Marieke G A de Roo1,2, Marijn Muurling3, Johannes G G Dobbe2, Michelle E Brinkhorst4, Geert J Streekstra2, Simon D Strackee1. 1. 1 Plastic, Reconstructive and Hand Surgery, University of Amsterdam, Amsterdam UMC, The Netherlands. 2. 2 Biomedical Engineering and Physics, University of Amsterdam, Amsterdam UMC, The Netherlands. 3. 3 Department of Biomechanical Engineering, Technical University Delft, Delft, The Netherlands. 4. 4 Department of Plastic, Reconstructive and Hand Surgery, University Medical Center Rotterdam, Rotterdam, The Netherlands.
Abstract
Additional fixation of the palmar scapholunate interosseous ligament has been advocated to improve the long-term results of dorsal scapholunate interosseous ligament reconstruction. To investigate the validity of this approach, we determined normal scapholunate motion patterns and calculated the location of the scapholunate rotation axis. We hypothesized that the optimal location of the scapholunate interosseous ligament insertion could be determined from the scapholunate rotation axis. Four-dimensional computerized tomography was used to study the wrist motion in 21 healthy participants. During flexion-extension motions, the scaphoid rotates 38° (SD 0.6°) relative to the lunate; the rotation axis intersects the dorsal ridge of the proximal pole of the scaphoid and the dorsal ridge of the lunate. Minimal scapholunate motion is present during radioulnar deviation. Since the scapholunate rotation axis runs through the dorsal proximal pole of the scaphoid, this is probably the optimal location for attaching the scapholunate ligament during reconstructive surgery.
Additional fixation of the palmar scapholunate interosseous ligament has been advocated to improve the long-term results of dorsal scapholunate interosseous ligament reconstruction. To investigate the validity of this approach, we determined normal scapholunate motion patterns and calculated the location of the scapholunaterotation axis. We hypothesized that the optimal location of the scapholunate interosseous ligament insertion could be determined from the scapholunaterotation axis. Four-dimensional computerized tomography was used to study the wrist motion in 21 healthy participants. During flexion-extension motions, the scaphoid rotates 38° (SD 0.6°) relative to the lunate; the rotation axis intersects the dorsal ridge of the proximal pole of the scaphoid and the dorsal ridge of the lunate. Minimal scapholunate motion is present during radioulnar deviation. Since the scapholunaterotation axis runs through the dorsal proximal pole of the scaphoid, this is probably the optimal location for attaching the scapholunate ligament during reconstructive surgery.
The scapholunate interosseous ligament (SLIL) connects the scaphoid and lunate in the
proximal carpal row. It is a U-shaped ligament, with dorsal, proximal and palmar
components between the scaphoid and lunate. Typically, the SLIL ruptures after a
fall on an outstretched hand, which leads to pain in wrist extension under
mechanical load (Kuo and Wolfe,
2008). Depending on the severity and location of the rupture, the wrist
kinematics change, and if left untreated, a scapholunate advanced collapse results
(Schmitt et al.,
2006). Numerous surgical procedures have been used to restore the SLIL. The
most common techniques involve reconstructing the dorsal part of the SLIL (Athlani et al., 2018).
However, because of unsatisfactory postoperative results of these procedures and
limited information about long-term surgical results, new procedures continue to be
reported (Bloom et al.,
2003), such as the restoration of only the palmar SLIL or both the dorsal
and palmar parts (Alonso-Rasgado
et al., 2017; Corella
et al., 2013; Dunn
and Johnson, 2001; Hyrkas et al., 2008; Marcuzzi et al., 2006).A better understanding of the biomechanical function of the SLIL is necessary to
facilitate decision making for choosing surgical reconstruction procedures and
improving consensus. The anatomical features of the scapholunate complex play an
important role in the biomechanics of this joint. The dorsal part of the SLIL is
described as being thick, tight and short, whereas the palmar part of the SLIL is
thin, longer and slacker (Buijze
et al., 2011; Kauer,
1986). Wrist extension probably causes tension in the palmar part of the
SLIL, and wrist flexion could produce tension in the dorsal part of the SLIL
combined with closing of the scapholunate joint gap by traction on the palmar SLIL
(Kauer, 1974, 1986). The different
morphological features of the scaphoid and lunate also affect the scapholunate
motion pattern; the proximal surface of the scaphoid has a smaller radius of
curvature than the proximal surface of the lunate and there are different curvatures
of their corresponding contact surfaces in the radial fossae. Kauer (1974) hypothesized that because of
the stiffer structure of the dorsal SLIL and the morphological properties of the
scaphoid and lunate, the axis of rotation of the scaphoid relative to the lunate
(i.e. the scapholunaterotation axis) should run through the dorsal part of the
scapholunate ligament (Figure
1). Therefore the physiological scapholunaterotation axis should be
restored during reconstructive surgery of the SLIL to achieve normal motion in the
proximal carpal row. However, the location of this scapholunaterotation axis has
not been determined in vivo.
