Use the labels in the right column to find what you want. Or you can go thru them one by one, there are only 30,155 posts. Searching is done in the search box in upper left corner. I blog on anything to do with stroke. DO NOT DO ANYTHING SUGGESTED HERE AS I AM NOT MEDICALLY TRAINED, YOUR DOCTOR IS, LISTEN TO THEM. BUT I BET THEY DON'T KNOW HOW TO GET YOU 100% RECOVERED. I DON'T EITHER BUT HAVE PLENTY OF QUESTIONS FOR YOUR DOCTOR TO ANSWER.
Changing stroke rehab and research worldwide now.Time is Brain!trillions and trillions of neuronsthatDIEeach day because there areNOeffective hyperacute therapies besides tPA(only 12% effective). I have 523 posts on hyperacute therapy, enough for researchers to spend decades proving them out. These are my personal ideas and blog on stroke rehabilitation and stroke research. Do not attempt any of these without checking with your medical provider. Unless you join me in agitating, when you need these therapies they won't be there.
What this blog is for:
My blog is not to help survivors recover, it is to have the 10 million yearly stroke survivors light fires underneath their doctors, stroke hospitals and stroke researchers to get stroke solved. 100% recovery. The stroke medical world is completely failing at that goal, they don't even have it as a goal. Shortly after getting out of the hospital and getting NO information on the process or protocols of stroke rehabilitation and recovery I started searching on the internet and found that no other survivor received useful information. This is an attempt to cover all stroke rehabilitation information that should be readily available to survivors so they can talk with informed knowledge to their medical staff. It lays out what needs to be done to get stroke survivors closer to 100% recovery. It's quite disgusting that this information is not available from every stroke association and doctors group.
Why was this done? Isn't it completely obvious that if you don't do objective damage diagnosis you can never assign protocols to recovery? Not doing gait analysis means your therapist and doctor are just guessing on what to do. ARE YOU OK WITH THAT CRAPOLA MEDICAL TREATMENT?
chronic poststroke patients. Further work should be done to better translate GA results into indications for specific physiotherapy. Clinical Rehabilitation Impact. The use of GA as a tool to better define the rehabilitation planning in post-stroke patients should be fostered, particularly when surgery or botulinum toxin are considered and/ or the prescription of orthoses is hypothesised. K EY
WORDS : Gait - Stroke - Decision making - Rehabilitation - Technology assessment, biomedical. Computerized gait analysis (GA), performed in a laboratory equipped with instruments for kin-ematic, kinetic and EMG data collection, is unanimously recognized as the most effective approach for an objective and comprehensive analysis of human locomotion.1Conversely, the role of GA in clinical decision-making is still controversial,2, 3except for the application in the pre-surgical planning of children with cerebral palsy (CP), where it was ascertained that the percentage of CP patients whose surgical plan was changed after GA ranges between 52% 4 to 89%,5 with a more recent study reporting a value of 70%.6 A systematic review of Wren et al 7found 11 articles related to “diagnostic thinking and treatment” of GA, among a total of 240 articles about the clinical efficacy of GA, and concluded that there is strong evidence of an effect of GA on treatment decision-
Background. Gait analysis (GA) was demonstrated to change presurgical planning and improve gait outcomes in children with Cerebral Palsy. GA is often used also to assess walking capability of post stroke subjects, although its influence in the clinical management of these patients has not yet been established. Objective. To assess the impact of GA on clinical deci-assess the impact of GA on clinical decision-making in adult chronic post stroke patients. Design. Pragmatic prospective observational study. Setting. Rehabilitation hospital, both outpatients and inpatients. Population. Forty-nine patients (age: 53.3±14.5 years) who had had a cerebrovascular accident 35.2±26.4 months before and were referred to the gait analysis service. Methods. Recommendations of therapeutic treatments before and after the analysis of GA data were com-pared, together with the confidence level of recommendations on a 10-point scale. Frequency of changes of post-GA vs pre-GA recommendations were computed for each recommendation type: surgery, botulinum toxin (BT), orthotic management and physiotherapy. Results. Based on the analysis of GA data, 71% of post-stroke subjects had their treatment planning changed in some components. Indeed, 73% of patients with indications for surgery had their surgical planning changed; 81%, 37% and 32% had, respectively, their BT, orthotic and physiotherapy planning changed. Confidence level of recommendations increased significantly after GA, in both the whole group of patients (from 6.7±1.4 to 8.7±0.6, P<0.01) and the subgroup whose recommendations had not changed (7.0±1.5vs. 8.8±0.4, P<0.01). Conclusion. GA significantly influences the therapeutic planning and reinforces decision-making for Corresponding author: M. Ferrarin, IRCCS S. Maria Nascente, Fondazione Don Carlo Gnocchi Onlus, Via Capecelatro 66, 20148 Milan, Italy. E-mail: mferrarin@dongnocchi.it
Article presents the protocol for a study designed to empirically test
dosing and timing of rehabilitation interventions. Specifically, the
study will assess both the value of intensive, high-dosage training as
well as the optimal timing of robotic/virtual reality upper-limb motor
training, focusing on the hand, in the first 2 months after stroke. In
this single-blinded, interventional study, subjects will be stratified
on two dimensions, impairment level (Fugl-Meyer Upper Extremity
Assessment) and presence or absence of motor evoked potentials.
