Intelligent Modelling Techniques for Enhanced Thermal Comfort and Energy Optimisation in Residential Buildings
Abstract
1. Introduction
2. Literature Review
3. Factors Defining Comfort in Residential Buildings
3.1. Thermal Comfort
- Air Temperature: The key factor that affects thermal comfort. Discomfort can be elicited by both elevated and diminished temperatures. The ideal interior air temperature range is generally 20 °C to 24 °C in winter and 23 °C to 26 °C in summer, according to ASHRAE Standard 55 [19]. The thermal temperature range for tropical countries is established as 22 °C to 33.8 °C, whereas for subtropical countries, it is 15 °C to 32.23 °C [23].
- Air Velocity: The rate of thermal exchange between the body and the environment is affected by air movement. In humid conditions, mild air circulation can enhance comfort by augmenting heat dissipation by convection and evaporation [24].
- Humidity: Humidity levels can significantly affect the feeling of temperature. Elevated humidity can intensify the discomfort of high temperatures, and diminished humidity can amplify the chill of low temperatures. The ideal indoor humidity level is often between 30% and 50%.
- Radiant Temperature: The comfort of an individual can be affected by the temperature of nearby surfaces, including walls, windows, and floors. For instance, pain may arise from increased radiant temperature radiating from a window on a humid day, despite the ambient air temperature being within a tolerable range. Maintaining a balance of radiant temperatures within a place is crucial for thermal comfort [25].
- Clothing Insulation: The thermal comfort of inhabitants can be affected by the amount and type of clothing they wear. Apparel serves as an insulator, affecting the body’s thermal gain or loss. The thermal insulation of clothing is measured in clo units, with the typical indoor garment providing around 0.5 to 1.0 clo [26].
- Metabolic Rate: This correlates with the activity level of the residents. The body generates additional heat due to elevated metabolic rates, such as those induced by physical exercise, which might affect thermal comfort. The metabolic rate is measured in met units, where one met denotes the energy production rate per unit surface area of an average human at rest [27].
3.2. Indoor Air Quality
- Carbon Dioxide (CO2): Elevated CO2 levels, indicative of insufficient ventilation, may lead to drowsiness, headaches, and impaired cognitive function. It generally ranges from 350 to 2500 parts per million (ppm) [25].
- Volatile Organic Compounds (VOCs): Various residential products, furnishings, and construction materials release these emissions. Irritation of the eyes, nostrils, and throat, headaches, and potential long-term health consequences may arise from increased concentrations of VOCs. Strategies for improving IAQ encompass the use of low-VOC materials and the implementation of adequate ventilation [28].
- Particulate Matter (PM): PM2.5 and PM10 are particularly concerning because they can reach the lungs and permeate the circulation, leading to respiratory and cardiovascular problems [25].
3.3. Visual Comfort
- Illuminance: Proper illumination is essential for the effective and comfortable execution of visual tasks. The IESNA generally advises illuminance levels between 200 and 500 lux for indoor spaces, contingent upon the specific activity [30].
- Colour Temperature: Warm light (2700–3000 K) is generally more soothing, whereas cooler light (4000–5000 K) can enhance alertness and productivity. The selection of a suitable colour temperature can enhance visual comfort and mood [31].
- Glare: Excessive luminosity or contrast can compromise visual functioning and cause discomfort. Methods for diminishing sunlight encompass the use of diffusers, window coverings, and suitable lighting apparatuses [32].
- Daylighting: Natural light can significantly enhance comfort and reduce reliance on artificial lights. Daylighting optimisation can be accomplished by employing reflective surfaces, light shelving, and appropriate window placement [32].
3.4. Acoustic Comfort
- Background Noise: Distracting and stressful can be the result of persistent low-level commotion. To prevent adverse health effects, the WHO advises that residential noise levels should not exceed 35 dB during the day and 40 dB at night [35].
