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ISSN 2278-2540 | DOI: 10.51583/IJLTEMAS | Volume XV, Issue VI, June 2026
Improving Prediction of Dengue Outbreaks Using Attention-based
LSTM Model with Honey Badger Optimization for Hyperparameter
Tuning
Pudadera, Sombero, Dollaga, Sueno
Computer Studies Department Notre Dame of Marbel University Koronadal City, South Cotabato,
Philippines
DOI: https://doi.org/10.51583/IJLTEMAS.2026.150600192
Received: 05 July 2026; Accepted: 10 July 2026; Published: 21 July 2026
ABSTRACT
Climate Change Poses a Significant Challenge to the Current Dynamics of Disease Outbreaks. This Study
Improves Outbreak Prediction Using an Attention-Based LSTM Model Optimized by the Honey Badger
Algorithm (HBA) for Hyperparameter Tuning.
Using Disease, Climate, and Geographic Data From 20152024 in Different Barangays in Koronadal, South
Cotabato, the Model Predicts Incidence Over 1-, 3-, 6-, and 12-Month Horizons. Attention Mechanisms
Enhanced Long-Term Pattern Detection, While HBA Reduces Overfitting and Boosts Accuracy. Results Show
the HBA-LSTM Reduces Mean Squared Error by 43.7% Over Standard LSTM and 22.2% Over Attention
Models. Similar Reductions are Seen in RMSE, MAE, and MAPE. Though Effective, Further Tuning and
Alternative Architectures are Suggested for Improved Generalization.
Keywords: LSTM, overfitting, attention mechanism, deep learning, honey badge, optimization, fine-tuning
INTRODUCTION
Climate change, characterized by increasing global temperatures, alterations in precipitation patterns, and a
higher frequency of extreme weather events, alters the distribution and transmission of pathogens, vectors, and
hosts. Research highlights how climatic factors, such as the Indian Ocean Dipole (IOD) and the El Niño-Southern
Oscillation (ENSO), impact the seasonal patterns of vector-borne diseases like dengue and malaria. [3].
Developing predictive models that effectively utilize climate data is essential, as they significantly enhance
public health interventions. Deep learning is particularly well-suited for processing complex, high-dimensional
data, making it ideal for modeling interactions between climate and disease. Auto-Regressive Integrated Moving
Average (ARIMA) and Gated Recurrent Units (GRU) have been applied to predictive disease outbreaks using
climate data ( [23]; [33]).
LSTM models are subsets of Recurrent Neural Networks that overcome vanishing gradients through their
memory cells. However, they face challenges in overfitting and long-term prediction accuracy. In stock market
return forecasting, LSTM models demonstrate potential but still struggle with generalization to unseen data,
indicating significant overfitting([32]).
Overfitting can be addressed through various techniques, including grid search and L2 regularization ([7]) and
ant colony optimization for structure optimization ([18]). The attention mechanism, on the other hand, allows
the model to focus on essential time steps, which could reduce noise and improve the model’s generalizability
[37]. However, it can still suffer from longer sequences due to issues with backpropagation through time and the
selection of hyperparameters.
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Honey Badger Optimization (HBO) offers a promising solution to overcome these limitations. Inspired by the
adaptive foraging behavior of honey badgers, HBO effectively balances exploration and exploitation. This
optimization technique fine-tunes model parameters to search for relevant values within the search space. When
faced with local optima, it can escape from these traps, enhancing the overall optimization process ([13]:[14]).
Since outbreak data is irregular and non-stationary, attention mechanisms may not effectively capture these
trends. The researchers propose an Attention-based LSTM optimized for hyperparameters using the Honey
Badger Algorithm. This approach aims to improve forecasting with lags of 1, 3, 6, and 12 months, comparing it
to stacked LSTM and Attention stacked-LSTM models.
REVIEW OF RELATED LITERATURE
Relationship between Climatic and Geographic Features in disease incidence
Climatic and geographic factors significantly influence the incidence of vector-borne diseases, such as dengue
fever, malaria,
and
chikungunya.
