Kinematics of Lateral Transfers: A Pilot Study. Sharon Sonenblum, ScM Thursday, August 4 th, 2005

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Kinematics of Lateral Transfers: A Pilot Study Sharon Sonenblum, ScM Thursday, August 4 th, 2005

What is a lateral transfer?

Background Lateral transfers are very important to the independent function of a manual wheelchair user. It is believed that a better understanding of the kinematics would lead to improved clinical training and interventions. Current Research is limited Multiple studies have addressed upper extremity kinematics during transfers, but do not address the overall strategy used to perform the transfers (Finley et al, Perry et al, etc) Two studies of full body kinematics but neither looked at the more frequently used lateral transfers. long-sitting transfers (2 views, mostly quadriplegic) (Allison et al) posterior transfers (Gagnon et al)

Research Goals Kinematic description of transfers Identify transfer strategies (and how they are influenced by injury level and demographics) Long Term: Identify the safest and most efficient transfer strategies for different people Inform clinicians for improved and personalized transfer training

Methods: Subjects Convenience sample of 19 male adults with IRB approval and subject consent Transfer independently or with minimum assistance No pressure sores or upper extremity orthopaedic conditions

Methods: Protocol Subjects transferred towards their stronger side from their wheelchair to 20 therapy mat and back. Repeat for 3 trials All 3 motion captured and analyzed At least one transfer videotaped

Methods: Motion Capture Instrumentation Proprietary Software by Motion Reality Inc. (Marietta, GA) 8 60Hz cameras 41 markers on the body; 8 markers on the wheelchair Capture Modified T-Pose, height, and weight to scale model Capture performs real-time best fit of visible markers to scaled model Tracks model body segments rather than joint centers

Analysis: Kinematic Variables Trunk Flexion Trunk Rotation Elbow Flexion Wheelchair-Mat Approach Angle Total Transfer Path % Transfer Path at Max Buttocks Elevation Wheelchair-Mat Approach Angle Total Transfer Path

Methods Distance from back of wheelchair at final liftoff Hand position on wheelchair: To Mat Arm Rest Seat Rail Wheel Cushion Back Rest To Chair Arm Rest Cushion Seat Rail

Analysis: Statistics Paired t-tests: to compare kinematic variables for transfers to and from wheelchair General Linear Model: predict kinematic variables based on the subject demographics and starting positions

14 subjects analyzed: Results: Subjects (3 sliding boards and 2 cervical injuries were excluded) Age 32 years (18-50) Body Mass Index (BMI) 23 (20-32) Arm Length (inches) 28 (21-42 ) Time Since Injury 12 years (3 months 46 years) Injuries 10 complete injuries (T3-T12) (most T9-T10) 3 incomplete thoracic injuries (T4, T6, T8) 1 incomplete post-polio

Results: Subjects Only time since injury and age were highly correlated (0.88) Time since injury vs. BMI (-0.51) Injury Level vs. BMI (0.53)

Average Kinematics Kinematic Variables Transfer from Wheelchair to Mat Average (Range) Transfer from Mat to Wheelchair Average (Range) p-value Max Trunk Flexion (deg) 54 (31-73) 55 (37-73) p>0.1 Max Trunk Rotation (deg) 23 (11-38) 23 (11-37) p>0.1 Max Elbow Flexion - Leading Arm (deg) Max Elbow Flexion - Trailing Arm (deg) Wheelchair-Mat Approach Angle (deg) Percent Path at Maximum Buttocks Elevation 89 (62-122) 82 (53-116) 92 (47-130) 84 (57-113) 22 (1-42) 24 (2-45) 0.54 (0.3-0.7) 0.48 (0.2-0.7) Total Transfer Path (inches) 31.2 (20.3-40.8) 31.6 (14.5-40.6) p=0.009 p=0.037 p=0.061 p=0.01 p>0.1