- Sound Insulation: The living area is protected from external disturbances, and noise transmission between rooms is reduced by the use of efficient sound insulation. This can be achieved through the utilisation of construction methods, materials, and architectural design [36].
- Reverberation Time: The time necessary for sound to disperse in a specific space. In residential environments, it is recommended to employ lower reverberation times, approximately 0.5 s, to facilitate clear verbal communication and minimise noise levels [33].
4. Experimental Design and Analysis
4.1. Data Collection
4.2. Data Description
- Contextual Information: Occupancy patterns, building type, and geographic location.
- Personal Parameters: Metabolic rate, clothing insulation, and occupant feedback on thermal comfort.
- Environmental Parameters: Air velocity, radiant temperature, humidity, and air temperature.
- Enviromental Control: Fan, window, door, blind, etc.
- Thermal Comfort Indices: PMV, TSV, PPD, TPV, and SET.
4.3. Data Preprocessing
4.4. Data Filtering
4.5. Handling Missing Values
4.6. Removing Irrelevant Columns and Rows
4.7. Encoding Categorical Variables
4.8. Standardising Numerical Variables
4.9. Analysis
Explorative Data Analysis
4.10. Development of Predictive Models
- Linear Regression (LR): LR is a fundamental statistical technique that involves the formulation of the relationship between a dependent variable and one or more independent variables by fitting a linear equation to observed data. This model is selected due to its interpretability and simplicity, rendering it an appropriate baseline model. The ASHRAE dataset is used to forecast thermal comfort levels, which are influenced by environmental variables such as temperature, humidity, and relative humidity, using linear regression. The least squares method is employed to train the model, with the objective of minimising the sum of squared discrepancies between the predicted and observed values of the dependent variable.
- Decision Tree (DT): DT is a non-linear model that produces a tree-like structure of decisions by partitioning the data into subsets according to the most influential variables. The decision tree is trained by iteratively partitioning the dataset according to the feature that yields the maximum information gain, or, correspondingly, the minimum Gini impurity or entropy.
- Random Forest (RF): RF is an ensemble learning method that entails the creation and integration of several decision trees to yield more accurate and reliable predictions. This approach is very resilient to overfitting and provides measures for feature relevance. This study enhances comfort predictions by pooling the outputs of many decision trees through random forest. The model was developed by generating several decision trees, each trained on a random subset of the data (regarding features and samples), and subsequently averaging their predictions.
- Gradient Boosting (GB): GB is a supplementary ensemble method that entails the successive development of models, where each consecutive model rectifies the mistakes of its predecessor. It is known for its capacity to handle complex data; however, it may overfit if not carefully tuned. Gradient boosting was employed to improve the model’s precision with each iteration, thus refining estimates of thermal comfort and energy usage. The primary focus of the model’s training was the residual errors of the previous models.
- Support Vector Regressor (SVR): The objective of SVR is to identify the most effective hyperplane for accurately predicting the continuous value of the target variable with the greatest margin.
- Extreme Gradient Boosting (XGBoost): XGBoost is an advanced implementation of gradient boosting that includes optimisations like regularisation to mitigate overfitting and effectively handle missing data. Models were developed using XGBoost to precisely predict thermal comfort. It is esteemed for its ability to handle complex relationships among variables and extensive datasets.
- K-Nearest Neighbours (KNN): By utilizing the training instances that are situated in the feature space closest to the target variable, the KNN algorithm is an instance-based learning technique that forecasts the value of the target variable. Predictions are generated by either the majority vote or the average of the k-nearest neighbours to the input data point as KNN does not necessitate a formal training step. This is due to the fact that KNN does not necessitate any of these methods.
4.11. Model Evaluation
- R2 (Coefficient of Determination): This statistic measures the degree to which the independent variables forecast the variance of the dependent variable. An R2 value approaching 1 indicates that the model possesses substantial explanatory power and accounts for a considerable percentage of the variance in thermal comfort and energy use.