Stratified block randomization will then be used to achieve a balanced
assignment. The early-therapy experimental group will receive in-patient
usual care therapy plus an extra 10 hours of intensive upper-extremity
therapy focusing on the hand using robotically facilitated
rehabilitation interventions presented in virtual environments and
initiated 5-30 days post stroke. The delayed-therapy experimental group
will receive the same intervention but initiated 30-60 days post stroke.
The usual-care group will receive the usual amount of
physical/occupational therapy. The dose-matched usual-care group will
receive an extra 10 hours of usual care initiated 5-30 days post stroke.
The study uses clinical, neurophysiological, and kinematic/kinetic
measures, plus measures of daily arm use and quality of life. The
primary outcome measure is the Action Research Arm Test, measured at 4
months post stroke. Outcome measures will be assessed to determine
whether there is an early time-period in which rehabilitation will be
most effective, and whether there is a difference in the recapture of
premorbid patterns of movement vs. the development of an efficient, but
compensatory movement strategy. Descriptor Terms:
BODY MOVEMENT, COMPUTER APPLICATIONS, DEXTERITY, EARLY INTERVENTION,
ELECTROPHYSIOLOGY, LIMBS, MOTOR SKILLS, REHABILITATION SERVICES,
ROBOTICS, SERVICE DELIVERY, STROKE.
Citation: Merians, Alma S. , Fluet, Gerard G. ,
Qiu, Qinyin , Yarossi, Mathew , Patel, Jigna , Mont, Ashley J. , Saleh,
Soha , Nolan, Karen J. , Barrett, AM , Tunik, Eugene , Adamovich, Sergei
V. . (2020). Hand focused upper extremity rehabilitation in the subacute phase post-stroke using interactive virtual environments.
Frontiers in Neurology, 11 Retrieved 4/23/2021, from REHABDATA database.
Wrong, wrong, wrong aim. Survivors want reductions in objective fatigue, NOT YOUR LAZY IDEA of subjective fatigue. My God, your mentors and senior researchers allowed that crapola aim? Subjective is way too easily swayed by researcher bias and leading questions.
Rationale:
Post-stroke fatigue (PSF) affects up to 92% of stroke survivors,
causing significant burden. Educational Cognitive Behavioural Therapy
(CBT) fatigue groups show positive results in other health conditions.
Aims: FASTER will determine if educational CBT Fatigue Management Group (FMG) reduces subjective fatigue in adults post-stroke.
Design:
Prospective, multi-centre, two-arm, single-blind, phase III RCT
(parallel, superiority design), with blinded assessments at baseline,
6-weeks, and 3-months post-programme commencement. With n=200 (100 per
group, 20% drop-out) the trial will have 85% power (2-sided, p= 0.05) to
detect minimally clinically important differences of 0.60 (SD=1.27) in
Fatigue severity scale and 1.70 points (SD=3.6) in Multidimensional
Fatigue Inventory-20 at 3-months.
Outcomes: Primary outcomes are
self-reported fatigue severity and dimensionality (i.e., types of
fatigue experienced - physical, psychological and/or cognitive)
post-intervention (6-weeks). Secondary outcomes include subjective
fatigue at 3-months, and health-related quality of life, disability,
sleep, pain, mood, service use/costs, and caregiver burden at each
follow-up.
Discussion: FASTER will determine whether FMG reduces fatigue post-stroke.
Registered with the Australian New Zealand Clinical Trials Registry (ACTRN12619000626167).
Finally, some objective diagnosis of stroke deficits. How fucking long before it gets to your stroke hospital? Then your therapists and doctors can quit guessing about what needs to be done. It is completely up to YOU to get this in your hospital, your hospital will do nothing. I bet none of these are sensitive enough to measure finger deficits.
