A Biomechanical Model of the Lumbar Spine During Upright Isometric Flexion, Extension, and Lateral Bending

Study Design Task‐specific and subject‐specific lumbar trunk muscle function, muscle geometry, and vertebral density data were collected from 16 men. A biomechanical model was used to determine muscle strength and the compressive forces acting on the lumbar spine. Objectives To develop an anatomic biomechanical model of the low back that could be used to derive task‐specific muscle function parameters and to predict compressive forces acting on the low back. Several model‐specific constraints were examined, including the notion of bilateral trunk muscle anatomic symmetry, the influence of muscle lines of action, and the use of density‐derived vertebral strength for model validation. Summary of Background Data Clinical and basic science investigators are currently using a battery of diverse biomechanical techniques to evaluate trunk muscle strength. Noteworthy is the large variability in muscle function parameters reported for different subjects and for different tasks. This information is used to calculate forces and moments acting on the low back, but limited data exist concerning the assessment of subject‐specific, multiaxis, isometric trunk muscle functions. Methods A trunk dynamometer was used to measure maximum upright, isometric trunk moments in the sagittal (extension, flexion) and coronal (lateral flexion) planes. Task‐ and subject‐specific trunk muscle strength or “gain” was determined from the measured trunk moments and magnetic resonance image‐based muscle cross‐sectional geometry. Model‐predicted compressive forces obtained using muscle force and body force equilibrium equations were compared with density‐derived estimates of compressive strength. Results Individual task‐specific muscle gain values differed significantly between subjects and between each of the tasks they performed (extension > flexion > lateral flexion). Significant differences were found between left side and right side muscle areas, and the lines of action of the muscles deviated significantly from the vertical plane. Model‐predicted lumbar compressive forces were 38% (lateral flexion) to 73% (extension) lower than the L3 vertebral compressive strength estimated from vertebral density. Conclusion The present study suggests that biomechanical models of the low back should be based on task‐specific and subject‐specific muscle function and precise geometry. Vertebral strength estimates based upon vertebral density appear to be useful for validation of model force predictions.

[1]  R. Norman,et al.  1986 Volvo Award in Biomechanics: Partitioning of the L4 - L5 Dynamic Moment into Disc, Ligamentous, and Muscular Components During Lifting , 1986, Spine.

[2]  A Schultz,et al.  Use of lumbar trunk muscles in isometric performance of mechanically complex standing tasks , 1983, Journal of orthopaedic research : official publication of the Orthopaedic Research Society.

[3]  S. McGill A myoelectrically based dynamic three-dimensional model to predict loads on lumbar spine tissues during lateral bending. , 1992, Journal of biomechanics.

[4]  T S Keller,et al.  Predicting skeletal adaptation in altered gravity environments. , 1993, Journal of the British Interplanetary Society.

[5]  V. Goel,et al.  CT-based geometric data of human spine musculature. Part I. Japanese patients with chronic low back pain. , 1992, Journal of spinal disorders.

[6]  T. Hansson,et al.  The Bone Mineral Content and Ultimate Compressive Strength of Lumbar Vertebrae , 1980, Spine.

[7]  G Németh,et al.  Moment Arm Lengths of Trunk Muscles to the Lumbosacral Joint Obtained In Vivo with Computed Tomography , 1986, Spine.

[8]  R W Norman,et al.  Effects of an anatomically detailed erector spinae model on L4/L5 disc compression and shear. , 1987, Journal of biomechanics.

[9]  Reid Jg,et al.  Trunk muscle balance and muscular force. , 1987 .

[10]  A. Ekeland Norwegian Orthopedic Society. Oslo, October 27-28, 1989. Abstracts. , 1990, Acta orthopaedica Scandinavica. Supplementum.

[11]  D. Carter,et al.  Geometric, elastic, and structural properties of maturing rat femora , 1986, Journal of orthopaedic research : official publication of the Orthopaedic Research Society.

[12]  S. McGill Kinetic Potential of the Lumbar Trunk Musculature About Three Orthogonal Orthopaedic Axes in Extreme Postures , 1991, Spine.

[13]  A. Schultz,et al.  Analysis and measurement of lumbar trunk loads in tasks involving bends and twists. , 1982, Journal of biomechanics.

[14]  M. Tracy,et al.  The Geometry of the Muscles of the Lumbar Spine Determined by Magnetic Resonance Imaging , 1989, Spine.

[15]  W. Marras,et al.  An EMG-assisted model of loads on the lumbar spine during asymmetric trunk extensions. , 1993, Journal of biomechanics.

[16]  M Gagnon,et al.  Orientation and Moment Arms of Some Trunk Muscles , 1991, Spine.

[17]  Cheng-Kung Cheng,et al.  A three-dimensional static torso model for the six human lumbar joints , 1991 .

[18]  A. Schultz,et al.  Analysis of Loads on the Lumbar Spine , 1981, Spine.