Physical education teacher training in fundamental movement skills makes a difference to instruction and assessment practices

The purpose of this study was to investigate instruction and assessment of fundamental movement skills (FMSs) by Physical Education (PE) teachers of Year 7 girls. Of 168 secondary school PE teachers, many had received little FMSs professional development, and although most assessed student FMSs proficiency, the quality of assessment was variable. Neither years of experience nor confidence influenced the quality of assessment tools used; however, greater FMSs training improved assessment practice regularity. Teachers more recently out of preservice were more confident in demonstrating FMSs. The results suggest that FMSs education for teachers should be a priority inclusion in both the training of preservice teachers and the ongoing professional development of in-service teachers.

Non-linear observer design for a class of singular time-delay systems with Lipschitz non-linearities

In this paper, we consider a class of time-delay singular systems with Lipschitz non-linearities. A method of designing full-order observers for the systems is presented which can handle non-linearities with large-Lipschitz constants. The Lipschitz conditions are reformulated into linear parameter varying systems, then the Lyapunov–Krasovskii approach and the convexity principle are applied to study stability of the new systems. Furthermore, the observers design does not require the assumption of regularity for singular systems. In case the systems are non-singular, a reduced-order observers design is proposed instead. In both cases, synthesis conditions for the observers designs are derived in terms of linear matrix inequalities which can be solved efficiently by numerical methods. The efficiency of the obtained results is illustrated by two numerical examples.

New finite-sum inequalities with applications to stability of discrete time-delay systems

This paper is concerned with the problem of stability analysis of discrete time-delay systems. New finite-sum inequalities, which encompass the ones based on Abel lemma or Wirtinger type inequality, are first proposed. The potential capability of the newly derived inequalities is then demonstrated by establishing less conservative stability conditions for some classes of linear discrete-time systems with delay. The derived stability criteria are theoretically and numerically proved to be less conservative than existing results.

Continuity of care in dual diagnosis treatment: definitions, applications, and implications.

OBJECTIVE: The goal of this work is to review the current literature on continuity of care in the treatment of people with dual diagnosis. In particular, this review set out to clarify how continuity of care has been defined, applied, and assessed in treatment and to enhance its application in both research and clinical practice. METHODS: To identify articles for review, the term "continuity" and combinations of "substance" and "treatment" were searched in electronic databases. The search was restricted to quantitative articles published in English after 1980. Papers were required to discuss "continuity" in treatment samples that included a proportion of patients with a dual diagnosis. RESULTS: A total of 18 non-randomized studies met the inclusion criteria. Analysis revealed six core types of continuity in this treatment context: continuity of relationship with provider(s), continuity across services, continuity through transfer, continuity as regularity and intensity of care, continuity as responsive to changing patient need, and successful linkage of the patient. Patient age, ethnicity, medical status, living status, and the type of mental health and/or substance use disorder influenced the continuity of care experienced in treatment. Some evidence suggested that achieving continuity of care was associated with positive patient and treatment-related outcomes. CONCLUSIONS: This review summarizes how continuity of care has been understood, applied, and assessed in the literature to date. Findings provide a platform for future researchers and service providers to implement and evaluate continuity of care in a consistent manner and to determine its significance in the treatment of people with a dual diagnosis.

Understanding ageing effects using complexity analysis of foot-ground clearance during walking

Ageing influences gait patterns which in turn can affect the balance control of human locomotion. Entropy-based regularity and complexity measures have been highly effective in analysing a broad range of physiological signals. Minimum toe clearance (MTC) is an event during the swing phase of the gait cycle and is highly sensitive to the spatial balance control properties of the locomotor system. The aim of this research was to investigate the regularity and complexity of the MTC time series due to healthy ageing and locomotors' disorders. MTC data from 30 healthy young (HY), 27 healthy elderly (HE) and 10 falls risk (FR) elderly subjects with balance problems were analysed. Continuous MTC data were collected and using the first 500 data points, MTC mean, standard deviation (SD) and entropy-based complexity analysis were performed using sample entropy (SampEn) for different window lengths (m) and filtering levels (r). The MTC SampEn values were lower in the FR group compared to the HY and HE groups for all m and r. The HY group had a greater mean SampEn value than both HE and FR reflecting higher complexity in their MTC series. The mean SampEn values of HY and FR groups were found significantly different for m = 2, 4, 5 and r = (0.1-0.9) × SD, (0.3-0.9) × SD and (0.3-0.9) × SD, respectively. They were also significant difference between HE and FR groups for m = 4-5 and r = (0.3-0.7) × SD, but no significant differences were seen between HY and HE groups for any m and r. A significant correlation of SampEn with SD of MTC was revealed for the HY and HE groups only, suggesting that locomotor disorders could significantly change the regularity or the complexity of the MTC series while healthy ageing does not. These results can be usefully applied to the early diagnosis of common gait pathologies.