1Department of Neurology and Stroke Center,
Hospital La Paz Institute for Health Research-IdiPAZ, La Paz University
Hospital, Universidad Autónoma de Madrid, Madrid, Spain
2System Friend Inc., Hiroshima, Japan
3Escuela Técnica Superior de Ingenieros de Telecomunicación, Universidad Politécnica de Madrid, Madrid, Spain
4Department of Rehabilitation, Hospital La
Paz Institute for Health Research-IdiPAZ, La Paz University Hospital,
Universidad Autónoma de Madrid, Madrid, Spain
Introduction: The degree of disability
after stroke needs to be objectively measured to implement adequate
rehabilitation programs. Here, we evaluate the feasibility of a
custom-built software to assess motor status after stroke.
Methods: This is a prospective,
case–control pilot study comparing stroke patients with healthy
volunteers. A workout evaluation that included trunk and upper limb
movement was captured with Kinect® and kinematic metrics were extracted with Akira®.
Trunk and joint angles were analyzed and compared between cases and
controls. Patients were evaluated within the first week from stroke
onset using the National Institutes of Health Stroke Scale (NIHSS),
Fulg-Meyer Assessment (FMA), and modified Rankin Scale (mRS) scales; the
relationship with kinematic measurements was explored.
Results: Thirty-seven patients and 33
controls were evaluated. Median (IQR) NIHSS of cases was 2 (0–4). The
kinematic metrics that showed better discriminatory capacity were body
sway during walking (less in cases than in controls, p = 0.01) and the drift in the forearm–trunk angle during shoulder abduction in supination (greater in cases than in controls, p = 0.01). The body sway during walking was moderately correlated with NIHSS score (Rho = −0.39; p = 0.01) but better correlated with mRS score (Rho = −0.52; p < 0.001) and was associated with the absence of disability (mRS 0–1) (OR = 0.64; p
= 0.02). The drift in the forearm–trunk angle in supination was
associated with the presence of disability (mRS >1) (OR = 1.27; p = 0.04).
Conclusion: We present a new software
that detects even mild motor impairment in stroke patients
underestimated by clinical scales but with an impact on patient
functionality.
Introduction
Stroke is the most prevalent cause of disability
worldwide. Two of three stroke survivors will develop deficits that will
cause high healthcare and social costs (1, 2).
Apart from speech, visual, or cognitive deficits, one of the most
important components of stroke-related disability is motor function
impairment. Even mild deficits that may not be detected in routine
clinical evaluation may significantly reduce patient's quality of life
by interfering with the activities of daily living and their capacity to
return to work. For these reasons, it is important to reliably measure
these deficits and be able to correlate them with the degree of
disability in order to implement adequate and personalized
rehabilitation programs.
Motion capture systems (MCS) have been used to assess
motor function in different neurological conditions with promising
results (3–7). The main advantages are their low cost and relative ease of use. The most commonly used system is Microsoft Kinect®,
which is a portable and marker-free motion capture system that uses an
infrared light and a deep sensor to create a three-dimensional
reconstruction of the human body and detect its movements. Kinect® results are concordant with marker-based systems which are the gold standard for motion analysis (8). In combination with specific software, Kinect® can be used for rehabilitation purposes (9).
Previous studies have evaluated the feasibility of this system for gait
assessment in multiple sclerosis or Parkinson disease (5, 7, 10) and for upper extremity motor function evaluation in muscle diseases (3, 4).
The use of kinematic metrics as a reliable measure of
motor function for rehabilitation purposes in stroke patients is
currently recommended (11).
However, only few studies evaluate the usefulness of kinematic
measurements to analyze motor deficit after stroke in order to help
physicians to objectively measure patient's deficits. One example is the
KINARM system that evaluates upper limb function in stroke patients (12, 13).
Nevertheless, this system is complex and requires an exoskeleton,
making it unsuitable to be used in routine clinical practice. Recent
works suggest that Kinect® and virtual reality systems can effectively guide rehabilitation workouts in stroke patients (9, 14), but few studies analyze the usefulness of the Kinect® system for assessing poststroke functional status. One includes gait assessment (6), while others analyze reaching tasks in poststroke patients and show good concordance with specific clinical scales (15, 16). However, to our knowledge, a complete workout design to test the global function in poststroke patients with Kinect®
has not been studied, and there is no information available about the
potential relationship between the kinematic measures and disability
after stroke.
