SAT-DIC: Academic Profile

About

Dr.AREENA HAZANEE is currently an assistant professor in the Department of Mathematics and Computer Science, Faculty of Science and Technology. She has been an academic staff member in this faculty since 2009. In 2015, she earned her Ph.D. in Applied Mathematics from the The University of Leeds, United Kingdom.

Her expertise and research areas are in วิธีเชิงตัวเลข (Numerical method); ปัญหาผกผัน (Inverse problems); สมการเชิงอนุพันธ์ (Differential equations). To date, she has published 12 Scopus-indexed papers, accumulating over 208 citations and an h-index of 7.

🎓 Education

Ph.D.Applied Mathematics

The University of Leeds, United Kingdom (2015/2558)

วท.ม.คณิตศาสตร์ประยุกต์

Chiang Mai University, Thailand (2009/2552)

วท.บ.คณิตศาสตร์

Prince of Songkla University, Thailand (2006/2549)

🎖 Expertise

วิธีเชิงตัวเลข (Numerical method); ปัญหาผกผัน (Inverse problems); สมการเชิงอนุพันธ์ (Differential equations)

Overview

Papers (Scopus/ISI/TCI)

Scopus-12 papers

ISI-7 papers

TCI-2 papers

📊 Research Metrics

WoS/ISI Papers

Scopus Papers

TCI Papers

Proceedings

208

Scopus Citations

H-Index

Co-Authors

Projects

📚 Books

Books Published

คณิตศาสตร์ 1 (2564)

🔬 Research Projects

Projects

📖

PAGE-1

ระเบียบวิธีปริพันธ์จำกัดแบบไฮบริดสำหรับหาผลเฉลยของสมการเชิงอนุพันธ์
Hybrid Finite Integration Method for Solving Differential Equations
บทบาท: ผู้ร่วมวิจัย, 2563

ระเบียบวิธีไฟไนต์อินทิเกรชันสำหรับการแก้ปัญหาผกผัน
Finite integration method for solving inverse problem
บทบาท: หัวหน้าโครงการ, 2561

ระเบียบวิธีไฟไนต์อินทิเกรชันสำหรับการหาพจน์ต้นกำเนิดความร้อนของปัญหาผกผัน
Finite integration method for heat source determination of inverse problem
บทบาท: หัวหน้าโครงการ, 2560

ระเบียบวิธีไฟไนต์อินทิเกรชั่นสำหรับการแก้ปัญหาผูกผัน
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บทบาท: หัวหน้าโครงการ, 2559

WoS/ISI Papers

ISI papers

📘

PAGE-1

Hazanee, A and Makaje, N. (2024). Determination of Unknown Time-Dependent Heat Source in Inverse Problems under Nonlocal Boundary Conditions by Finite Integration Method. KYUNGPOOK MATHEMATICAL JOURNAL, 64(2), 353-369.
Cited: 0 doi: https://doi.org/10.5666/KMJ.2024.64.2.353

Sama-Ae, A, Phon-On, A, Makaje, N and Hazanee, A. (2022). A Distance Between Two Points and Nearest Points in a Metric Space of Curvature Bounded Below. THAI JOURNAL OF MATHEMATICS, 229-239.
Cited: 1

Mhamad, A, Dureh, N and Hazanee, A. (2022). A Simple Statistical Model for Forecasting COVID-19 Infections with Application to South and Southeast Asian Countries. THAI JOURNAL OF MATHEMATICS, 127-134.
Cited: 0

Makaje, N, Sama-Ae, A, Phon-On, A and Hazanee, A. (2022). Hybrid Finite Integration Method for Solving Partial Differential Equations. THAI JOURNAL OF MATHEMATICS, 212-228.
Cited: 0

Hazanee, A, Lesnic, D, Ismailov, MI and Kerimov, NB. (2019). Inverse time-dependent source problems for the heat equation with nonlocal boundary conditions. APPLIED MATHEMATICS AND COMPUTATION, 346, 800-815.
Cited: 27 doi: https://doi.org/10.1016/j.amc.2018.10.059