Figure 1.
According to Kauer
(1974), the scaphoid (S; green) shifts proximally with
respect to the lunate (L; blue) during wrist flexion due to the
different curvatures of the scaphoid and lunate bone surfaces (lateral
view). Furthermore, the joint space narrows during wrist flexion caused
by the palmar scapholunate interosseous ligament (red lines) visible in
the palmar view.
The participants were in good health and between 20 to 40 years old. Exclusion
criteria were previous injuries or disorders of either wrist, pregnancy or being
unable to understand the written informed consent. Hypermobility was tested with
the Beighton score, and participants in whom hypermobility was present were
excluded. Twenty-one participants, aged 21–40 years (11 men, mean age 27 years
(range 21–40) and 10 women mean age 28 years (range 21–30)), were included in
this study. Information (including the radiation dose) was provided through
written information and personal explanation. Informed consent was signed before
participation. All study documents and data collection were approved by the
Medical Ethics Committee of the Academic Medical Center of Amsterdam.
Image acquisition
A 64-slice Brilliance CT scanner (Philips Healthcare, Cleveland, OH) was used to
acquire three-dimensional CT (3-D-CT) and four-dimensional CT (4-D-CT) scans.
During scanning, the participants lay in the prone position with one arm
overhead. A 3-D-CT scan of the static wrist in the neutral position was made
(120 kV, 75 mAs). The neutral position was clinically defined as the dorsum of
the hand being aligned with the longitudinal axis of the radius. 4-D-CT scans of
both wrists (120 kV, 30 mAs, 64 slices × 0.625 mm, axial field of view 4 cm,
rotation time 0.4 seconds, scan time 12 seconds) were made during FE motion and
RUD motion. The participant moved the wrist actively in 12 seconds from
extension to flexion or from radial to ulnar deviation. To keep the wrists
within the scanning space, and to allow comparison of motion patterns among
participants during the 4-D-CT recording, a custom-made motion device was used
in which the fingers enclosed a handgrip (Figure 2). The total dose of the 3-D and
4-D-CT protocol of both wrists was 0.3 mSv.
Figure 2.
Custom made positioning device. The participant lies in the prone
position with the wrist extended forward. The positioning device
allows active wrist motion along the flexion–extension or radioulnar
deviation motion axis. The hand grasps a rod, which can be
repositioned to place the wrist in the centre of the two rotation
axes of the instrument.
Custom made positioning device. The participant lies in the prone
position with the wrist extended forward. The positioning device
allows active wrist motion along the flexion–extension or radioulnar
deviation motion axis. The hand grasps a rod, which can be
repositioned to place the wrist in the centre of the two rotation
axes of the instrument.
Image analysis
All scans of the left wrists were mirrored to right wrists to facilitate
identical data analysis. From the static 3-D-CT scan, the scaphoid, lunate,
capitate and radius were segmented to yield 3-D polygon models. After
segmentation, the outlines of the carpal bones and radius were registered to
their representations in each of the corresponding time frames of the 4-D-CT
scan to obtain rotation and translation parameters (Dobbe et al., 2018). All image analyses
were performed with custom-made software (Dobbe et al., 2011). Validation of the
4-D-CT method used in this trial demonstrated a methodological error in
measuring joint kinematics of <2° for rotational and <1 mm for
translational parameters.
Determining scapholunate motion patterns
The 3-D-CT scan with the wrist in a static neutral position was used as the FE
and RUD angles of 0°. An anatomical coordinate system of the radius was
positioned with a computerized algorithm to compensate for possible differences
in the position and orientation of the radius in the CT-scanner (Kobayashi et al., 1997)
(Figure 3). Global
wrist motion was defined as the motion of the capitate relative to the radius,
expressed in terms of the anatomical coordinate system of the radius. Flexion
(X+), extension (X-), radial deviation (Y+), ulnar deviation (Y-), supination
(Z+) and pronation (Z-) were defined as rotations of the capitate around the
axes of the radial coordinate system. The motion of the scaphoid relative to the
lunate was analysed to define the relative rotations and translations during FE
and RUD motion. These motion parameters were expressed in terms of the
anatomical coordinate system of the radius.
Figure 3.