Average Kinematics Kinematic Variables Transfer from Wheelchair to Mat Average (Range) Transfer from Mat to Wheelchair Average (Range) p-value Max Trunk Flexion (deg) 54 (31-73) 55 (37-73) p>0.1 Max Trunk Rotation (deg) 23 (11-38) 23 (11-37) p>0.1 Max Elbow Flexion - Leading Arm (deg) Max Elbow Flexion - Trailing Arm (deg) Wheelchair-Mat Approach Angle (deg) Percent Path at Maximum Buttocks Elevation 89 (62-122) 82 (53-116) 92 (47-130) 84 (57-113) 22 (1-42) 24 (2-45) 0.54 (0.3-0.7) 0.48 (0.2-0.7) Total Transfer Path (inches) 31.2 (20.3-40.8) 31.6 (14.5-40.6) p=0.009 p=0.037 p=0.061 p=0.01 p>0.1

Average Kinematics Kinematic Variables Transfer from Wheelchair to Mat Average (Range) Transfer from Mat to Wheelchair Average (Range) p-value Max Trunk Flexion (deg) 54 (31-73) 55 (37-73) p>0.1 Max Trunk Rotation (deg) 23 (11-38) 23 (11-37) p>0.1 Max Elbow Flexion - Leading Arm (deg) Max Elbow Flexion - Trailing Arm (deg) Wheelchair-Mat Approach Angle (deg) Percent Path at Maximum Buttocks Elevation 89 (62-122) 82 (53-116) 92 (47-130) 84 (57-113) 22 (1-42) 24 (2-45) 0.54 (0.3-0.7) 0.48 (0.2-0.7) Total Transfer Path (inches) 31.2 (20.3-40.8) 31.6 (14.5-40.6) p=0.009 p=0.037 p=0.061 p=0.01 p>0.1

Average Kinematics: Elbow Flexion Max Elbow Flexion Greater from Wheelchair to Mat than Mat to Wheelchair Leading arm: 89º vs. 82º Trailing arm: 92º vs. 84º Transfer to Mat Transfer to Wheelchair

Average Kinematics: Percent Path at Maximum Buttocks Elevation Transfer to mat (Max at 54% path) in blue. Transfer to chair (Max at 48% path) in red. 34 year old, T9 18 year old, T4 View of two men w/ similar BMI at maximum buttocks elevation.

Results: Linear Model 5 variables can be predicted for transfers to and from the mat (separately) with R 2 >50% Buttocks elevation Torso rotation Torso flexion Wheelchair/mat angle Total path

Results: Linear Model Max Trunk Flexion Max Trunk Rotation Max Trailing Elbow Flexion Total transfer path Level of Injury Arm Length + + BMI Time Post Injury Age + Distance from back of chair hand position * * R-squared 82% 68% 85% 69% + positive influence; negative influence * contributes to the model, but because it is a discrete variable, the influence cannot be described as positive or negative

Results: Linear Model Max Trunk Flexion Max Trunk Rotation Max Trailing Elbow Flexion Total transfer path Level of Injury Arm Length + + BMI Time Post Injury Age + Distance from back of chair hand position * * R-squared 82% 68% 85% 69% As level of injury increases (severity increases, function decreases) There is less motion in terms of trunk and elbow flexion, and the total transfer path is shortened.

Results: Linear Model Max Trunk Flexion Max Trunk Rotation Max Trailing Elbow Flexion Total transfer path Level of Injury Arm Length + + BMI Time Post Injury Age + Distance from back of chair hand position * * R-squared 82% 68% 85% 69% As time since injury increases There is less trunk motion (flexion and rotation), and the total transfer path is shortened.

Transfer to Mat (T9, 34yo)

Another Transfer to Mat (T6, 44yo, very similar BMI and arm length to previous transfer)

Transfer to Wheelchair

Conclusions and Future Work Varied strategies Pattern recognition and co-variance analysis to identify strategies Cluster analysis

Acknowledgements Research Team: Stephen Sprigle Chen-Ju Lin Chris Maurer Leslie VanHeil Eric Whittaker This project was funded by the National Institute on Disability and Rehabilitation Research (NIDRR), the RERC for Wheeled Mobility (H133E030035) at the Georgia Institute of Technology. The opinions contained in this publication are those of the grantee and do not necessarily reflect those of the NIDRR and the U.S. Department of Education.

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