# |
Authors |
Title |
Source |
Year |
Pages |
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 |
- |
21 |
Wongsaijai, B., Charoensawan, P., Chaobankoh, T., Poochinapan, K. |
Advance in compact structure-preserving manner to the Rosenau–Kawahara model of shallow-water wave |
Mathematical Methods in the Applied Sciences |
2021 |
7048 - 7064 |
22 |
Nanta, S., Yimnet, S., Poochinapan, K., Wongsaijai, B. |
On the identification of nonlinear terms in the generalized Camassa-Holm equation involving dual-power law nonlinearities |
Applied Numerical Mathematics |
2021 |
386 - 421 |
23 |
Suparatulatorn, R., Charoensawan, P., Poochinapan, K., Dangskul, S. |
An algorithm for the split feasible problem and image restoration |
Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales - Serie A: Matematicas |
2021 |
- |
24 |
Wongsaijai, B., Sukantamala, N., Poochinapan, K. |
A mass-conservative higher-order ADI method for solving unsteady convection–diffusion equations |
Advances in Difference Equations |
2020 |
- |
25 |
Wongsaijai, B., Oonariya, C., Poochinapan, K. |
Compact structure-preserving algorithm with high accuracy extended to the improved Boussinesq equation |
Mathematics and Computers in Simulation |
2020 |
125 - 150 |
26 |
Chousurin, R., Mouktonglang, T., Wongsaijai, B., Poochinapan, K. |
Performance of compact and non-compact structure preserving algorithms to traveling wave solutions modeled by the Kawahara equation |
Numerical Algorithms |
2020 |
523 - 541 |
27 |
Disyadej, T., Kwanmuang, S., Muneesawang, P., Promjan, J., Poochinapan, K. |
Smart transmission line maintenance and inspection using mobile robots |
Advances in Science, Technology and Engineering Systems |
2020 |
493 - 500 |
28 |
Tamang, N., Wongsaijai, B., Mouktonglang, T., Poochinapan, K. |
Novel algorithm based on modification of Galerkin finite element method to general Rosenau-RLW equation in (2 + 1)-dimensions |
Applied Numerical Mathematics |
2020 |
109 - 130 |
29 |
Kerdboon, J., Yimnet, S., Wongsaijai, B., Mouktonglang, T., Poochinapan, K. |
Convergence analysis of the higher-order global mass-preserving numerical method for the symmetric regularized long wave equation |
International Journal of Computer Mathematics |
2020 |
1 - 36 |
30 |
Suparatulatorn, R., Charoensawan, P., Poochinapan, K. |
Inertial self-adaptive algorithm for solving split feasible problems with applications to image restoration |
Mathematical Methods in the Applied Sciences |
2019 |
7268 - 7284 |
31 |
Disyadej, T., Promjan, J., Muneesawang, P., Poochinapan, K., Grzybowski, S. |
Application in OM Practices of Overhead Power Line Robotics |
2019 IEEE PES GTD Grand International Conference and Exposition Asia, GTD Asia 2019 |
2019 |
347 - 351 |
32 |
Disyadej, T., Promjan, J., Poochinapan, K., Mouktonglang, T., Grzybowski, S., Muneesawang, P. |
High Voltage Power Line Maintenance Inspection by Using Smart Robotics |
2019 IEEE Power and Energy Society Innovative Smart Grid Technologies Conference, ISGT 2019 |
2019 |
- |
33 |
Wongsaijai, B., Mouktonglang, T., Sukantamala, N., Poochinapan, K. |
Compact structure-preserving approach to solitary wave in shallow water modeled by the Rosenau-RLW equation |
Applied Mathematics and Computation |
2019 |
84 - 100 |
34 |
Yimnet, S., Wongsaijai, B., Rojsiraphisal, T., Poochinapan, K. |
Numerical implementation for solving the symmetric regularized long wave equation |
Applied Mathematics and Computation |
2016 |
809 - 825 |
35 |
Poochinapan, K., Wongsaijai, B., Disyadej, T. |
Efficiency of high-order accurate difference schemes for the korteweg-de vries equation |
Mathematical Problems in Engineering |
2014 |
- |
36 |
Wongsaijai, B., Poochinapan, K. |
A three-level average implicit finite difference scheme to solve equation obtained by coupling the Rosenau-KdV equation and the Rosenau-RLW equation |
Applied Mathematics and Computation |
2014 |
289 - 304 |
37 |
Wongsaijai, B., Poochinapan, K., Disyadej, T. |
A compact finite difference method for solving the general Rosenau-RLW equation |
IAENG International Journal of Applied Mathematics |
2014 |
192 - 199 |
38 |
Janwised, J., Wongsaijai, B., Mouktonglang, T., Poochinapan, K. |
A modified three-level average linear-implicit finite difference method for the Rosenau-Burgers equation |
Advances in Mathematical Physics |
2014 |
- |
39 |
Moshkin, N.P., Poochinapan, K., Christov, C.I. |
Numerical implementation of Aristov-Pukhnachev's formulation for axisymmetric viscous incompressible flows |
International Journal for Numerical Methods in Fluids |
2010 |
1063 - 1080 |
40 |
Moshkin, N.P., Poochinapan, K. |
Novel finite difference scheme for the numerical solution of two-dimensional incompressible navier-stokes equations |
International Journal of Numerical Analysis and Modeling |
2010 |
321 - 329 |