Repositioning is expressed in terms of an anatomical coordinate
system for the radius. The Z-axis (blue) is based
on the longitudinal axis of the radius, the X-axis
(red) points toward the radial styloid, the Y-axis
(green) is perpendicular to the X- and
Z-axes. The black arrows indicate the rotations
around the axes and are referred to as φX,
φY and φZ (in degrees).
Translations along the axes are referred to as ΔX,
ΔY and ΔZ (in millimetres). We
define global wrist motion as the motion of the capitate relative to
the coordinate system, resulting in flexion (X+),
extension (X-), radial deviation
(Y+), ulnar deviation (Y-),
supination (Z+) and pronation
(Z-).
Repositioning is expressed in terms of an anatomical coordinate
system for the radius. The Z-axis (blue) is based
on the longitudinal axis of the radius, the X-axis
(red) points toward the radial styloid, the Y-axis
(green) is perpendicular to the X- and
Z-axes. The black arrows indicate the rotations
around the axes and are referred to as φX,
φY and φZ (in degrees).
Translations along the axes are referred to as ΔX,
ΔY and ΔZ (in millimetres). We
define global wrist motion as the motion of the capitate relative to
the coordinate system, resulting in flexion (X+),
extension (X-), radial deviation
(Y+), ulnar deviation (Y-),
supination (Z+) and pronation
(Z-).To define the normal scapholunate intercarpal motion patterns for FE and RUD, the
mean and 95% confidence intervals (CIs) were calculated for scaphoid and lunate
rotation and translation parameters, by linear interpolation for every 5° of
motion between 50° extension and 80° flexion, and between 40° ulnar deviation
and 40° radial deviation. A linear mixed-effects model was used to check whether
gender and hand dominance affected the three translation and three rotation
parameters, for both FE and RUD wrist motions. Participants and global wrist
motion were included as random effects, and gender and hand dominance as fixed
effects. The level of significance was set at p < 0.05.
Determining the scapholunate rotation axes
A rotation axis, or the helical axis of motion (Panjabi et al., 1981), was calculated
to describe the direction and magnitude of the rotation of the scaphoid with
respect to the lunate, when moving from the neutral position of the hand to
flexion or extension, or from radial to ulnar deviation. To improve precision in
the calculation of the rotation axis, the rotation axes for flexion and
extension were determined for five 4-D time frames of the wrist approaching
extreme flexion, and five 4-D time frames of the wrist approaching extreme
extension. Of these five rotation axes, one mean flexion and extension axis was
calculated. This was repeated for RUD motion. To be able to compare the position
of the mean rotation axes of differently shaped scaphoids, we selected one
single scaphoid as a reference and scaled all the other scaphoids to it. This
was done by first determining the size of each scaphoid along its inertial axes
and scaling these sizes to the reference scaphoid. The first inertial axis is
the axis about which the bone would rotate in a balanced fashion since the
weight is closest to the centre of rotation. The remaining two axes are
perpendicular to the first (Goldstein, 2001). These scaphoid scaling parameters were applied to
the corresponding rotation axes.To be able to express the variability of the position of the flexion and
extension axes in 3-D space among the participants, the mean flexion axis and
the mean extension axis of all scaphoid models was first calculated. Then, the
uncertainty of each axis location was calculated in the plane perpendicular to
the mean axis, represented by a 95% confidence ellipse. These confidence
ellipses were determined for every 2 mm equidistantly spaced along each mean
axis. Calculation of the 95% confidence ellipses was done using MATLAB
(R2017b).
Results
Scapholunate motion patterns
The data of the scan of one participant during RUD were missing, which resulted
in 42 scans with FE motion and 41 scans with RUD motion. During FE motion, the
mean rotation of the scaphoid relative to the lunate around the
X-axis for 50° of wrist extension was –15° (95% CI: –15.3
to –14.7), to +23° (95% CI: 22.7 to 23.3) for 80° of wrist flexion. Thus, the
motion of the scaphoid relative to the lunate during wrist flexion extension is
38° (SD 0.6°) (Figure
4). Rotations around the Y- and Z-axes
were < 2°. The translations of the scaphoid relative to the lunate in the
X-, Y- and Z-directions
were < 1, <3 and < 3 mm respectively. During RUD motion the rotations
around the X-, Y- and Z-axes
were < 8°, < 2°, < 3° and the translations in the X-,
Y- and Z-direction were < 1, < 2
and < 2 mm respectively (Figure 5). Hand dominance did not significantly affect the patterns
of FE and RUD motion. Gender had a significant influence
(p = 0.0016) on the rotation around the Y-axis
during FE motion. No significant differences were found in the remaining
variables.
Figure 4.