Hussein, MS, Lesnic, D, Johansson, BT and Hazanee, A. (2018). Identification of a multi-dimensional space-dependent heat source from boundary data. APPLIED MATHEMATICAL MODELLING, 54, 202-220.
Cited: 10 doi: https://doi.org/10.1016/j.apm.2017.09.029

Hazanee, A and Lesnic, D. (2016). Reconstruction of multiplicative space- and time-dependent sources. INVERSE PROBLEMS IN SCIENCE AND ENGINEERING, 24(9), 1528-1549.
Cited: 1 doi: https://doi.org/10.1080/17415977.2015.1130041

Scopus Papers

📘

PAGE-1

Hazanee A. and Makaje N. (2024). Determination of Unknown Time-Dependent Heat Source in Inverse Problems under Nonlocal Boundary Conditions by Finite Integration Method. Kyungpook Mathematical Journal, 64(2), 353-369.
Cited: 0 doi: https://doi.org/10.5666/KMJ.2024.64.2.353

Sama-Ae A., Phon-On A., Makaje N. and Hazanee A. (2022). A Distance Between Two Points and Nearest Points in a Metric Space of Curvature Bounded Below. Thai Journal of Mathematics, 2022(Special Issue), 229-239.
Cited: 0

Mhamad A., Dureh N. and Hazanee A. (2022). A Simple Statistical Model for Forecasting COVID-19 Infections with Application to South and Southeast Asian Countries. Thai Journal of Mathematics, 2022(Special Issue), 127-134.
Cited: 0

Makaje N., Sama-Ae A., Phon-On A. and Hazanee A. (2022). Hybrid Finite Integration Method for Solving Partial Differential Equations. Thai Journal of Mathematics, 2022(Special Issue), 212-228.
Cited: 0

Hazanee A., Lesnic D., Ismailov M. and Kerimov N. (2019). Inverse time-dependent source problems for the heat equation with nonlocal boundary conditions. Applied Mathematics and Computation, 346, 800-815.
Cited: 15 doi: https://doi.org/10.1016/j.amc.2018.10.059

Hussein M., Lesnic D., Johansson B. and Hazanee A. (2018). Identification of a multi-dimensional space-dependent heat source from boundary data. Applied Mathematical Modelling, 54, 202-220.
Cited: 8 doi: https://doi.org/10.1016/j.apm.2017.09.029

Hazanee A. and Lesnic D. (2016). Reconstruction of multiplicative space- and time-dependent sources. Inverse Problems in Science and Engineering, 24(9), 1528-1549.
Cited: 3 doi: https://doi.org/10.1080/17415977.2015.1130041

Hazanee A., Lesnic D., Ismailov M. and Kerimov N. (2015). An inverse time-dependent source problem for the heat equation with a non-classical boundary condition. Applied Mathematical Modelling, 39(20), 6258-6272.
Cited: 19 doi: https://doi.org/10.1016/j.apm.2015.01.058

Hazanee A. and Lesnic D. (2014). Determination of a time-dependent coefficient in the bioheat equation. International Journal of Mechanical Sciences, 88, 259-266.
Cited: 18 doi: https://doi.org/10.1016/j.ijmecsci.2014.05.017

Hazanee A., Ismailov M., Lesnic D. and Kerimov N. (2013). An inverse time-dependent source problem for the heat equation. Applied Numerical Mathematics, 69, 13-33.
Cited: 36 doi: https://doi.org/10.1016/j.apnum.2013.02.004

TCI Papers

📘

อารีนา ฮะซานี

AREENA HAZANEE

ผู้ช่วยศาสตราจารย์ (Assistant Professor)

About

🎓 Education

Ph.D.Applied Mathematics

วท.ม.คณิตศาสตร์ประยุกต์

วท.บ.คณิตศาสตร์

🎖 Expertise

Overview

Papers (Scopus/ISI/TCI)

📊 Research Metrics

📚 Books

🔬 Research Projects

WoS/ISI Papers

Scopus Papers

TCI Papers