Role of anatomical sites and correlated risk factors on the survival of orthodontic miniscrew implants:a systematic review and meta-analysis

Abstract Objectives The aim of this review was to systematically evaluate the failure rates of miniscrews related to their specific insertion site and explore the insertion site dependent risk factors contributing to their failure. Search methods An electronic search was conducted in the Cochrane Central Register of Controlled Trials (CENTRAL), Web of Knowledge, Scopus, MEDLINE and PubMed up to October 2017. A comprehensive manual search was also performed. Eligibility criteria Randomised clinical trials and prospective non-randomised studies, reporting a minimum of 20 inserted miniscrews in a specific insertion site and reporting the miniscrews’ failure rate in that insertion site, were included. Data collection and analysis Study selection, data extraction and quality assessment were performed independently by two reviewers. Studies were sub-grouped according to the insertion site, and the failure rates for every individual insertion site were analysed using a random-effects model with corresponding 95% confidence interval. Sensitivity analyses were performed in order to test the robustness of the reported results. Results Overall, 61 studies were included in the quantitative synthesis. Palatal sites had failure rates of 1.3% (95% CI 0.3–6), 4.8% (95% CI 1.6–13.4) and 5.5% (95% CI 2.8–10.7) for the midpalatal, paramedian and parapalatal insertion sites, respectively. The failure rates for the maxillary buccal sites were 9.2% (95% CI 7.4–11.4), 9.7% (95% CI 5.1–17.6) and 16.4% (95% CI 4.9–42.5) for the interradicular miniscrews inserted between maxillary first molars and second premolars and between maxillary canines and lateral incisors, and those inserted in the zygomatic buttress respectively. The failure rates for the mandibular buccal insertion sites were 13.5% (95% CI 7.3–23.6) and 9.9% (95% CI 4.9–19.1) for the interradicular miniscrews inserted between mandibular first molars and second premolars and between mandibular canines and first premolars, respectively. The risk of failure increased when the miniscrews contacted the roots, with a risk ratio of 8.7 (95% CI 5.1–14.7). Conclusions Orthodontic miniscrew implants provide acceptable success rates that vary among the explored insertion sites. Very low to low quality of evidence suggests that miniscrews inserted in midpalatal locations have a failure rate of 1.3% and those inserted in the zygomatic buttress have a failure rate of 16.4%. Moderate quality of evidence indicates that root contact significantly contributes to the failure of interradicular miniscrews placed between the first molars and second premolars. Results should be interpreted with caution due to methodological drawbacks in some of the included studies

Erratum to: 36th International Symposium on Intensive Care and Emergency Medicine

[This corrects the article DOI: 10.1186/s13054-016-1208-6.]

roeseli

The body length increases in Gammarus roeseli starting from different initial body lengths were measured at a range of temperatures in laboratory conditions. As a result, the growth equation of G. roeseli was calculated as: daily growth rate (DGR) = 0.0545 + 0.00143 T - 0.00172 L, where T = temperature and L = length. The mean duration of maturation was calculated as 3.5 months (15 weeks) using the DGR equation. This equation demonstrated that newly hatched larvae with a body size of 2.0 mm in May will grow to 10 mm by the middle of August, while larvae with a body size of 2.0 mm in March will grow to 10 mm by the end of June. Thus, the duration of the growth period varies throughout the year

Juvenile growth rate equation for the freshwater gammarid Gammarus roeseli

The body length increases in Gammarus roeseli starting from different initial body lengths were measured at a range of temperatures in laboratory conditions. As a result, the growth equation of G. roeseli was calculated as: daily growth rate (DGR) = 0.0545 + 0.00143 T - 0.00172 L, where T = temperature and L = length. The mean duration of maturation was calculated as 3.5 months (15 weeks) using the DGR equation. This equation demonstrated that newly hatched larvae with a body size of 2.0 mm in May will grow to 10 mm by the middle of August, while larvae with a body size of 2.0 mm in March will grow to 10 mm by the end of June. Thus, the duration of the growth period varies throughout the year. © 2014 E. Schweizerbart'sche Verlagsbuchhandlung, Stuttgart, Germany