Temperature,
humidity,
and
rainfall have a direct impact on mosquito breeding and the transmission of viruses. Higher temperatures
accelerate mosquito development, increased rainfall creates more breeding sites, and higher humidity extends
mosquito lifespan and infection rates ([21]; [6]).
Long Short-Term Memory
LSTM (Long Short-Term Memory) models are effective for predicting zoonotic diseases like schistosomiasis,
echinococcosis, and leptospirosis due to their ability to retain relevant historical information while filtering out
noise. Integrating LSTM with time-series data significantly enhances prediction accuracy. Metrics such as
RMSE, MAE, and MSE demonstrate that these hybrid models reduce prediction errors and generate smoother
incidence curves that align closely with actual data. (Error! Reference source not found.).
Attention Mechanism
Recent research on spatiotemporal attention mechanisms has enhanced prediction accuracy in multivariate time
series forecasting by capturing complex dependencies among variables. Models like LSTNet utilize
spatiotemporal self-attention for improved results.[29] Advances such as STAM ([11]) and symmetric kernel
attention mechanisms ([25]) further refine long and short-term dependencies. Integrating attention modules
into LSTM models improves memory retention and predictive accuracy ([22]), while multi-head attention
enhances spatiotemporal relationship analysis ([36]).
Hyperparameter Optimization in Prediction
While manual tuning relies on domain expertise, it is inefficient for large search spaces, and automated methods
like grid search and random search suffer from slow performance. Studies show HBO outperforms traditional
methods in optimizing CNNs and LSTMs, reducing training time while improving model performance ([15]),
highlighting its potential in developing robust predictive models.
Honeybadger Optimization
The Honey Badger Algorithm (HBA) is a bio-inspired metaheuristic optimization technique that mimics honey
badgers’ foraging behavior to balance exploration and exploitation, making it effective for solving complex
optimization problems ([15]; [14]). In deep learning, HBA fine-tunes weights, minimizes loss, and enhances
generalization. The Global Optimization Honey Badger Algorithm (GOHBA) boosts convergence and search
diversity by optimizing hyperparameters like learning and dropout rates to prevent overfitting [16].
Model Evaluation and Validation Metric
Mean Absolute Error
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The Mean Absolute Error (MAE) measures the average absolute difference between actual and predicted cases.
It provides an intuitive, easily interpretable metric that quantifies how much the model’s predictions deviate from
fundamental values [28].
𝑛
1
𝑀𝐴𝐸 =
𝑛
|𝑦
𝑖
𝑦
𝜄
|
𝑖=1
(1)
Mean Squared Error
MSE in a regression task squares the errors before averaging, giving more weight to larger deviations. This is
particularly useful in outbreak prediction, as it penalizes extreme errors, ensuring the model is sensitive to sudden
spikes in disease cases. [31].
𝑛
1
𝑀𝑆𝐸
=
(
𝑦
𝑖
𝑦
𝜄
)
2
𝑛
𝑖=1
(2)
Mean Absolute Percentage Error (MAPE)
Root Mean Square Error (RMSE) is obtained by taking the square root of the Mean Square Error (MSE). This
transformation makes the error more interpretable because it expresses the error in the same units as the original
data.
𝑛
1
𝑦
𝑖
𝑦
𝜄
MAPE =
𝑛
|
𝑦
| × 100
𝑖=1
𝑖
(3)
Root Mean Squared Error (RMSE)
RMSE, derived from MSE by taking the square root, maintains interpretability while penalizing larger errors
more heavily.
(4)
Concept of the Study
Data Acquisition
Disease data was sourced from the Department of Health Center for Health Development SOCCSKSARGEN,
while climatic and geographic data were obtained from Google Earth via JavaScript Script Functions. NAMRIA
provided shapefiles for Koronadal barangay boundaries.
Data Preprocessing
Irrelevant columns were removed from the dataset to focus solely on the relevant features. Since there were no
missing values, imputation was not required. Categorical variables were converted to numerical values using
label encoding with the sci-kit-learn library. These preprocessing steps effectively structured the dataset for
training purposes.
Feature Engineering
Key climatic factors such as temperature, precipitation, and humidity, along with geographic features like Land
Surface Temperature and NDVI, were preserved. Lagged outbreak cases were created at 1, 3, 6, and 12-month
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intervals to capture temporal dependencies.
