies are
83–85
78–81
3D person-specic
10
5
0
L1–2 L2–3 L3–4 L4–5 L5–S1
Lumbar level
FIG. 6.20 Range of exion and extension motion in lumbar spine
measured (A) in vivo and (B) in vitro. AK, et al. The Biomechanics of Back Pain, ed 2. Edinburgh: Elsevier; 2013.)
18,27
(From Adams MA, Bogduk N, Burton
based on assumptions and testing protocols that are not neces­sarily true under in vivo conditions.86 A group investigating in vivo segmental kinematics using dynamic biplanar radiog­raphy recently showed that cervical spine patients followed 1 year postoperatively aer a fusion surgery at C5–C6 showed no increase in adjacent-level motions, contrary to the ndings of in vitro studies.
78,79
Rather, they observed that, during exion-extension, a redistribution of adjacent-level motion occurred with more extension motion, less exion occurring at segments rostral to the fusion, and more posterior transla­tions rostral and caudal to the fusion. ese dierences in motion may be attributed to iatrogenic factors such as altera­tion in neutral sagittal alignment and disruption of the anterior longitudinal ligament during fusion.79 It appears also that, under in vivo conditions, overall ROM of the entire spine actually decreases aer fusion.
87
110 BASIC SCIENCE
ROM (deg)
Level LevelLevel
Twist
BendFlexion
160
B
Intradiscal pressure (kPa)
2500
A
24
Spinal load (N)
10.0
8.0
6.0
4.0
2.0
0.0
#
23 34 45 51
FIG. 6.21 Range of motion (ROM) of vertebral levels of patients with degenerative disc disease (DDD) and
normal healthy controls. *Signicant dierence within group; #Signicant dierence between normal healthy controls and patients. (From Passias PG, Wang S. Kozanek M, et al. Segmental lumbar rotation in patients with discogenic low back pain during functional weight-bearing activities. J Bone Joint Surg Am. 2011;93[1]:29-37.)
2000
1500
1000
500
DDD
Normal
10.0
8.0
6.0
4.0
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Quantitative Assessment of in Vivo Spinal Loading
Accurate in vivo measurement of internal spinal loads requires placement of a measuring device or sensor invasively into the region of interest. is would not only pose ethical concerns, but there is potential risk associated with the implantation of load sensors in living subjects. Due to these factors, there are only a few documented studies that have investigated in vivo spinal loads. e earliest attempt at quantifying in vivo compressive loads was conducted by Nachemson in 1964, who measured intradiscal pressures using a needle-mounted pressure gauge. other groups in 1999. summarized as follows: the lowest compressive loads were seen when lying down (144–250 N), standing upright showed loads of 500 to 800 N, and sitting erect was 700 to 996 N. studies also showed that both forward and backward bending caused an increase in spinal loads. Fig. 6.22A shows intradis­cal pressures measured in vivo from dierent postures. One of these studies also compared intradiscal pressure (horizontal and vertical pressures based on orientation of pressure gauge) with respect to progression of disc degeneration, and found a signicant reduction in pressure with grade of degeneration.
0
0
246810 12 14 16 18 20 22
Angle of motion segment
FIG. 6.22 (A) In vivo intradiscal pressure at dierent postures. (B) Intradiscal pressure variation with progression
of disc degeneration. (From Sato K, Kikuchi S, Yonezawa T. In vivo intradiscal pressure measurement in healthy individuals and in patients with ongoing back problems. Spine. 1999;24[23]:2468-2474.)
88,89
Similar attempts were made again by two
90,91
e results from these studies can be
88–91
ese
P < .0001
Grade of disc degeneration
Fig. 6.22B shows reduction in intradiscal pressure with disc
degeneration.
91
Rohlmann and colleagues implanted telemeterized verte-
bral body replacements (VBRs) on ve patients with L1 or L3
compression fractures and measured the spinal loads in their anterior spinal column. Using this setup, they investigated the eect of locomotion on spinal loads and found that walking caused signicantly higher loads than standing.92 ey also found that ascending stairs caused higher loads than descend­ing (Fig. 6.23).
ey also conducted a longitudinal study and observed 10 everyday activities that caused signicant increases in spinal loads.93 Fig. 6.24 shows 10 activities that caused the highest increase in spinal loads (compression and shear forces) for ve patients. ey observed large individual variations in loads for the various activities.
In Silico Modeling in the Spine
e structural architecture of the human spine exhibits a hierarchical organization spanning from the whole system level (macroscale), to the organ, tissue, and cellular levels
Chapter 6 Biomechanics of the Spinal Motion Segment 111
500
Patient
Resultant force (% STG)
(microscale). Within this complex organization, there is a network of biologic and mechanical interactions between the
dierent levels that dictates overall biomechanical responses of the spine. Unfortunately, it is extremely dicult to obtain
biomechanical parameters, such as internal stress and strain distributions, especially at lower spatial scales (cellular). is knowledge would improve our understanding of the complex micromechanical environments in relation to normal structure–function relationships as well as the underlying mechanisms behind structural and functional breakdown due to disease.
