Submitted:
28 September 2023
Posted:
30 September 2023
You are already at the latest version
Abstract
Keywords:
1. Introduction
2. Optimisation algorithms related to medical image analysis
- (1)
- Image Enhancement Algorithms
- (2)
- Image Segmentation Algorithms
- (3)
- Feature Extraction Algorithms
- (4)
- Classification and Recognition Algorithms
- (5)
- Image Registration Algorithm
- (6)
- Visualisation algorithms
- (7)
- Deep Learning Algorithms
3. Optimization in Fine-tuning
4. Optimization in Feature Selection
5. Optimization in Resource Allocation
- (1)
- Resource planning. Optimisation can assist healthcare organisations in long-term resource planning by analysing historical data, patient demographics and forecasting demand. It can help determine the optimal allocation of resources such as hospital beds, medical staff, equipment and medications to meet expected demand while minimising waste and reducing costs.
- (2)
- Employee Scheduling. For hospitals and clinics, optimisation can be used to create efficient staff schedules that take into account factors such as staff availability [56], skill levels and patient needs. This ensures that the right people are on duty at the right time to provide quality care while maintaining a reasonable workload [57].
- (3)
- Patient triage. During a surge in patient demand, such as during a pandemic or natural disaster, optimisation algorithms can help healthcare providers prioritise patients based on the severity of their condition and available resources. This ensures that critically ill patients receive immediate attention and appropriate care.
- (4)
- Supply Chain Management. Optimisation techniques can be used to manage the supply chain [58] of healthcare resources such as medicines, personal protective equipment (PPE) and medical devices. This helps maintain adequate stock levels, minimise waste and avoid shortages.
- (5)
- Operating theatre scheduling. In the surgical sector, optimisation can optimise surgery scheduling, OR utilisation and staff allocation. This reduces patient wait times, optimises the use of expensive operating theatres and improves overall surgical workflow.
- (6)
- Telemedicine and remote monitoring. Optimisation can be used to determine the most efficient allocation of resources for telemedicine services and remote patient monitoring, ensuring that patients can access care remotely while minimising pressure on on-site resources.
- (7)
- Emergency Response. During an emergency or disaster, optimisation models can help emergency responders allocate medical resources efficiently. This includes deploying medical teams, ambulances, and supplies to a disaster area based on real-time data and predicted needs.
- (8)
- Resource allocation for rare diseases. For diseases with low prevalence, optimisation can help to allocate specialised resources, such as rare disease specialists or specialised equipment, to areas of greatest need [59], ensuring equitable access to care.
- (9)
- Budget allocation. Healthcare organisations and government agencies can use optimisation to allocate budgets efficiently, ensuring that funds are allocated to the areas of healthcare that are most in need, while meeting the needs of the population.
6. Conclusion and Future Directions
Funding
Acknowledgment
References
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| Indicator | Descriptions |
|---|---|
| Information Gain | Metrics for decision trees and feature selection that measure the extent to which features affect the target variable by calculating the reduction in uncertainty of the target variable if the features are known.| |
| Information Gain Ratio | The information gain is extended by considering the ratio of entropy and conditional entropy of features to reduce the preference for features with a large number of values. |
| Chi-Square Test | Used to assess the association between the features and the target variable, the chi-square statistic between the features and the target variable was calculated and used to determine if they were independent. |
| Mutual Information | A measure of how much information is shared between two random variables, which can be used to measure the correlation between the feature and the target variable. |
| Pearson Correlation Coefficient | Used to assess the linear relationship between two continuous variables and can be used to identify features that are highly correlated with the target variable. |
| Spearman Rank Correlation Coefficient | Used to assess the monotonic relationship between two variables and can be used to identify the characteristics of the monotonic relationship with the target variable. |
| Analysis of Variance (ANOVA) | Used to compare differences in means between multiple groups and can be used to assess differences in means for different characteristics on a target variable. |
| Recursive Feature Elimination(RFE) | The importance of features is assessed by recursively removing the least important features, using model performance as an evaluation metric. |
| Relative Importance | For tree-based models (e.g., random forests), the metric used to measure the extent to which features contribute to model performance. |
| AUC-ROC | Metrics for biry classification problems that measure the classification performance of features and assess the degree of separation between positive and negative examples. |
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