Feature Scaling
LSTM models are sensitive to input values, so feature scaling was used to ensure equal contribution from all
variables. MinMaxScaler normalized input features to a range of [0,1].
Materials
I. METHODOLOGY
𝑥 𝑥
min
𝑥
normalized
=
𝑥 𝑥
max min
(4)
Train-Test Split
The dataset was split into 70% for training, 15% for validation, and 15% for testing. The training and validation
sets were used to fit the model and track hyperparameters, while the test set evaluated the model's generalization
to unseen data by monitoring training and validation loss.
Model Development
The model consists of three main models for comparison: the Stacked-LSTM, Stacked-LSTM-Att, Stacked-
LSTM-Att-HBO model. This was designed to process disease, climatic, and geographic data separately using
distinct LSTM layers. The outputs of these layers were then combined and passed through fully connected dense
layers, which generated the final predictions.
Hyperparameter Optimization
The Honey Badger Optimization (HBO) algorithm was used to fine-tune the model’s hyperparameters, reducing
prediction errors. HBO optimizes parameters through two main phases:
Exploration Phase: The algorithm applies a digging formula to search broadly within the solution space,
identifying a wide range of potential hyperparameter combinations.
[. 𝑜𝑛𝑒𝑋
𝑡+1
= 𝑋
+ 𝐹 𝛼 𝑟𝑎𝑛𝑑 𝑋
]
𝑖
(5)
Where:
𝑋 𝑋
is the current best solution
𝐹
1, 1 is a random direction factor
𝛼 is a control parameter that decreases over iterations
𝑟𝑎𝑛𝑑 is a random vector.
Exploitation Phase: A honey formula is used to refine the search, focusing on the most promising solutions
(Hyperparameters)Key climatic factors such as temperature, precipitation, and humidity, along with
geographic features like elevation and NDVI, were preserved.
[𝑑
𝑖
= 𝑟𝑎𝑛𝑑 𝛽 𝐼 𝑋
+ 𝐹 𝑟𝑎 𝑛𝑑 𝛼 𝑋
𝑡
][𝑋
𝑡+1
𝑖
𝑖
= 𝑋
+ 𝑑
𝑖
]
(6)
Where:
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𝛽 is a scaling parameter,
𝐼 is the intensity, calculated as: [𝐼 = 𝑟𝑎𝑛𝑑( )
This study utilized personal computers with Intel® Core™ i5 processors (2.4 GHz) and Apple M1 chips, offering
sufficient power for data preprocessing, model training, and validation.
Software
Python was chosen for its versatility and libraries like Pandas, NumPy, Matplotlib, TensorFlow, and Keras,
which streamline these tasks. Google Colab served as the primary development platform, providing free GPU
resources for faster model training and easy integration with Google Drive and GitHub.
Data
Infectious disease data was sourced from the Department of Health Center for Health Development
SOCCSKSARGEN, while climatic and geographic information came from Google Earth. Land Surface
Temperature (LST) was extracted from MOD21C3, and climate variables, including temperature and
precipitation, were gathered from ERA5-Land. The Normalized Difference Vegetation Index (NDVI) was
derived from Landsat 8/9, and barangay boundary information was provided by NAMRIA shapefiles.
Procedures
Pre-processing
Data from the DOH, Google Earth Engine, and NAMRIA were combined using a Python script to create a single
dataset. These data were aggregated into monthly values to ensure compatibility for training the model. A total
of 2918 rows and 19 columns are prepared for the model. Selected barangays were only chosen due to risk in
context of outbreak. Irrelevant columns were eliminated, leaving only the pertinent features. As there were no
missing values in the dataset, no imputation was needed. Categorical variables were transformed into numerical
values
1) Building the Model
Fig. 1. LSTM Attention Framework with Honey Badger Optimization
Input Layers: Each input sequence represents a historical time window of monthly data for a barangay. The
features include feature-engineered variables such as cases from previous months, and climatic and geographic
data encoded in the monthly format as input.