Although Kinect® is becoming widely used, each research group uses their own software for the kinematic analysis. The Akira® software (Akira, System Friend Inc.) is a custom-built software developed to be used with Kinect®
without body markers, which reconstructs a three-dimensional avatar of
the human body and obtains kinematic metrics from body movement records.
Our main aim is to evaluate the usefulness of Microsoft Kinect® along with the software Akira®
for an objective motor status evaluation after stroke. The secondary
objective is to explore the relationship between kinematic metrics
provided by the software and functional status after stroke.
The
foot progression angle is an important measure used to help patients
reduce their knee adduction moment. Current measurement systems are
either lab-bounded or do not function in all environments (e.g.,
magnetically distorted). This work proposes a novel approach to
estimate foot progression angle using a single foot-worn inertial sensor
(accelerometer and gyroscope).
Methods
The
approach uses a dynamic step frame that is recalculated for the stance
phase of each step to calculate the foot trajectory relative to that
frame, to minimize effects of drift and to eliminate the need for a
magnetometer. The foot progression angle (FPA) is then calculated as the
angle between walking direction and the dynamic step frame. This
approach was validated by gait measurements with five subjects walking
with three gait types (normal, toe-in and toe-out).
Results
The
FPA was estimated with a maximum mean error of ~ 2.6° over all gait
conditions. Additionally, the proposed inertial approach can
significantly differentiate between the three different gait types.
Conclusion
The
proposed approach can effectively estimate differences in FPA without
requiring a heading reference (magnetometer). This work enables feedback
applications on FPA for patients with gait disorders that function in
any environment, i.e. outside of a gait lab or in magnetically distorted
environments.
Background
Knee
osteoarthritis (KOA) is among the most reported musculoskeletal
diseases (men 10.1%, women 13.6%) and the leading cause for disability
among the elderly [1, 2].
This disease has no cure currently, however, patients can make use of
surgical, pharmacological and biomechanical treatments to improve their
quality of life [3].
Pharmacological treatment can reduce the effects of symptoms of KOA, in
severe stages of the disease surgical treatment (knee replacement)
could be considered [4].
Biomechanical treatment can help to reduce the knee loading, which has
been shown to correlate with pain, cartilage degeneration and disease
progression [5].
Biomechanical
treatment can be achieved by use of braces, canes and/or gait
retraining. No additional devices are required for gait retraining,
however as this treatment is time consuming and space-bounded it has not
been adopted on a large scale [6]. The goal of gait retraining is to reduce the loading on the knee by gradually modifying the patients’ gait pattern [6].
Directly measuring the medial knee loading would require invasive force
sensors and is therefore only possible after a knee replacement [7]. Alternatively, the medial knee loading can be estimated using a surrogate measure, namely the knee adduction moment (KAM) [8]. The KAM can be estimated using inverse dynamics, which requires a full-body motion capture system and force measurements [9].
However,
the KAM is not an optimal parameter to provide feedback to patients,
since the relation to kinematic parameters is not evident to them [10]. Therefore, instructing patients using a kinematic adaptation (toe-in gait) results in more effective decrease of the KAM [11,12,13].
This can be quantified using the foot progression angle (FPA), which is
defined as the angle between the heading direction and foot
orientation.
A recent study has shown that the FPA can effectively be measured using one foot-worn sensor [14],
consisting of an accelerometer, gyroscope and magnetometer. However,
the use of a magnetometer limits applications of this approach, since it
requires a minimally disturbed Earth magnetic field. In various
environments this is not the case, due to ferro-magnetic materials
present in floors and walls [15].
With inaccurate measurements of the Earth magnetic field, no proper
reference frame can be determined (errors as large as 20° in the heading
direction have been observed near floors [15]), hence inaccurate estimates of the FPA are obtained.
To
the best of our knowledge, there is no single-sensor approach for
estimating FPA in any environment (including magnetically disturbances).
This resulted in the following aim of this study: design and evaluation
of an approach to estimate FPA using a single foot-worn inertial sensor
(accelerometer and gyroscope). Due to using a dynamic foot reference
frame instead of an Earth reference frame no magnetometer is required.
To minimize the effects of drift during a single step, the Zero Velocity
Update (ZUPT) is applied [16].
The accuracy of the proposed method is validated using an optical
reference system. The findings of this study could have potential for
future applications in feedback systems for KOA patients.
Methods
This section describes the proposed method and the measurement protocol.