- Mean Squared Error (MSE): The MSE is a metric that calculates the average of the squared deviations between the expected and actual values. A reduced MSE indicates that the model’s predictions are highly accurate in predicting energy consumption and thermal comfort as they closely align with the actual values.
- Root Mean Squared Error (RMSE): It signifies the standard deviation of the residuals (prediction errors). A reduced RMSE signifies enhanced model performance, akin to the MSE. It is advantageous for assessing the precision of different models or determining the degree to which a model aligns with the facts.
4.12. Key Factors Defining Comfort
4.12.1. Air Temperature
4.12.2. Clothing Insulation (Clo)
4.12.3. Metabolic Rate (Met)
4.12.4. Air Velocity
4.12.5. Relative Humidity
4.12.6. Other Factors
4.13. Importance of Key Factors
5. Results and Discussion
5.1. Performance Evaluation of Machine Learning Models
5.2. Hyperparameter Tuning and Its Impact
5.3. Actual vs. Predicted Plots
5.4. Comparative Analysis with Existing Literature
5.5. Cost–Benefit Analysis
5.5.1. Initial Costs
- Hardware: Implementation of sensors necessary for the monitoring of energy consumption, air velocity, humidity, and temperature. This undoubtedly necessitates the implementation of smart thermostats and other Internet of Things devices. A centralised control unit that is intended to aggregate data, process it, and execute prediction algorithms.
- Software: Development or purchase of software able to run the advanced predictive models. etc.
- Integration: Costs of integrating the new system with the existing building management systems.
- Training: The costs associated with providing training to building managers and residents on how to operate the new system and interpret its output.
- Maintenance: Costs to be incurred in ensuring the upkeep of the system, updating or replacing hardware components from time to time.
5.5.2. Benefits
- Energy Savings: The optimisation of using energy from predictive models leads to huge reductions in energy consumption by the building. It was noted that smart building technologies may save up to 30–50% annually [38].
- Cost Reduction: Reduced energy usage will provide residents and building managers with lower utility bills.
- Environmental Impact: Reduced energy consumption leads to lower carbon emissions, contributing to sustainability objectives.
- Improved Comfort: Predictive models can maintain comfort conditions consistently at a level not yet achieved by previous systems. This may increase resident satisfaction and well-being.
- Building Value: Energy-efficient buildings with advanced systems often command higher property values and can charge premium rents.
- Predictive Maintenance: The foretold systems can also estimate when maintenance is necessary, thereby probably reducing repair costs and prolonging the life of HVAC and other building systems.
5.5.3. Estimated Initial Investment:
5.5.4. Annual Benefits:
5.5.5. Non-Monetary Benefits:
6. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
Nomenclature
Symbol | Unit | Description |
ASHRAE | - | American Society of Heating, Refrigerating and Air-Conditioning Engineers |
ANN | - | Artificial Neural Network |
BOXGBoost | - | Bayesian Optimisation with Extreme Gradient Boosting |
CO2 | ppm | Carbon Dioxide |
Clo | clo | Clothing Insulation (1 clo = ) |
DT | - | Decision Tree |
GB | - | Gradient Boosting |
GHG | - | Greenhouse Gas |
HVAC | - | Heating, Ventilation, and Air Conditioning |
IAQ | - | Indoor Air Quality |
IEA | - | International Energy Agency |