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Encoder Layer (LSTM): The Encoder LSTM layer processes the input sequence, learning temporal
dependencies between past disease cases, climate, and geography. The final hidden and cell states (h, c) from
the encoder are passed to the decoder. The encoder outputs store feature-rich representations for attention
processing.
Decoder Layer (LSTM Layer): The Decoder LSTM layer generates future predictions based on the encoder’s
final states. It processes the decoder input step by step, predicting the next month’s disease cases.
Attention Layer: The attention Layer assigns different importance levels to the encoder’s outputs, allowing the
model to focus on the most relevant past months. The context vector is computed based on the weighted
outputs of the encoder. This mechanism helps the decoder make better predictions by focusing on past trends
that are highly correlated with outbreaks
Fully Connected Layers & Prediction: To enhance generalization and mitigate overfitting, the model
incorporates dropout layers at multiple stages, including an attention dropout and an LSTM dropout. A fully
connected dense layer and a rectified linear activation function further refine the extracted features before
generating the final output.
LSTM-Attention Model : After the output from the LSTM-Attention Model, it will be trained using the default
hyperparameter for the LSTM Model.
Fig. 2. Honey Badger Optimization Method
HBO for Hyperparameter Tuning
Exploration Phase: The HBO algorithm starts by generating a diverse population of candidate hyperparameter
sets (LSTM units, learning rate, dropout, attention dropout, embedding dimension). Each candidate is
evaluated by training an Attention LSTM model and measuring its validation loss (fitness). Randomness in
candidate generation and updates ensures the search covers a broad region of the
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hyperparameter space, helping to avoid getting stuck in local minima.
Exploitation Phase: In the exploitation phase, the focus is on fine-tuning hyperparameters through localized
adjustments and reduced randomness. This involves refining the encoder and decoder LSTM units, as well as
the dropout rates and attention parameters, to achieve optimal model performance. By utilizing smaller step
sizes and targeted changes, the algorithm efficiently converges while balancing exploration and optimization,
resulting in a solid set of hyperparameters for final model training and evaluation.
RESULTS & DISCUSSIONS
TABLE I. Performance Metrics of models on lookback
Lookback
window
Model
MSE
RMSE
MAE
MAPE (x10
16
)
1 months
LSTM
24.67
4.95
2.98
8.77
LSTM-Attention
17.83
4.21
2.53
7.38
HBO LSTM
Attention
13.88
3.72
2.23
6.60
3 months
LSTM
18.71
4.24
2.66
18.17
LSTM-Attention
13.51
3.60
2.26
15.37
HBO LSTM
Attention
10.51
3.18
1.99
13.68
6 months
LSTM
28.04
5.19
2.94
10.30
LSTM-Attention
20.28
4.42
2.51
8.71
HBO LSTM
Attention
15.75
3.89
2.20
7.71
12
months
LSTM
22.49
4.73
3.78
42.51
LSTM-Attention
16.25
4.02
3.22
36.05
HBO LSTM
Attention
12.65
3.57
2.84
31.89
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The HBO-LSTM Attention model consistently outperforms both S-LSTM and Attention models across all
lookback windows (1, 3, 6, and 12 months) in terms of error metrics, achieving the lowest values for MSE,
RMSE, MAE, and MAPE. Specifically, in the 1-month lookback, HBO reduced MSE by 43.7% compared to S-
LSTM and by 22.2% compared to the Attention model. Similar trends are observed in all error metrics, with the
3-month lookback showing a 43.8% reduction in MSE versus LSTM. This pattern of superior performance
continues through the 6-month and 12-month windows.
Fig. 3. Time Series Visualization of S-LSTM, S-Att-LSTM-HBO LSTM
The sample plot for Barangay Zone II shows that during critical periods, actual case numbers frequently spike
to between 25 and 35 cases, while the predictions (represented by colored lines) rarely exceed 10 to 15 cases.
Although the HBO-optimized Attention LSTM model (shown in red) shows slight improvements, achieving the
lowest RMSE values across all time windows (4.04, 3.34, 4.30, and 3.15), this improvement is not enough to
accurately capture the extreme variability in dengue transmission.
