| Literature DB >> 35192079 |
Kate K Yung1, Clare L Ardern2,3,4, Fabio R Serpiello5, Sam Robertson5.
Abstract
Complex systems are open systems consisting of many components that can interact among themselves and the environment. New forms of behaviours and patterns often emerge as a result. There is a growing recognition that most sporting environments are complex adaptive systems. This acknowledgement extends to sports injury and is reflected in the individual responses of athletes to both injury and rehabilitation protocols. Consequently, practitioners involved in return to sport decision making (RTS) are encouraged to view return to sport decisions through the complex systems lens to improve decision-making in rehabilitation. It is important to clarify the characteristics of this theoretical framework and provide concrete examples to which practitioners can easily relate. This review builds on previous literature by providing an overview of the hallmark features of complex systems and their relevance to RTS research and daily practice. An example of how characteristics of complex systems are exhibited is provided through a case of anterior cruciate ligament injury rehabilitation. Alternative forms of scientific inquiry, such as the use of computational and simulation-based techniques, are also discussed-to move the complex systems approach from the theoretical to the practical level.Entities:
Keywords: Bayesian network; Complexity; Decision making; Machine learning; Return to play; Return to sport
Year: 2022 PMID: 35192079 PMCID: PMC8864040 DOI: 10.1186/s40798-021-00405-8
Source DB: PubMed Journal: Sports Med Open ISSN: 2198-9761
Fig. 1A multilevel system map with factors related to return to sport decision in anterior cruciate ligament injury
The 16 common features of complex systems adapted for return-for-sport
| Characteristics | Definition | Example |
|---|---|---|
| 1. Feedback | Units in a complex system are mutually interacting and output is fed back and becomes a new input [ | Rehabilitation training leads to tissue adaptations, which improves physical fitness and performance (positive feedback). However, maladaptation can occur (e.g., alteration in neuromuscular control and muscle damage), leading to suboptimal response which may delay progress (e.g., delayed onset of muscle soreness). This acts as negative feedback for the systems, signalling the training intensity was too high. |
| 2. Emergence | Emergent properties arise from the interactions of its units. The units serve as the building blocks for patterns to arise at higher levels [ | After an ACL injury, injured athletes often train separately from the squad and have a different training regime. During this time of relative isolation and hardship, the athlete may build up a high level of resilience. |
| 3. Self-organisation | Systems may order themselves spontaneously to form patterns and achieve an optimal or stable state [ | ACL is a key sensorimotor system for postural control, which helps to maintain and control upright posture [ |
| 4. Levers and hubs | Levers and hubs are key structures in the systems that play a crucial role in how the systems will behave. Identifying them could allow interventions in the systems effectively [ | There are exceptional factors that are influential in the RTS process and altering them may lead to rapid gain. In ACL rehabilitation, intense rehabilitation and patient motivation are established levers and hubs that may underpin a positive outcome following ACL rehabilitation [ |
| 5. Non-linearity | Outputs are not always proportional to the inputs. Small changes may lead to a large change in the systems and vice versa [ | The same training stimulus can create a large recovery response (e.g., delayed onset of muscle soreness) on the first training session, but not subsequent training. This is because the body can non-linearly adjust to the training stimulus after the first session. The response exhibits a non-linear behaviour where the outcome (i.e., training response) is not proportional to the input (i.e., training stimulus). |
| 6. Domains of stability | Many systems are dynamic however may eventually converge to a stable state. This stability will be maintained unless there is a significant perturbation [ | Balance and proprioceptive training are often included in the ACL rehabilitation protocol. However, balance and technique training may not be effective in changing an athlete’s knee joint kinematics or decreasing external knee moments during pre-planned and unplanned side-stepping [ |
| 7. Adaptation | Components or actors within the systems are capable of learning and evolving in response to the changes in the environment [ | Some people with ACL deficiency may exhibit increased knee flexion at early stance and reduced extension in mid to late stance [ |
| 8. Path dependency | Events and actions that occurred previously influence future states and decisions [ | ACL rehabilitation usually follows a path and one can only progress to the next stage by meeting a set of criteria. For example, in the early rehabilitation phase, progressive weight-bearing allows the knee joints to acclimatise to increased load and assist in the development of a normal gait pattern [ |