Lateral view of the change in position of the scaphoid relative to
the lunate (yellow and see-through), with the wrist in 50°
extension, neutral and 80° flexion. The scaphoid flexes 38° relative
to the lunate between wrist extension and flexion.
Figure 5.
The motion of the scaphoid relative to the lunate during wrist
extension–flexion and ulnoradial deviation. The horizontal axes show
the degree of wrist extension (−), flexion (+), ulnar (−) or radial
(+) deviation, which is defined by the rotation of the capitate
about the x-axis of the anatomical coordinate
system (Figure
2). The y-axes define the translations
(left column) along, and rotations (right column) around the axes of
the anatomical coordinate system of the radius. The mean and 95%
confidence intervals for every 5° of wrist motion are
visualized.
Lateral view of the change in position of the scaphoid relative to
the lunate (yellow and see-through), with the wrist in 50°
extension, neutral and 80° flexion. The scaphoid flexes 38° relative
to the lunate between wrist extension and flexion.The motion of the scaphoid relative to the lunate during wrist
extension–flexion and ulnoradial deviation. The horizontal axes show
the degree of wrist extension (−), flexion (+), ulnar (−) or radial
(+) deviation, which is defined by the rotation of the capitate
about the x-axis of the anatomical coordinate
system (Figure
2). The y-axes define the translations
(left column) along, and rotations (right column) around the axes of
the anatomical coordinate system of the radius. The mean and 95%
confidence intervals for every 5° of wrist motion are
visualized.
Rotation axes
During wrist flexion and extension the rotation axis of the scaphoid relative to
the lunate intersected the dorsal ridge of the proximal pole of the scaphoid and
was located at the dorsal surface of the lunate (Figure 6). Since the magnitude of the
motion of the scaphoid relative to the lunate was < 8° during RUD motion, the
variability of the rotation axes were too high to determine a RUD rotation axis
reliably.
Figure 6.
The scaphoid rotation axis was determined for all wrists and
transformed to one single reference scaphoid (yellow) with its
corresponding lunate (green), here shown as a three-dimensional
rendering (top row) from an ulnodorsal view of the wrist. The mean
flexion rotation axis (red line) and mean extension rotation axis
(blue line) and their 95% confidence ellipses are presented. The
bottom row shows this configuration and the 95% confidence ellipses
in radial, ulnar and distoproximal views.
The scaphoid rotation axis was determined for all wrists and
transformed to one single reference scaphoid (yellow) with its
corresponding lunate (green), here shown as a three-dimensional
rendering (top row) from an ulnodorsal view of the wrist. The mean
flexion rotation axis (red line) and mean extension rotation axis
(blue line) and their 95% confidence ellipses are presented. The
bottom row shows this configuration and the 95% confidence ellipses
in radial, ulnar and distoproximal views.
Discussion
The aim of this study was to determine the rotation axis of the scapholunate complex
to provide a biomechanical rationale for the optimal point at which to insert the
SLIL in reconstructive surgery. The scaphoid was found to rotate 38° (SD 0.6°)
relative to the lunate during wrist FE motion. The FE rotation axes intersect the
dorsal ridge of the proximal pole of the scaphoid and are located at the dorsal pole
of the lunate. Therefore, the dorsal ridge of the scaphoid and dorsal pole of the
lunate is considered to be the optimal location for reattachment of the SLIL. Since
motion of the scaphoid relative to the lunate was small during RUD motion, a finding
also reported by Demehri et al.
