1. The association between vertebral endplate structural defects and back pain: a systematic review and meta-analysis
- Author
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Jackson Crites Videman, Aliyu Lawan, and Michele C. Battié
- Subjects
medicine.medical_specialty ,Population ,Intervertebral Disc Degeneration ,03 medical and health sciences ,0302 clinical medicine ,Internal medicine ,medicine ,Back pain ,Humans ,Orthopedics and Sports Medicine ,Association (psychology) ,education ,030222 orthopedics ,education.field_of_study ,Vertebral endplate ,business.industry ,Clinical study design ,Incidence (epidemiology) ,Back Pain ,Meta-analysis ,Surgery ,Neurosurgery ,medicine.symptom ,business ,Intervertebral Disc Displacement ,030217 neurology & neurosurgery - Abstract
To clarify the current state of knowledge on the association of endplate structural defects and back pain. Five databases were searched for studies reporting on the association between endplate structural defects and back pain. Covidence and comprehensive meta-analysis software were used for article screening and selection and pooling of extracted data. Overall quality of evidence was assessed using GRADE. Twenty-six studies comprised of 11,027 subjects met inclusion criteria. The presence of moderate heterogeneity (I2 = 73%; p = 0.001) prevented the pooling of estimates across all studies. However, it was possible to pool studies of specific endplate defect phenotypes, such as erosion (OR: 2.69; 95% CI: 1.35–5.50) and sclerosis (OR: 1.97; 95% CI: 1.50–2.58), which yielded significant associations with back pain. Schmorl’s nodes were also associated with most individual back pain phenotypes (OR: 1.53–1326, I2 = 0–7.5%) and back pain overall (OR: 1.63, 95% CI: 1.37–1.94, I2 = 26%) in general population samples. The pooling of data from all studies of specific back pain phenotypes, such as frequent back pain (OR: 2.83; 95% CI: 1.77–4.52) and back pain incidence (OR: 1.65; 95% CI: 1.30–2.10), each yielded significant association with endplate structural defects and was supported by low heterogeneity (I2 =
- Published
- 2021
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