Doctoral candidate at Central South University, China
Wang yajuan (Wang Yajuan) is a dedicated researcher in applied mathematics, specializing in inverse scattering problems. Born on August 22, 1995, in Qingyang, Gansu Province, she is currently pursuing a Ph.D. at Central South University under the supervision of Prof. Deng Youjun. She holds a master’s degree from Lanzhou University and a bachelor’s degree from Shenyang Normal University. Her research focuses on mathematical physics inverse problems, particularly fractional-order problems. With publications in prestigious journals like SIAM Journal on Applied Mathematics and Journal of Computational Physics, she has demonstrated her expertise. She is also a recipient of multiple national scholarships. 🎓📚
Professional Profile
Orcid
Education & Experience 📖🔬
✅ Bachelor’s Degree (2014.09–2018.06) – Shenyang Normal University (Mathematics & Applied Mathematics)
✅ Master’s Degree (2018.09–2021.06) – Lanzhou University (Mathematical Physics Inverse Problems – Fractional Order) 🧮
Advisor: Prof. Wei Ting
✅ Ph.D. Candidate (2021.09–Present) – Central South University (Inverse Scattering Problems) 🎓
Advisor: Prof. Deng Youjun
Professional Development 📈🔍
Wang yajuan has shown remarkable progress in applied mathematics, particularly in inverse problems and computational mathematics. Her doctoral research delves into inverse scattering theory, focusing on reconstructing anomalies using passive measurements. She has co-authored high-impact research published in SIAM Journal on Applied Mathematics and Journal of Computational Physics. She is skilled in numerical methods for solving complex mathematical physics problems. Beyond research, she actively participates in academic discussions and mathematical modeling, demonstrating strong analytical and problem-solving abilities. She is passionate about mentoring students and continuously expanding her expertise in computational techniques. 💡📊
Research Focus 🔬📊
Wang yajuan’s research primarily falls under Mathematical Physics & Computational Mathematics. She specializes in:
📌 Inverse Problems & Fractional Order Analysis – Understanding the mathematical structure of inverse problems in physics.
📌 Electromagnetic & Elastic Wave Scattering – Developing mathematical and numerical methods for subwavelength resonances in high-contrast media.
📌 Numerical Methods for Inverse Scattering – Constructing innovative algorithms to identify anomalies in complex media.
📌 Applied Mathematics & Computational Simulations – Utilizing computational techniques to solve real-world physical problems.
Her contributions enhance the theoretical and numerical framework for practical applications in medical imaging, geophysics, and material sciences. 🏗️📡
Awards & Honors 🏆🎖️
🎖 National Encouragement Scholarship (2015-2016)
🎖 National Encouragement Scholarship (2016-2017)
🥇 First-Class Scholarship (2018)
🥈 Second-Class Scholarship (2021)
🥈 Second-Class Scholarship (2022)
🏅 National Scholarship (2024)
Publication Top Notes
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“Mathematical Theory and Numerical Method for Subwavelength Resonances in Multi-Layer High Contrast Elastic Media”
Citation: Deng, Y., Kong, L., Li, H., Liu, H., & Zhu, L. (2025). Mathematical theory and numerical method for subwavelength resonances in multi-layer high contrast elastic media. Journal of Computational Physics, 113924.
Publication Year: 2025
DOI: 10.1016/j.jcp.2025.113924
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“Identifying Active Anomalies in a Multilayered Medium by Passive Measurement in EIT”
Citation: Deng, Y., Liu, H., & Wang, Y. (2024). Identifying active anomalies in a multilayered medium by passive measurement in EIT. SIAM Journal on Applied Mathematics, 84(4), 1362–1384.
Publication Year: 2024
DOI: 10.1137/23M1599458