TABLE II. Best HBO configurations per lookback window on hyperparameter optimization
Windo
w Size
HBO Bounds
HBO
Parameters
Bsest
Configurati
on
Optimizati
on Time
(s)
Best
Test
RMS
E
Best
Test
MA
E
Best
Test
MAP
E
(1)
Dropout: [0.2,0.4],
Att Dropout: [0.2,0.4],
Embedding Dim: [64,256]
Learning Rate: [0.0001,0.005]
LSTM Units: [128,512]
c : 1.2
beta : 3
max_iteratio
ns: 15
population_si
ze: 20
Dropout:
0.36,
Att Dropout:
0.26,
Emb Dim:
153,
LR: 0.0023,
LSTM
Units: 141
395
21.58
17.3
8
62.76
(3)
Dropout: [0.2,0.4],
Att Dropout: [0.2,0.4],
Embedding Dim: [64,256]
Learning Rate: [0.0001,0.005]
LSTM Units: [128,512]
c : 1.2
beta : 3
max_iteratio
ns: 15
population_si
ze: 20
Dropout:
0.25,
Att Dropout:
0.38, Emb
Dim: 78,
LR: 0.0035,
LSTM
Units: 201
482
22.68
17.8
4
52.99
(6)
Dropout: [0.2,0.4],
Att Dropout: [0.2,0.4],
Embedding Dim: [64,256]
Learning Rate: [0.0001,0.005]
c : 1.2
beta : 6
max_iteratio
ns: 5
population_si
Dropout:
0.36,
Att Dropout:
0.23, Emb
Dim: 216,
LR: 0.0041,
787
21.19
19.2
9
59.15
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LSTM Units: [128,512]
ze: 10
LSTM
Units: 467
(12)
Dropout: [0.2,0.4],
Att Dropout: [0.2,0.4],
Embedding Dim: [64,256]
Learning Rate: [0.0001,0.005]
LSTM Units:
[128,512]
c : 1.2
beta : 6
max_iteratio
ns: 5
population_si
ze: 10
Dropout:
0.22, Att
Dropout:
0.20, Emb
Dim: 151,
LR:
0.0007,
LSTM
Units: 128
707
26.61
22.2
8
59.47
Table 2 shows the optimal Honey Badger Optimization configurations across various lookback windows. The
analysis demonstrates a strategic tradeoff between window size and optimization parameters, with smaller
windows (1, 3) requiring more extensive exploration (population size: 20, iterations: 15), while larger windows
(6, 12) perform better with focused search strategies (population size: 10, iterations: 5). Performance metrics
vary significantly across configurations, with window size 6 achieving superior prediction accuracy (RMSE:
21.19), window size 1 minimizing absolute error (MAE: 17.38), and window size 3 offering the most
proportionally accurate forecasts (MAPE: 52.99%). However, computational demands escalate with window
size, evidenced by increasing optimization times (395s for window one vs. 787s for window 6), reflecting the
complexity of modeling longer temporal dependencies. The optimal embedding dimensions exhibit substantial
variation, ranging from 78 to 216, indicating that representation learning requirements vary significantly based
on the temporal context length.
CONCLUSION AND RECOMMENDATION
The evaluation of various deep learning approaches for forecasting Dengue using LSTM forecasting models
provides valuable insights into the potential and limitations of predictive epidemiological modeling, especially
using hyperparameter optimizations. It highlights fundamental constraints within the current modeling methods,
likely stemming from a lack of sufficient data on non-linear interactions among environmental factors, vector
dynamics, and human movement patterns.
These results underscore the need for better modeling techniques that consider additional factors, such as climate
variability, population immunity, and vector abundance. Using multi-modal ensemble frameworks could also
improve understanding of the complex relationships driving dengue transmission.
The researchers recommend conducting a more detailed analysis of outbreak dynamics, particularly focusing on
non-linear relationships such as mobility data, internet trends, and changes in land use.
When modeling, especially with deep learning models, it is crucial to choose the appropriate hyperparameters
and architecture to ensure that the model’s accuracy is clearly defined. Explore using different architectures,
such as hybrid ensemble models or transformer models.
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