FPA estimation
Our proposed FPA estimation approach consists of five steps as schematically displayed in Fig. 1. The approach uses a dynamic foot frame (as schematically displayed in Fig. 2), which changes from stance phase i to next stance phase i+1
. This is done by integration of angular velocity during a step in between subsequent stance phases [17],
updated with Zero Angular Velocity Update (ZAVU). Therefore, the start
and end of a step should be determined using a zero-velocity detection [18, 19]. With strap-down integration, the vector from calcaneus position in stance phase i to calcaneus position in stance phase i+1
is determined in this dynamic foot frame. Subsequently correcting for
drift using ZUPT and zero vertical position at the start and end of the
step. FPA is calculated from the angle between foot direction during
stance phase i and direction of the next step [12], which is estimated based on the endpoint of the trajectory estimation, as schematically displayed in Fig. 2.
Fig. 1
Flowchart
of the proposed FPA estimation algorithm. Steps in the proposed FPA
estimation algorithm are as follows: detect the stance phase, initiate
the dynamic foot frame, estimate orientation of the foot, estimate the
foot trajectory, and use this information to estimate the FPA
FPA definition. A dynamic foot frame, that is initialized in every stance phase i
(for left (L) and right (R) separately) and is maintained until the
consecutive stance phase of the same foot, is used for calculating the
FPA as the angle between the foot direction and the walking direction.
The x-direction of this dynamic foot frame (ψFL/R,ix
)
aligns with the foot direction. All signals are integrated in this
dynamic foot frame to obtain a foot trajectory that ends at the next
stance phase. This walking direction is shown in red and defined as the
position vector between the calcaneus of two consecutive stance phases
(with pFL/R,itend, where tend
is the step duration). This allows for direct computation of the FPA
During
the stance phase there are moments that the foot is approximately still
on the ground, hence these moments can be identified using a
zero-velocity detection approach [19].
Jimenez et al. developed three conditions for the detection approach,
however, this resulted in some cases of short stance phases. Therefore, a
fourth condition was included that ensures a minimal length of the
stance phase. The following four conditions were used in the current
study:
1.
Norm of the acceleration vector needs to be between 9.0 and 11.0 ms2
) of the norm of the acceleration vector should be smaller than 0.5 m2s4 (averaged over 2s+1 samples, which resulted in a time period of 0.11 s, with an experimentally determined s=5
samples) during the stance phase to fulfill this condition, and is defined as:
σ2=12s+1∑j=t−st+s(aj−a¯t)2
(1)
where the local mean (of the norm of the acceleration vector) is defined as:
a¯t=12s+1∑j=t−st+saj
(at time t).
4.
Stance phase length should be 16 ms at
minimum, which ensures that the detection method does not suffer from
potential false zero-velocity detections.
Mapping foot frame in sensor frame
A mapping between the sensor frame (ψX
, red in Fig. 3) and the foot reference frame (ψF, green in Fig. 3) is required to perform all calculations in ψF.
This is a fixed rotation, assumed that the sensor does not move
relative to the foot. Subjects should perform the following calibration:
stand still for 5 s, walk four steps with a FPA of 0∘
(i.e., keep foot orientation as straight as possible). The first part
of the calibration is used to determine the vertical axis (fz) of ψF using the measured gravitational acceleration. The axis perpendicular to the foot direction (fy)
is determined in the dynamic part of the calibration. Principal
Component Analysis (PCA) of the angular velocity is used to determine a
common rotation axis (fy
) [20].
