Seng Huat Ong
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Seng Huat Ong has a total of 85 co-authors. Here are the top co-authors by number of shared publications:
- Choung Min Ng
Institute of Mathematical Sciences, Faculty of Science, Universiti Malaya, Kuala Lumpur, Malaysia
9 shared publications - Yeh Ching Low
Sunway University
7 shared publications - Shin Zhu Sim
School of Mathematical Sciences, University of Nottingham Malaysia, Semenyih 43500, Malaysia
5 shared publications - Subrata Chakraborty
School of Science and Technology, Faculty of Science, Agriculture, Business and Law, University of New England, Armidale, NSW 2351, Australia
5 shared publications - Hari Mohan Srivastava
Department of Mathematics and Statistics, University of Victoria, Victoria, BC V8W 3R4, Canada
4 shared publications - Subir Das
Department of Mathematical Sciences, Indian Institute of Technology (Banaras Hindu University), Varanasi, 221005, India
4 shared publications
Latest Publications
- Open Access
- 30 August 2026
- Published by Elsevier in Franklin Open
- Vol. 17
Synchronization of fractional higher order stochastic chaotic systems with delay
- 30 August 2026
- Published by Elsevier in Franklin Open
- Vol. 17
Open AccessSynchronization of fractional higher order stochastic chaotic systems with delay
- Open Access
- 24 August 2026
- Published by MDPI AG in Preprints.org
Exact Finite Certificates for the Four-Dimensional Ternary Borsuk Problem and Five-Dimensional Ternary Kissing Codes
We determine two finite models motivated by open problems in discrete geometry. Let $T_4=\{-1,0,1\}^4$. We prove that the maximum Borsuk number of a subset of $T_4$ is exactly 4: every nondegenerate subset can be partitioned into four sets of strictly smaller diameter, and a four-point equidistant set shows sharpness. Let $U_5=\{v/\lVert v\rVert:v\in\{-1,0,1\}^5\setminus\{0\}\}$. We also prove that a spherical code in $U_5$ with pairwise inner products at most $1/2$ has at most 40 points, with equality only for the $D_5$ root system inside this fixed library. The first result is certified by exact distance-layer colorings and an exhaustive symmetry-reduced enumeration of 15,056 maximal feasible sets; the second by two exact maximum-clique computations using integer predicates. These are finite-library theorems: they do not settle Borsuk's conjecture in $R^4$ or the unrestricted kissing numbers in dimensions 5 and 6.- 24 August 2026
- Published by MDPI AG in Preprints.org
Open AccessExact Finite Certificates for the Four-Dimensional Ternary Borsuk Problem and Five-Dimensional Ternary Kissing Codes
We determine two finite models motivated by open problems in discrete geometry. Let $T_4=\{-1,0,1\}^4$. We prove that the maximum Borsuk number of a subset of $T_4$ is exactly 4: every nondegenerate subset can be partitioned into four sets of strictly smaller diameter, and a four-point equidistant set shows sharpness. Let $U_5=\{v/\lVert v\rVert:v\in\{-1,0,1\}^5\setminus\{0\}\}$. We also prove that a spherical code in $U_5$ with pairwise inner products at most $1/2$ has at most 40 points, with equality only for the $D_5$ root system inside this fixed library. The first result is certified by exact distance-layer colorings and an exhaustive symmetry-reduced enumeration of 15,056 maximal feasible sets; the second by two exact maximum-clique computations using integer predicates. These are finite-library theorems: they do not settle Borsuk's conjecture in $R^4$ or the unrestricted kissing numbers in dimensions 5 and 6. - Open Access
Flexible Bivariate Generalized Shifted Inverse Trinomial Distributions for Over- and Under-Dispersed Count Data
Modeling bivariate count data with complex dispersion and dependence structures remains a significant challenge in statistical data analysis. This article introduces two new bivariate count distributions derived from the generalized shifted inverse trinomial distribution. The proposed models, denoted by BGIT-I and BGIT-II, are constructed using convolution and trivariate reduction methods. They provide flexible joint frameworks for modeling correlated count data while accommodating different marginal dispersion patterns. BGIT-I allows negative, near-zero, and positive dependence, whereas BGIT-II induces non-negative dependence through a common component. The proposed models have simple, tractable probability generating functions, which facilitate the derivation of probabilistic properties and motivate a probability-generating-function-based estimation approach alongside maximum-likelihood estimation. The finite-sample performance of the estimators is further examined through a Monte Carlo simulation study. The practical utility of the proposed models is illustrated using two real bivariate count data sets involving shunter accidents and patient counts in critical care and emergency room settings. The results show that the proposed BGIT models provide competitive alternatives for modeling bivariate count data with different dispersion and dependence characteristics.
