1.) Polwang, A., Poochinapan, K., Wongsaijai, B., Numerical simulation of wave flow : Integrating the BBM-KdV equation using compact difference schemes, Mathematics and Computers in Simulation, 2025, 70-89. 2.) Kuntiya, W., Poochinapan, K., Wongsaijai, B., Enhancing numerical performance by enforcing discrete maximum principle with stabilized term for the Allen–Cahn equation with high-order polynomial free energy, International Journal of Computer Mathematics, 2025, -. 3.) Chaichana, K., Poochinapan, K., Suebcharoen, T., Charoensawan, P., Applying Theorems on b-Metric Spaces to Differential and Integral Equations Through Connected-Image Contractions, Mathematics, 2024, -. 4.) Poochinapan, K., Manorot, P., Mouktonglang, T., Wongsaijai, B., A linear finite difference scheme with error analysis designed to preserve the structure of the 2D Boussinesq paradigm equation, Numerical Methods for Partial Differential Equations, 2024, -. 5.) Phumichot, S., Poochinapan, K., Wongsaijai, B., Time-fractional nonlinear evolution of dynamic wave propagation using the Burgers’ equation, Journal of Applied Mathematics and Computing, 2024, 3987-4020. 6.) Poochinapan, K., Wongsaijai, B., Dynamic analysis of wave scenarios based on enhanced numerical models for the good Boussinesq equation, Results in Applied Mathematics, 2024, -. 7.) Phumichot, S., Kuntiya, W., Poochinapan, K., Varnakovida, P., Oonariya, C., Wongsaijai, B., Analytical and numerical studies on dynamic of complexiton solution for complex nonlinear dispersive model, Mathematical Methods in the Applied Sciences, 2024, 81-109. 8.) Manorot, P., Wongsaijai, B., Poochinapan, K., Performance of a new stabilized structure-preserving finite element method for the Allen–Cahn equation, Mathematical and Computer Modelling of Dynamical Systems, 2024, 972-1008. 9.) Poochinapan, K., Wongsaijai, B., Novel advances in high-order numerical algorithm for evaluation of the shallow water wave equations, Advances in Continuous and Discrete Models, 2023, -. 10.) Inkeaw, P., Wongsaijai, B., Poochinapan, K., Oonariya, C., Chaijaruwanich, J., Spatial estimation of daily precipitation in Thailand based on infrared satellite images using artificial neural networks, Theoretical and Applied Climatology, 2023, 403-412. 11.) Mouktonglang, T., Poochinapan, K., Yimnet, S., A Switching Strategy for Stabilization of Discrete-Time Switched Positive Time-Varying Delay Systems with All Modes Being Unstable and Application to Uncertain Data, Axioms, 2023, -. 12.) Poochinapan, K., Wongsaijai, B., High-performance computing of structure-preserving algorithm for the coupled BBM system formulated by weighted compact difference operators, Mathematics and Computers in Simulation, 2023, 439-467. 13.) Mouktonglang, T., Poochinapan, K., Varnakovida, P., Suparatulatorn, R., Moonchai, S., Convergence Analysis of Two Parallel Methods for Common Variational Inclusion Problems Involving Demicontractive Mappings, Journal of Mathematics, 2023, -. 14.) Mouktonglang, T., Poochinapan, K., Suparatulatorn, R., A parallel method for common variational inclusion and common fixed point problems with applications, Carpathian Journal of Mathematics, 2023, 189-200. 15.) Poochinapan, K., Wongsaijai, B., A novel convenient finite difference method for shallow water waves derived by fifth-order Kortweg and De-Vries-type equation, Numerical Methods for Partial Differential Equations, 2023, 254-267. 16.) Poochinapan, K., Wongsaijai, B., Numerical analysis for solving Allen-Cahn equation in 1D and 2D based on higher-order compact structure-preserving difference scheme, Applied Mathematics and Computation, 2022, -. 17.) Suebcharoen, T., Poochinapan, K., Wongsaijai, B., Bifurcation Analysis and Numerical Study of Wave Solution for Initial-Boundary Value Problem of the KdV-BBM Equation, Mathematics, 2022, -. 18.) Mouktonglang, T., Poochinapan, K., Yimnet, S., Robust Finite-Time Control of Discrete-Time Switched Positive Time-Varying Delay Systems with Exogenous Disturbance and Their Application, Symmetry, 2022, -. 19.) Wongsaijai, B., Poochinapan, K., Optimal decay rates of the dissipative shallow water waves modeled by coupling the Rosenau-RLW equation and the Rosenau-Burgers equation with power of nonlinearity, Applied Mathematics and Computation, 2021, -. 20.) Chaiwino, W., Manorot, P., Poochinapan, K., Mouktonglang, T., Identifying the locations of atmospheric pollution point source by using a hybrid particle swarm optimization, Symmetry, 2021, -.