The third axis is determined by the cross-product of the other two axes
(as it should be perpendicular to both previously defined axes):
fx=fy×fz
(3)
Fig. 3
Measurement setup. An IMU is secured under the shoelaces and its’ coordinate system (ψX
)
is displayed in red. The retroflective markers are places on the second
metatarsal and the calcaneus, which is assumed to be a FPA of 0°. The
foot reference coordinate system is shown in green (ψF
This
determines the axis in direction of the foot, i.e., this definition
allows for FPA calculation using the angle between heading direction of
the step and foot direction axis. To ensure a proper coordinate system (fy
perpendicular to fz and thus in the horizontal plane), fy was subsequently determined by taking the cross-product of fx and fz. The mapping of ψX to ψF can then by performed using the following (constant) rotation matrix (RXF
):
RXF=[fxfyfz]T
(4)
Orientation estimation
Start
of a step is defined as the middle of a determined zero-velocity phase
(according to the mentioned 4 conditions). The angular velocity is
measured in ψX
, which is rotated to ψF by using the determined sensor to foot frame mapping RXF (Fig. 4a). The dynamic foot reference frame at step i (ψFi) is initialized by an identity matrix (RFit0
), such that the change with respect to this frame can be evaluated using the following differential equation [21]:
R˙Ft=ω~FRFt
(5)
with ω~
as the skew matrix of the angular velocity, which is defined as:
ω~F=⎡⎣⎢0ωFz−ωFy−ωFz0ωFxωFy−ωFx0⎤⎦⎥
(6)
Fig. 4
Steps in the FPA estimation approach. FPA estimation approach using gyroscope (ωXt
) and accelerometer (aXt) data: a sensor angular velocity is corrected using the Zero Angular Velocity Update (ZAVU). Next, it is rotated to the foot frame (ψF) by using the mapping between the sensor and foot frames (RXF). The orientation of the dynamic foot frame (RFit) is determined by integrating this angular velocity and initializing it with RFit0=I. b Acceleration information is rotated to the dynamic foot frame (ψFi), such that the gravitational acceleration can be subtracted to obtain the estimated free acceleration (aFie,t). This is integrated to velocity (vFie,t) by initializing it with vFit0=0, which in turn is corrected using ZUPT. After another integration step (initialized with pFit0=0) the position of the foot is calculated in the dynamic foot frame. c Since everything is calculated in ψFi the FPA is estimated using a trigonometric relation of the foot position at the end of the step (tend
Figure 4b shows the different steps to obtain the foot position (pFit
). First the measured acceleration (aXt) should be transformed to ψFi at any time t during step i,
such that the gravity component can be subtracted, as can be seen from
an example step of a representative subject provided in Fig. 5. After this step the acceleration is integrated to obtain the velocity (vFt).
Since it is known that the velocity should be zero at the next stance
phase, we can apply a linear correction (to account for the potential
drift) to the velocity vector from start to end of the step. A second
integration step is applied to obtain the foot position w.r.t. start of
the step (pFt
).
Fig. 5
Acceleration profiles of representative subject. The acceleration (AXt
) profiles (shown in solid lines) before transforming them to the dynamic foot frame as shown in Fig. 4 are compared to the accelerations (AFit
) when this transformation has been applied (shown in dashed lines)
The FPA is estimated using the heading vector (endpoint pFitend
of step i) which is expressed in ψFi
, therefore the following direct trigonometric relation is applicable here:
θFPA=arctanpFitend,ypFitend,x
(7)
Validation measurement protocol
The
accuracy of the proposed FPA estimation approach is quantified by
comparing results obtained with our approach to those from using an
optical motion capture system. Five healthy volunteers (5 males; age: 25.2±4.2
years; height: 1.83±0.09 m; weight: 80.0±9.5 kg; body mass index: 24.1±3.4 kg/m2
)
participated in this research in a gait laboratory. All subjects
reported no recent injuries that affect balance or mobility. The ethics
committee of the Faculty of Electrical Engineering, Mathematics and
Computer Science at the University of Twente approved this protocol and
all subjects provided written informed consent prior to the
measurements.
Subjects are fitted with one inertial sensor (MTw
Awinda, Xsens, Enschede, the Netherlands) on top of the shoe of both
feet and two retro-reflective markers (placed on the head of the second
metatarsal and the calcaneus, as shown in Fig. 3).
The MTw is a wireless inertial sensor that transmits data (at 100 Hz)
over Bluetooth, which is recorded using MT Software Suite (Xsens,
Enschede, the Netherlands). The position of retro-reflective markers is
recorded (at 100 Hz) using eight high-speed infrared cameras (Vicon,
Oxford, UK) and processed with Nexus 2.8.2 (Vicon, Oxford, UK). To
compare the FPA outcomes of both systems, a synchronization between the
inertial and optical systems is required. This is achieved by stamping
the right foot at the ground for the start of the measurement. This
signal is present in both the optical and inertial measurement data and
is used to align both signals. Small misalignments (1–5 ms) are
allowable since we are interested in the FPA per different step and not
at discrete time indexes.
The reference FPA was determined based
on the markers placed on the calcaneus and second metatarsal by
calculating the angle between the line connecting both retro-reflective
markers and the walking direction vector (defined by a line between
calcaneus of the same foot in different stance phases) in the lab
reference frame (depends on the camera calibration) [13].
Every
measurement started with a 0° FPA calibration (for the inertial
approach), which consists of a static part and a dynamic part (as
mentioned in Section: Mapping foot frame in sensor frame).
