ดร. เกวลี สืบญาติ
Dr. Kewalee Suebyat
อาจารย์ประจำ
โทรศัพท์ 02-576-6000 ต่อ 7282
Email: [email protected]
การศึกษา
2022 ศษ.ม. (การสอนคณิตศาสตร์)
คณะศึกษาศาสตร์ มหาวิทยาลัยเกษตรศาสตร์
2018 ปร.ด. (คณิตศาสตร์ประยุกต์ )
คณะวิทยาศาสตร์ สถาบันเทคโนโลยีพระจอมเกล้าเจ้าคุณทหารลาดกระบัง
2015 วท.ม. (คณิตศาสตร์ประยุกต์ )
คณะวิทยาศาสตร์ สถาบันเทคโนโลยีพระจอมเกล้าเจ้าคุณทหารลาดกระบัง
2013 วท.บ. (คณิตศาสตร์ประยุกต์)
คณะวิทยาศาสตร์ สถาบันเทคโนโลยีพระจอมเกล้าเจ้าคุณทหารลาดกระบัง
ความเชี่ยวชาญ/งานวิจัยที่สนใจ
Numerical Computations, Mathematical Model of Airborne Infection, Mathematical Model of Air Quality Measurement and Control, Finite Difference Method, Simulation of Heat Transfer
บทความวิชาการ/งานวิจัยที่ได้รับการตีพิมพ์
- Suebyat, K., Pochai, N., Sooknum, J. and Oyjinda, P. (2026). Three-Dimensional Numerical Modeling for Assessing Airborne Infection Risk in Hospital Waiting Rooms with Various Ventilation Approaches. Modeling Earth Systems and Environment, 12(3), 16 (https://doi.org/10.1007/s40808-026-02808-6)
- Suebyat, K., Kasemsukpipat, W., & Chuntra, C. (2022). Learning Activities to Enhance the Mathematical Modelling in Mathematical Problem Solving on Derivatives and Applications of Derivatives. STOU Education Journal, 15(1), 34-49.(https://so05.tci-thaijo.org/index.php/edjour_stou/article/view/257345)
- Suebyat, K., Oyjinda, P., Konglok, S. A., & Pochai, N. (2020). A mathematical model for the risk analysis of airborne infectious disease in an outpatient room with personal classification factor. Engineering Letters, 28(4), 1331-1337.(https://www.
com/issues_v28/issue_4/EL_28_4_43.pdf) - Suebyat, K. & Pochai, N. (2018). Three-dimensional air quality assessment simulations inside skytrain platform with airflow obstacles on heavy traffic road. Italian Journal of Pure and Applied Mathematics, 2018 (40), 615-632. (https://ijpam.
it/online_issue/201840/51-Kewalee%20Suebyat-Nopparat%20Pochai.pdf) - Suebyat, K. & Pochai, N. (2018). Numerical simulation for a three-dimensional air pollution measurement model in a heavy traffic area under the Bangkok skytrain platform. Abstract and Applied Analysis, 2018, 10 (https://doi.org/10.1155/
2018/9025851) - Suebyat, K. & Pochai, N. (2017). A numerical simulation of a three-dimensional air quality model in an area under a Bangkok skytrain platform using an explicit finite difference scheme. IAENG International Journal of Applied Mathematics, 47(4), 471-476. (https://www.iaeng.org/IJAM/issues_v47/issue_4/IJAM_47_4_16.pdf)
- Suebyat, K. & Kangtunyakarn, A. (2015). Strong convergence theorem for nonlinear mappings and variational inequality problem, In Proceedings of The 20th Annual Meeting in Mathematics (AMM 2015) (129-136). Nakhon Pathom: Silpakorn University.
- Suebyat, K. & Kangtunyakarn, A. (2015). Nonlinear mappings for strong convergence theorem of variational inequality problem, In Proceedings of The 11th KU-KPS International Conference (432-439). Kamphaeng Saen Campus: Kasetsart University.
การนำเสนอผลงานวิชาการ
- The Introduction to Statistics and Data Visualization, 22 November 2017, Department of Mathematics, Faculty of Science, King Mongkut’s Institute of Technology Ladkrabang, Thailand. Oral presentation: A numerical simulation of a three-dimensional air quality model in an area under a Bangkok sky train platform using an explicit finite difference scheme.
- The International Conference in Mathematics and Application (ICMA-MU 2016), 17-19 December 2016, The royal river hotel, Bangkok, Thailand. Oral presentation: A numerical simulation of a three-dimensional air quality model in an area under a Bangkok sky train platform using an explicit finite difference scheme.
- The 20th Annual Meeting in Mathematics (AMM 2015), 27-29 May 2015, Silpakorn University, Nakhon Pathom, Thailand. Oral presentation: Nonlinear mappings for strong convergence theorem of variational inequality problem.
- The 11th KU-KPS International Conference, 8-9 December 2014, Kasetsart University, Kamphaeng Saen Campus, Nakhon Pathom, Thailand. Oral presentation: Nonlinear mappings for strong convergence theorem of variational inequality problem.