| Literature DB >> 27614766 |
Kwong-Lee Wan1, Rukmanikanthan Shanmugam2, Kun-Yun Lee3, Aik Saw1.
Abstract
PURPOSE: The current technique of hip spica application is mostly based on a publication by Kumar (J Pediatr Orthop 1(1):97-99, 1981). We modified the technique of hip spica application in order to reduce the rate of breakage across the hip joint and designed this study to compare the strength between hip spica applied according to Kumar's technique and the new technique.Entities:
Keywords: Cast breakage; Cast stiffness; Developmental dysplasia of the hip (DDH); Load to failure; Plaster of Paris (POP)
Year: 2016 PMID: 27614766 PMCID: PMC5033789 DOI: 10.1007/s11832-016-0770-4
Source DB: PubMed Journal: J Child Orthop ISSN: 1863-2521 Impact factor: 1.548
Fig. 1a Completed cardboard models of the trunk and limbs. b The paper-based model positioned on the self-support frame, ready for plaster of Paris (POP) application. The hip joints could be positioned at 90° flexion and 50° abduction consistently for each hip
Fig. 2a The components of the limb and trunk support frame and its container. b Positioning the hip in 50° abduction before application of the cast
Fig. 3Drawing showing sequential steps of hip spica cast application following Kumar’s technique
Fig. 4Drawing showing sequential steps of hip spica application according to the new technique
Fig. 5a Fixing the holder onto the trunk component with the cast in prone position to measure flexion force. The white triangle shows the cuboid connector to the base plate. The black triangle shows the Ilizarov external fixator half rings’ connection to the threaded rods crossing the trunk component of the spica cast. b Fibreglass cast applied to improve the stability between the holder and trunk element. The white triangle shows the vice grip holding the cuboid connector to the table. The black triangle shows the fibreglass wrapping the trunk component to the holder. c Holder fixed to the lower limb component with fibreglass cast at the level of the knee. The white arrow indicates the direction of the loading force
Measurements of load to failure and stiffness for four different directions of forces
| New technique | Kumar’s technique |
| |
|---|---|---|---|
| Mean ± standard deviation | |||
| Load to failure (Newtons) | |||
| Flexion | 721.9 ± 93.6 | 371.7 ± 60.9 | <0.001 |
| Extension | 1047.0 ± 112.5 | 310.3 ± 63.0 | <0.001 |
| Abduction | 446.3 ± 52.6 | 254.1 ± 51.9 | <0.001 |
| Adduction | 439.4 ± 62.2 | 271.4 ± 21.3 | <0.001 |
| Stiffness (Newtons) | |||
| Flexion | 243.1 ± 46.1 | 159.1 ± 35.9 | 0.006 |
| Extension | 282.1 ± 70.0 | 211.5 ± 35.6 | 0.052 |
| Abduction | 112.8 ± 8.1 | 58.1 ± 12.8 | <0.001 |
| Adductiona | 117.9 ± 25.4 | 86.7 ± 17.4 | 0.026 |
A p-value <0.05 was considered significant
aA Mann–Whitney test was used, as data were not normally distributed
Fig. 6a Histogram with error bars shows the means of load to failure under forces of flexion, extension, abduction and adduction between the new technique and the modified Kumar’s technique. The left bar (blue) is the new technique and the right bar (red) is Kumar’s technique. b Histogram with error bars shows the means of stiffness of flexion, extension, abduction and adduction between the new technique and Kumar’s technique. The left bar (blue) is the new technique and the right bar (red) is the modified Kumar’s technique