| 9. Tipping point | If the perturbation of a system goes beyond a certain threshold, there will be a phase transition in the system's behaviour which may not be reversible [ | In ACL rehabilitation, one of the early goals is to strengthen lower limb muscles to minimise muscle atrophy [ |
| 10. Change over time | Systems are dynamic and can evolve over time. This is because they constantly interact and negotiate with the environment, leading to continuous change [ | Psychological characteristics of athletes can change during the ACL rehabilitation process and affect how they cope with RTS and future injury [ In the physical performance aspect, training capacity evolves and generally declines with age [ |
| 11. Open system | Complex systems are considered open as it is difficult to define their boundary. The systems interact with the environment and are also being influenced by the environment continuously. In contrast, closed systems are systems where the influence of the environment on them is negligible [ | The size of the systems could hardly be defined, as things in the environment that are seemingly small may also influence them. For example, a wet training ground affects the ground reaction force and movement strategy for athletes during running [ |
| 12. Unpredictability | Due to non-linearity and emergence properties, it is difficult to predict how the systems will evolve [ | Precise forecasting of when an athlete should RTS is challenging. It is difficult to predict the estimated time for recovery as there is unpredictability on how the systems evolve. For example, how will the motivation of the athlete change throughout rehabilitation? How will the change in a personal relationship affect the performance of the athlete? In some cases, it is impossible to gather, store, and use all of the information about the state of complex systems at one point to predict the outcome. |
| 13. Unknowns | There are always units that influence the systems which are either unknown or could not be observed or measured. Therefore, it may seem that the systems evolved unpredictably [ | There are factors that decisions makers may not be aware of during the ACL rehabilitation due to different reasons, for example, limited knowledge (e.g., how a genetic variant is associated with ACL rehabilitation and injury risk?), technology constraints (e.g., how reliable are the measurement tools?), insufficient resources (e.g., is it possible to measure everything?), bias and issues that stakeholders have been unaware of. |
| 14. Distributed control | Control of a system is distributed across different parties and no one has complete control over the systems [ | The success of ACL rehabilitation is determined by all interacting units, from biological graft healing at the microscopic level, to intra-personal factors (clinical assessment, functional test, and biopsychosocial factors), and inter-personal factors at the macroscopic level. No single factor in isolation could determine the success of the outcome. |
| 15. Nested system | There are nested hierarchies within the complex systems, forming systems within systems [ | ACL rehabilitation itself exhibits nest hierarchies in the following order: Cell > muscle > brain > inter-personal > family and friends > organization > environment. At the cell level, shortly after graft implantation, fibrous scar tissue will be formed between the graft and host bone [ |
| 16. Multiple scales and levels | Multiple perspectives are required when viewing complex systems. The systems are three dimensional and interactions within the systems often occur at different scales and levels [ | Rehabilitation can be considered on the biological level, psychosocial level or performance level. There is more than one domain involved and often the systems have to be understood from multiple perspectives. |
The association approach to determine should the athlete progress to full training
The classification approach to identify the likelihood for an athlete to RTS
| Approach | Classification |
| Task | Supervised |
| Technique | Decision tree and random forest |
| Output type | Categorical or continuous Examples: ready to compete, not yet ready to compete |
| Application example |
|
The clustering approach to identify when the athlete may return to sport
| Approach | Clustering |
| Task | Unsupervised |
| Technique | K-nearest neighbours |
| Output type | Categorical Examples: RTS grade, days to RTS |
| Application example |
|
The relationship modelling approach to identify the effect of mental readiness
| Approach | Relationship modelling |
| Task | Supervised |
| Technique | Regression and neural networks |
| Output type | Continuous |
| Application example |
|
Use of reinforcement learning to optimise the sequence of rehabilitation
| Approach | Reinforcement learning |
| Task | Not applicable |
| Technique | Markov decision process |
| Output type | No output variable |
| Application example |
|
Fig. 2Illustration of a Bayesian network before (a) and after it has been updated with a prior (sex or/and nature of sport) (b). The outcome of the prediction (ACL injury risk) has changed as a result
Fig. 3A hypothetical example of a Bayesian network with multiple priors for ACL injury risk