Open AccessFlexible Bivariate Generalized Shifted Inverse Trinomial Distributions for Over- and Under-Dispersed Count Data
Modeling bivariate count data with complex dispersion and dependence structures remains a significant challenge in statistical data analysis. This article introduces two new bivariate count distributions derived from the generalized shifted inverse trinomial distribution. The proposed models, denoted by BGIT-I and BGIT-II, are constructed using convolution and trivariate reduction methods. They provide flexible joint frameworks for modeling correlated count data while accommodating different marginal dispersion patterns. BGIT-I allows negative, near-zero, and positive dependence, whereas BGIT-II induces non-negative dependence through a common component. The proposed models have simple, tractable probability generating functions, which facilitate the derivation of probabilistic properties and motivate a probability-generating-function-based estimation approach alongside maximum-likelihood estimation. The finite-sample performance of the estimators is further examined through a Monte Carlo simulation study. The practical utility of the proposed models is illustrated using two real bivariate count data sets involving shunter accidents and patient counts in critical care and emergency room settings. The results show that the proposed BGIT models provide competitive alternatives for modeling bivariate count data with different dispersion and dependence characteristics.
- 28 February 2026
- Published by Springer Nature in Statistical Papers
- Vol. 67 (2) , 35
On flexible affine weighted Poisson models for count data
- 28 February 2026
- Published by Springer Nature in Statistical Papers
- Vol. 67 (2) , 35
On flexible affine weighted Poisson models for count data
- Open Access
Enhanced Image Security via Dynamic Chaotic Fuzzy Cellular Neural Networks and Voice Authentication
The vulnerability of transmitted digital images has become a pressing concern due to recent advancements in multimedia technology. Conventional encryption methods often fail to meet the requirements of large-scale real-time multimedia security. In order to strengthen color image encryption, in this paper, we propose a novel encryption method that combines fuzzy cellular neural networks with dynamic audio-based biometric data, which aligns with the principle of symmetric encryption. To make the encryption process specific to each user and hard to replicate, the method uses speech characteristics—the peak frequency and zero-crossing rate—extracted from the user’s voice. By integrating these voice features into the fuzzy cellular neural network structure, the method expands the set of potential keys and enhances protection against brute-force, statistical, and chosen-plaintext attacks. Compared to conventional methods that rely solely on chaotic maps or neural networks, this approach provides a larger key space, higher entropy, and better disruption of pixel correlation. The encryption quality is validated through experimental results using the NPCR, UACI, PSNR, and SSIM metrics. Securing multimedia transmissions contributes to the broader vision of a protected society, where technological progress promotes safety, trust, and fair access to knowledge.
Open AccessEnhanced Image Security via Dynamic Chaotic Fuzzy Cellular Neural Networks and Voice Authentication
The vulnerability of transmitted digital images has become a pressing concern due to recent advancements in multimedia technology. Conventional encryption methods often fail to meet the requirements of large-scale real-time multimedia security. In order to strengthen color image encryption, in this paper, we propose a novel encryption method that combines fuzzy cellular neural networks with dynamic audio-based biometric data, which aligns with the principle of symmetric encryption. To make the encryption process specific to each user and hard to replicate, the method uses speech characteristics—the peak frequency and zero-crossing rate—extracted from the user’s voice. By integrating these voice features into the fuzzy cellular neural network structure, the method expands the set of potential keys and enhances protection against brute-force, statistical, and chosen-plaintext attacks. Compared to conventional methods that rely solely on chaotic maps or neural networks, this approach provides a larger key space, higher entropy, and better disruption of pixel correlation. The encryption quality is validated through experimental results using the NPCR, UACI, PSNR, and SSIM metrics. Securing multimedia transmissions contributes to the broader vision of a protected society, where technological progress promotes safety, trust, and fair access to knowledge.