In silico models, more commonly known as computational or biomechanical models, are seeing an increased utilization in spine-related research for investigating complex mechano­biologic phenomena. ese models provide a viable and practical alternative to relate the physical and material char­acteristics of the spine to its mechanical function. Using advanced numerical and imaging techniques, detailed ana­tomic and material representations of each hierarchical level (macroscale to microscale) can be developed and used for biomechanical evaluations. enables whole body level simulations of spinal kinematics to be used to predict spinal loads within each segment, and then quantify tissue- and cellular-level stresses and strains. ese models have the exibility of precisely controlling a variety of
parameters, then observing the eects of these changes on the biomechanical response of the modeled structures. ey provide a unique platform to complement in vitro and in vivo experimental techniques.
Within the spine, there are several areas of application for in silico models; for instance, mechanical loads are believed to play a major role in the initiation of degenerative changes in the disc. However, the underlying mechanisms by which onset of damage occurs is not well understood. how whole body level mechanical loads translate to deforma­tions at the cellular levels that lead to localized damage and the onset of a degenerative cascade. Using in silico models, we can
450
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0
WP1 WP2 WP3 WP4 WP5
FIG. 6.23 Comparison of peak resultant forces while ascending stairs, descending stairs, and level walking
normalized to standing.92 STG, percentage relative to standing. (From Rohlmann A, Pohl D, Bender A, et al. Activities of everyday life with high spinal loads. PloS One. 2014;9[5].)
Ascending stairs
Descending stairs
Level walking
now begin to explore these complex mechanical relationships across spatial and temporal scales. It also paves the way for the exploration of various other mechanobiologic scenarios, such as age-related degeneration, eect of endplate microfrac­tures, nutrient transport, and tissue remodeling and repair. is whole systems approach to predict the impact of spinal loads on the mechanical behavior of the spine would provide invaluable information for the development of appropriate preventive and therapeutic strategies against back injury.
Clinically, in silico models demonstrate a great potential to aid clinicians in the management of complex spinal ailments. Patient-specic computational models can be developed for
use in presurgical planning and evaluation, and an optimized therapy can be implemented for the patient. ese models can also be used for conducting comparative analysis of spinal implants.
99,100,103,104
In essence, an in silico model can serve as a valuable, cost-eective tool for the modication of existing implants or the design of new spinal implants aimed at stabi­lizing and/or preserving motion. Spinal stability following a surgical intervention on an individual can be simulated and
94,95
is multiscale approach
evaluated, providing the clinician with valuable insight and quantiable metrics to help guide the decision-making process prior to actual implementation of desired course of treatment. Knapik and colleagues investigated the biomechanical conse­quences of a total articial disc replacement (TDR) at L5–S1 under various simulated dynamic loading conditions obtained from real-life task performance, such as forward bending and liing of dierent weights (9.5 and 19 kg).
96–100
mechanical stress distribution following a TDR. found a signicant increase in spinal loads between intact and TDR at insertion level (Fig. 6.26). ey also found that motion increased in all three planes (sagittal, lateral, and twisting) at insertion level. Fig. 6.27 shows sagittal motion across lumbar
18,101,102
It is not clear
levels as a function of intact, TDR, and external loading. eir model was able to eectively show in detail the biomechanical trade-os with TDR specic to that subject’s spine under realistic loading conditions.
105
Fig. 6.25 shows
105
eir study
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112 BASIC SCIENCE
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Arm elevation with weight in hands
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Moving weight in front of body
Standing up/sitting down
Staircase walking
Tying shoes
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Walking
Arm elevation with weight in hands
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The System

As can be seen through this review, the spine performs several important functions: it transmits force, allows motion, and protects the spinal cord. Although these functions have been considered independently here, it is important to develop an appreciation for the systematic nature of these spine functions. Although these functions have been described independently, they interact in such a way that the inability to perform one of these functions can also aect the ability to perform other
functions.
–250 –200 –150 –100 –50 050 100
Range of shear force (N)
FIG. 6.24 (A) Ten activities with highest compressive forces. (B) Anterior (positive) and posterior (negative)
shear forces for the 10 activities.93 WP, patient label. (From Rohlmann A, Dreischarf M, Zander T, et al. Loads on a vertebral body replacement during locomotion measured in vivo. Gait Posture. 2014;39[2]:750-755.)
If the disc becomes compromised in its mechanical integrity, and disc space is reduced, it can alter the load transmission between vertebrae. With less disc space, more of the load may be transmitted through the posterior elements; this repeated loading may change the biochemical behavior of the system. is change may result in an upregulation of proinamma­tory biochemical activity and increased pain transmission. Similarly, reduced disc space height may alter the motion characteristics of the spinal motion segments. With less disc space, the stability of the joint can be compromised, and the contact points of the posterior elements can be altered.