Subjects should remain as still as possible with feet pointing forwards
(0° FPA) for approximately five seconds, to determine the gravitational
axis. Subsequently, subjects were asked to walk with a zero degrees FPA
for four steps. A visual reference is provided to subjects by a tape
placed on their shoe (shown in Fig. 3),
which shows the foot direction vector. By aligning this with a line on
the floor subjects could achieve a FPA close to zero, which was
evaluated using the optical reference.
After this calibration
trial, subjects were asked to perform three sets of 12 trials of walking
in a straight line within the measurement volume of the optical motion
capture system (10 × 4 m, projected on the floor). Each set of 12 trials
consists of walking at their preferred walking speed with either
normal, positive (toe-out) or negative (toe-in) FPA. The difference in
FPA between each of these three walking conditions was self-selected by
the subjects, to let the FPA variations be within the range of
acceptable angles.
A difference between FPA estimates for the
optical and inertial approach was used for an evaluation of the accuracy
of the proposed inertial FPA estimation approach. We decided not to
evaluate a root mean squared difference but a mean difference, because
the sign of errors is relevant in this situation due to potential
spatial misalignment of the 0° FPA. After correction for the determined
offset, results are presented using a Bland–Altman plot to show the
distribution of FPA measured by both the optical and inertial sensing
approach [22]. Additionally, a repeated measures one-way ANOVA test [23] is performed to determine if both the inertial and optical approaches can differentiate between the three gait conditions.
Results
Figure 6
shows the foot trajectories within the dynamic foot frame in the
horizontal plane of a representative subject, which are all originating
from the origin and the end position is used for determining the FPA
according to Eq. (7).
Fig. 6
Two-dimensional
foot trajectories. Trajectories of the foot of one representative
subject in the horizontal plane of the dynamic foot frame during three
consecutive steps for each FPA condition (normal, toe-in and toe-out).
All steps start in the origin since the dynamic foot frame is defined to
start at zero. The final position of the foot during a step is used to
determine the FPA according to Eq. (7) and is shown in the legend for each step
Table 1
shows the mean differences (and standard deviation) between the FPA
estimated using retro-reflective markers and using the proposed inertial
approach. It can be seen that subjects (e.g., S01 and S05) with larger
differences (up to 5°) compared to the optical reference also have
larger 0° FPA calibration differences.
Fig. 7
Bland–Altman
comparison. Bland–Altman graphs comparing the FPA estimated with an
optical and inertial approach for five subjects. The mean observed
differences during the 0° FPA calibration trial was added to the
inertial outcomes of the individual subjects, such that impact of
misalignment of the 0° FPA axes is minimal. Different graphs are
presented for the three types of gait (normal, toe-in and toe-out), for
each condition approximately 40 steps were analyzed. Please note the
differences in angle ranges between the three types of gait
A
more detailed comparison between the FPA (of individual steps)
estimated from an optical and inertial approach can be found in Fig. 7,
after correcting for the 0° FPA calibration differences. The
correlation between both approaches is shown by the plots on the left
(for all three types of gait). Good correlation coefficients (r2>0.7
)
can be observed for all conditions. Furthermore, the mean bias between
the inertial approach and the optical reference is small (<2.5∘
) for all conditions.
Results
of a repeated measures one-way ANOVA test between the different gait
conditions show that both the inertial approach and the optical
reference system can significantly (p<<0.01
) discriminate between those conditions. These results were obtained for all subjects and both measurement approaches.
Discussion
The
aim of this research was to evaluate an approach for estimating FPA
using a single foot-worn inertial (accelerometer and gyroscope) sensor.
The proposed approach uses a dynamic step reference frame to calculate
the FPA of each step with respect to the foot frame during stance. A
comparison with an optical reference shows good correlation and it can
effectively differentiate between the different types of gait (normal,
toe-in and toe-out).
Table 1
shows that an offset between the optical and inertial approach could
have impacted the observed differences between both approaches. Such an
offset is expected to be the result of a misalignment between the
defined 0° FPA for both approaches. To that end, results presented in
Fig. 7
were corrected for the observed differences during the 0° FPA
calibration measurement (by adding the mean observed offset in Table 1
to the estimated FPA with the inertial approach for each subject
individually). This misalignment can occur during the sensor to foot
calibration of the inertial approach, since subjects were instructed to
walk with an FPA of 0° using optical feedback (tape on the shoe and
lines on the floor). Furthermore, misplacement of the retro-reflective
markers could also result in an offset between both approaches. The
inertial calibration procedure could be improved by using a board with
cut-outs for the feet, which forces subjects to walk with 0° FPA. In
this manner, a potential misplacement of the retro-reflective markers
can also be determined. However, it should be noted that differences in
inertial sensor placement have less impact on the estimation accuracy
than the execution of the calibration procedure.