IESNA | - | Illuminating Engineering Society of North America |
IoT | - | Internet of Things |
ISO | - | International Organization for Standardization |
KNN | - | K-Nearest Neighbours |
kWh | - | Kilowatt-hour |
LIME | - | Local Interpretable Model-agnostic Explanations |
LR | - | Linear Regression |
Met | met | Metabolic Rate (1 met = ) |
MPC | - | Model Predictive Control |
MSE | - | Mean Squared Error |
NO2 | - | Nitrogen Dioxide |
O3 | - | Ozone |
OT | °C | Operative Temperature |
PM | - | Particulate Matter |
PMV | - | Predicted Mean Vote (on a 7-point scale from −3 to +3) |
ppm | - | Parts per million |
PPD | % | Predicted Percentage of Dissatisfied |
R2 | - | Coefficient of Determination (R-squared) |
RF | - | Random Forest |
RMSE | - | Root Mean Squared Error |
SET | °C | Standard Effective Temperature |
SHAP | - | SHapley Additive exPlanations |
SVR | - | Support Vector Regressor |
SVM | - | Support Vector Machine |
TPV | - | Thermal Preference Vote |
TSV | - | Thermal Sensation Vote |
VOCs | - | Volatile Organic Compounds |
WHO | - | World Health Organization |
XGBoost | - | Extreme Gradient Boosting |
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Model | R2 | MSE | RMSE |
---|---|---|---|
XGBoost | 0.9290 | 0.0263 | 0.1625 |
Random Forest | 0.9231 | 0.0285 | 0.1690 |
Support Vector Regressor (SVR) | 0.9219 | 0.0290 | 0.1703 |
K-Nearest Neighbours (KNN) | 0.9147 | 0.0316 | 0.1779 |
Gradient Boosting | 0.8865 | 0.0421 | 0.2054 |
Decision Tree | 0.8503 | 0.0556 | 0.2358 |
Linear Regression | 0.8457 | 0.0573 | 0.2395 |
Model | R2 | MSE | RMSE |
---|---|---|---|
XGBoost | 0.9394 | 0.0224 | 0.1495 |
Random Forest | 0.9247 | 0.0270 | 0.1642 |
K-Nearest Neighbours (KNN) | 0.9238 | 0.0282 | 0.1682 |
SVR | 0.9232 | 0.0285 | 0.1689 |
Category | Description | Unit Cost | Total Cost |
---|---|---|---|
Hardware | Humidity Sensors (100 units) | GBP 40 | GBP 4000 |
Hardware | Temperature Sensors (100 units) | GBP 30 | GBP 3000 |
Hardware | Occupancy Sensors (100 units) | GBP 75 | GBP 7500 |
Hardware | Smart Thermostats (100 units) | GBP 200 | GBP 20,000 |
Hardware | Centralised Hub (1 unit) | GBP 1000 | GBP 1000 |
Hardware | Air Quality Sensors (100 units) | GBP 100 | GBP 10,000 |
Software | Predictive Software Licence (annual) | GBP 5000 | GBP 5000 |
Software | Cloud Storage and Computing (annual) | GBP 2000 | GBP 2000 |
Software | Data Analytics Software (annual) | GBP 3000 | GBP 3000 |
Training | Installation and Setup | - | GBP 20,000 |
Training | Initial Training Costs | - | GBP 10,000 |
Total Estimated Cost | GBP 85,500 |
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Iram, S.; Farid, H.M.A.; Akande, A.A.; Shakeel, H.M. Intelligent Modelling Techniques for Enhanced Thermal Comfort and Energy Optimisation in Residential Buildings. Energies 2025, 18, 3878. https://doi.org/10.3390/en18143878
Iram S, Farid HMA, Akande AA, Shakeel HM. Intelligent Modelling Techniques for Enhanced Thermal Comfort and Energy Optimisation in Residential Buildings. Energies. 2025; 18(14):3878. https://doi.org/10.3390/en18143878
Chicago/Turabian StyleIram, Shamaila, Hafiz Muhammad Athar Farid, Abduljelil Adeola Akande, and Hafiz Muhammad Shakeel. 2025. "Intelligent Modelling Techniques for Enhanced Thermal Comfort and Energy Optimisation in Residential Buildings" Energies 18, no. 14: 3878. https://doi.org/10.3390/en18143878
APA StyleIram, S., Farid, H. M. A., Akande, A. A., & Shakeel, H. M. (2025). Intelligent Modelling Techniques for Enhanced Thermal Comfort and Energy Optimisation in Residential Buildings. Energies, 18(14), 3878. https://doi.org/10.3390/en18143878