Euler Buckling as a Model for the Curvature and Flexion of the Human Lumbar Spine

The upright thoraco-lumbar spine resembles an Euler column buckled in the second mode (n = 2) when viewed in the sagittal plane. An advantage of n = 2 buckling is that further load can be carried without adopting a stooped posture. Flexion of the spine is considered as the first quarter cycle of an...

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Published inProceedings of the Royal Society. B, Biological sciences Vol. 263; no. 1375; pp. 1383 - 1387
Main Authors Meakin, J. R, Hukins, D. W. L., Aspden, R. M.
Format Journal Article
LanguageEnglish
Published London The Royal Society 22.10.1996
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Summary:The upright thoraco-lumbar spine resembles an Euler column buckled in the second mode (n = 2) when viewed in the sagittal plane. An advantage of n = 2 buckling is that further load can be carried without adopting a stooped posture. Flexion of the spine is considered as the first quarter cycle of an Euler pendulum. This is possible if the antagonistic muscles which control movement increase the bending stiffness, El, to a value of about 15 N m2. If the muscles are incapable of increasing El sufficiently to support the weight of the body, or any excess load, the spine will be dynamically unstable. This conclusion is consistent with a static model which considers spinal instability as 'loss of stiffness’ and a dynamic model which suggests that it arises from ineffective adaptive control. The flexed spine resembles an n = 1 buckled column.
Bibliography:istex:5AFCA82650BD67B61CE0FD6D0E62057C12D6D0C7
ark:/67375/V84-42404KNS-N
This text was harvested from a scanned image of the original document using optical character recognition (OCR) software. As such, it may contain errors. Please contact the Royal Society if you find an error you would like to see corrected. Mathematical notations produced through Infty OCR.
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ISSN:0962-8452
1471-2954
DOI:10.1098/rspb.1996.0202