Related works of
estimating foot angles using inertial sensing reported comparable range
of FPAs, resulting in similar performance as our proposed approach
(maximum mean difference of ~ 2.6°). Bidabadi et al. used a single
foot-worn IMU to estimate the foot pitch angle (ankle flexion/extension)
and reported a mean accuracy of ~ 3.8° [24].
Huang et al. presented a single foot-worn IMU (with magnetometer)
approach for estimating the FPA with a maximum mean error of ~ 2.5° [14]. While a full-body inertial approach for estimating FPA was reported to have an error of ~ 2.4° [4].
However, these approaches require more on-body sensors or cannot be
used in all (magnetically distorted) measurement environments.
One
of the issues with inertial sensing is that directly integrating the
accelerometer and gyroscope measurements will result in drift of the
sensor position/orientation. However, impact of such drift increases
over time, i.e., short-term integration could result in outcomes with
acceptable accuracy. To that end, we applied two ways of minimizing such
effects, namely ZUPT and integrating over each individual step
separately. ZUPT allowed for linear corrections to the obtained
velocity/position, due to the known zero-velocity state during stance.
And the use a dynamic step frame allows for integration of accelerometer
data during each individual step. In this manner, drift only impacts
the estimated FPA during a single step, which reduces the negative
effect on accuracy substantially.
The proposed approach has potential for real-time feedback applications, such as proposed by Karatsidis et al. [4].
A reduction in the number of sensors is beneficial to patients, because
of the decreased complexity and costs. However, this approach was
evaluated with healthy participants with no reported balance or mobility
issues. The FPA of people with movement disorders might be estimated
with lower accuracy using the proposed approach. Additionally, with
different gait dynamics, the zero-velocity detection conditions might
change. When the proposed conditions do not lead to adequately detected
zero-velocity moments in a patient population, an alternative method
could be to use gait event detection methods that have been evaluated
for slow/impaired gait [25, 26].
Furthermore, the calibration procedure (walking with 0° FPA) used in
this work might be difficult for people with a movement disorder. An
alternative could be to perform repeated dorsal/plantar ankle flexions.
However, in initial measurements this resulted in a rotation axis that
was not perpendicular to the vertical since the rotation was not
consistently in the horizontal plane. If the mapping of sensor to foot
frame is known, the calibration procedure might be removed, e.g., in
case of a shoe with an embedded IMU [27, 28]
(this would also minimize artefacts caused by relative change in
orientation between sensor and foot segment), and which will not suffer
from magnetic disturbances with the proposed approach. Depending on the
application the impact of an incorrect 0° FPA might vary, as long as
differences compared to a baseline measurement can be measured with
sufficient accuracy [29].
Another limitation of this work is that the FPA was evaluated for
walking in a straight line, the impact of turns on the estimation
accuracy would require additional research. In a future study, we
propose to perform a sensitivity analysis to evaluate the influence of
issues, like fixation of the sensor to the shoe and inaccuracies in the
functional calibration protocol, on the performance of the proposed FPA
algorithm in more detail. Specifically, with knee osteoarthritis
patients to gain insight in the clinical applicability of this
algorithm.
To apply the proposed approach in a (semi-)real-time
feedback application a firmware implementation would be required. In the
current study, the algorithm was off-line applied in MATLAB, however,
minimal calculation time (~ 4 ms per step) was observed for this
implementation. Furthermore, feedback can only be provided after the
step is finished (due to uncertain step direction during swing phase).
Therefore, it is expected that this method can provide (semi-)real-time
feedback on the FPA. However, additional research is required to
investigate the accuracy of the proposed approach in real-time and with
patients.
Conclusion
This
work presented a novel approach to estimate FPA using information from a
single foot-worn inertial sensor (accelerometer and gyroscope) that can
be used in any (magnetically distorted) environment. Experimental
results show that the proposed approach has good correlation with an
optical reference system. Furthermore, differences between various types
of gait (normal, toe-in and toe-out) can be discriminated with our
approach. Therefore, this research could provide a basis for future
research into the use of wearable feedback systems for gait training of
KOA patients in any environment. Such research is required to determine
if the proposed method is sufficient for reducing knee loading in KOA
patients.
(at time t).
2.
The local variance (σ2
(2)
3.
Norm of the angular velocity vector should be smaller than 50 ∘s