(2016), only the rotation axes for FE motion were studied.The large rotation of the scaphoid relative to the lunate around the
X-axis during FE motion was also described in a study by Wolfe et al. (2000), who
quantified this parameter in 20 wrists, with 3-D-CT scans of the wrist in two wrist
flexion positions and two wrist extension positions. Our study adds data that
provide the dynamic scapholunate motion patterns for every 5° of FE and RUD wrist
motion (Figure 5). The
results of the normal patterns of motion are in agreement with research done in 3-D
in cadavers (Tay et al.,
2007; Zhao et al.,
2015) and patients (Demehri et al., 2016; Garcia-Elias et al., 2014; Kakar et al., 2016; Wolfe et al., 2000). We
found a significant effect of gender on the rotation around the
Y-axis during FE wrist motion. Since only this variable was
significantly different, the difference may be due to the size of the carpal bones
rather than gender itself (Rainbow et al., 2008).There were very small 95% CIs in measurements of FE and RUD wrist motion (Figure 5) indicating that the
scapholunate motion patterns in our participant population aged 20 to 40 years were
very similar. This was an unexpected finding, since two other studies found that
differences in lunate morphology affect carpal kinematics (Abe et al., 2017; Bain et al., 2015). The lunate morphology in
the participants in our study consisted of 24 type 1 lunates and 18 type 2 lunates,
but lunate morphology did not seem to influence scapholunate kinematics in our
study.The relative scapholunate translations and rotations are expected to be considerably
larger in patients with a rupture of the SLIL; Halpenny et al. (2012) measured a
scapholunate distance of 6 mm. In our results the maximal scapholunate distance was
less than 3 mm. The scapholunate motion patterns quantified in this study are
potentially useful as a physiological reference in the diagnosis of dynamic SLIL
instability.This study demonstrated that the rotation axes for flexion and extension intersect
the scaphoid and lunate on the dorsal surface, confirming the theory of Kauer (1974). This can be
explained by the different properties of the dorsal and palmar components of the
SLIL, with the dorsal SLIL being tighter and the palmar SLIL being more supple,
which affects the position of the rotation point of the scapholunate complex (Kauer, 1974). Separate
rotation axes for flexion and extension were therefore calculated for all 42 wrists
to assess whether tension or traction on the palmar or dorsal SLIL from wrist motion
would alter the intersection points of the rotation axes. However, both rotation
axes intersect the dorsal part of the proximal pole of the scaphoid. The morphology
of the proximal surface of the scaphoid and lunate also affects physiological
scapholunate motion. The surface of the scaphoid is more curved than the surface of
the lunate, and there are different curvatures in their contact surfaces of the
radial fossae.The palmar SLIL has an important role in scapholunate kinematics, for example in
closing the scapholunate gap during wrist flexion (Figure 1). However, we believe that it is
extremely difficult to precisely restore its function, position and tension during
surgery. It is probably only feasible to achieve a taut fixation, which would result
in a second non-physiological palmar rotation axis in the scapholunate joint (Figure 6). We expect that taut
fixation of the palmar part of the SLIL would hamper the normal 38° of motion
between the scaphoid and lunate (Figure 5). If a non-physiological position for a new rotation axis is
created during reconstruction of the SLIL, we believe that this will limit the
natural motion of the scapholunate complex and therefore negatively affects surgical
outcomes. Unfortunately, because of heterogeneous reporting of outcome measures in
recent and older studies, it remains difficult to compare postoperative outcomes
objectively (Alonso-Rasgado
et al., 2017; Bloom
et al., 2003; Corella
et al., 2013; del
Piñal et al., 2011; Naqui et al., 2018). Future research on carpal kinematics after dorsal
and/or palmar reconstruction of the SLIL should investigate whether the normal
pattern of motion of the scapholunate complex can be restored, and investigate which
reconstruction significantly increases carpal stability.Dart-throwing motion is commonly used in daily activities, but it was not studied,
since it has been shown that dart-throwing motion occurs predominantly in the
midcarpal joint (Moritomo
et al., 2014) and SLIL elongation is minimal (Upal et al., 2006). When the SLIL is torn,
however, a scapholunate gap was observed by Garcia-Elias et al. (2014), implying that
some forces may be applied to the SLIL, which could affect scapholunate motion
patterns in the dart-throwing plane of motion. Furthermore, this study did not
investigate the effect of axial load on scapholunate motion patterns. Adding an
axial load to the carpals, for example by clenching the fist, has been used to
identify dynamic instability patterns in patients with an injured wrist (Truong et al., 1994) and is
described as changing scapholunate ligament properties (Lee et al., 2010; Scordino et al., 2016; Tan et al., 2018).
Authors: Mohammad A Upal; Joseph J Crisco; Douglas C Moore; Sharon E Sonenblum; Scott W Wolfe Journal: J Hand Surg Am Date: 2006-10 Impact factor: 2.230
Authors: Shian-Chao Tay; Andrew N Primak; Joel G Fletcher; Bernhard Schmidt; Kimberly K Amrami; Richard A Berger; Cynthia H McCollough Journal: Skeletal Radiol Date: 2007-09-06 Impact factor: 2.199
Authors: Stephen S Henrichon; Brent H Foster; Calvin Shaw; Christopher O Bayne; Robert M Szabo; Abhijit J Chaudhari; Robert D Boutin Journal: Skeletal Radiol Date: 2019-07-09 Impact factor: 2.199
Authors: Mohammad Zarenia; Volkan Emre Arpinar; Andrew S Nencka; L Tugan Muftuler; Kevin M Koch Journal: PLoS One Date: 2022-06-02 Impact factor: 3.752
Authors: Rafael Marqués; Juan Melchor; Indalecio Sánchez-Montesinos; Olga Roda; Guillermo Rus; Pedro Hernández-Cortés Journal: Front Physiol Date: 2022-01-24 Impact factor: 4.566