- Open Access
A Mixture Integer GARCH Model with Application to Modeling and Forecasting COVID-19 Counts
This article introduces a flexible time series regression model known as the Mixture of Integer-Valued Generalized Autoregressive Conditional Heteroscedasticity (MINGARCH). Mixture models provide versatile frameworks for capturing heterogeneity in count data, including features such as multiple peaks, seasonality, and intervention effects. The proposed model is applied to regional COVID-19 data from Malaysia. To account for geographical variability, five regions—Selangor, Kuala Lumpur, Penang, Johor, and Sarawak—were selected for analysis, covering a total of 86 weeks of data. Comparative analysis with existing time series regression models demonstrates that MINGARCH outperforms alternative approaches. Further investigation into forecasting reveals that MINGARCH yields superior performance in regions with high population density, and significant influencing factors have been identified. In low-density regions, confirmed cases peaked within three weeks, whereas high-density regions exhibited a monthly seasonal pattern. Forecasting metrics—including MAPE, MAE, and RMSE—are significantly lower for the MINGARCH model compared to other models. These results suggest that MINGARCH is well-suited for forecasting disease spread in urban and densely populated areas, offering valuable insights for policymaking.
Open AccessA Mixture Integer GARCH Model with Application to Modeling and Forecasting COVID-19 Counts
This article introduces a flexible time series regression model known as the Mixture of Integer-Valued Generalized Autoregressive Conditional Heteroscedasticity (MINGARCH). Mixture models provide versatile frameworks for capturing heterogeneity in count data, including features such as multiple peaks, seasonality, and intervention effects. The proposed model is applied to regional COVID-19 data from Malaysia. To account for geographical variability, five regions—Selangor, Kuala Lumpur, Penang, Johor, and Sarawak—were selected for analysis, covering a total of 86 weeks of data. Comparative analysis with existing time series regression models demonstrates that MINGARCH outperforms alternative approaches. Further investigation into forecasting reveals that MINGARCH yields superior performance in regions with high population density, and significant influencing factors have been identified. In low-density regions, confirmed cases peaked within three weeks, whereas high-density regions exhibited a monthly seasonal pattern. Forecasting metrics—including MAPE, MAE, and RMSE—are significantly lower for the MINGARCH model compared to other models. These results suggest that MINGARCH is well-suited for forecasting disease spread in urban and densely populated areas, offering valuable insights for policymaking.
- 8 June 2025
- Published by Taylor & Francis in Communications in Statistics - Simulation and Computation
- Vol. 55 (9) , 1-16
Maximum likelihood estimation for skew flexible scale mixtures of normal distributions
- 8 June 2025
- Published by Taylor & Francis in Communications in Statistics - Simulation and Computation
- Vol. 55 (9) , 1-16
Maximum likelihood estimation for skew flexible scale mixtures of normal distributions
- 6 May 2025
- Published by Springer Nature
- p. 317-337
Some Properties and Quantile Regression for the Log-Lindley Distribution
- 6 May 2025
- Published by Springer Nature
- p. 317-337
Some Properties and Quantile Regression for the Log-Lindley Distribution
- 14 March 2025
- Published by Springer Nature in Quality & Quantity
- Vol. 59 (4) , 3023-3049
Bayesian classifier based on cancer prognostic markers using accelerated failure time model with frailty effect
- 14 March 2025
- Published by Springer Nature in Quality & Quantity
- Vol. 59 (4) , 3023-3049
Bayesian classifier based on cancer prognostic markers using accelerated failure time model with frailty effect