Ms. Yaqing Liu | Theoretical Advances | Best Researcher Award

Beijing Information Science and Technology University | China

Profile

• Scopus

🌱 Early Academic Pursuits

Yaqing Liu’s academic journey began with her bachelor’s degree in Mathematics and Applied Mathematics from Hebei Normal University (2001–2006), where she cultivated a solid foundation in theoretical and applied mathematics. She continued her education at the University of Science and Technology Beijing, earning a master’s degree in Applied Mathematics (2006–2007) and a PhD in Power Engineering and Engineering Thermophysics (2007–2011). Her doctoral research focused on fractal dynamics and the application of fractional partial differential equations in fluid mechanics and heat transfer, under the mentorship of Prof. Liancun Zheng.

💼 Professional Endeavors

Yaqing Liu embarked on her professional career as a Lecturer at the Department of Basic Sciences, Gengdan Institute of Beijing University of Technology (2011–2014). She furthered her research skills as a Postdoctoral Researcher in the Department of Basic Mathematics and Applied Mathematics at the Institute of Applied Physics and Computational Mathematics (2014–2017). Currently, she serves as an Associate Professor at the School of Applied Science, Beijing Information Science & Technology University (2017–present), where she balances teaching, research, and mentoring responsibilities.

🔬 Contributions and Research Focus

Yaqing Liu’s primary research interests include continuous and discrete integrable systems, Whitham theory in nonlinear wave equations, and mathematical modeling in fluid mechanics and heat transfer. Her work has advanced understanding in these fields, especially in localized wave dynamics, Riemann-Hilbert problems, and nonlinear integrable systems. She has led multiple research projects, such as the Beijing Natural Science Foundation grant on nonlinear dispersion equations and the National Natural Science Foundation of China project on localized wave characteristics in high-dimensional nonlinear models.

🌟 Impact and Influence

With 35+ peer-reviewed publications in top journals like Wave Motion, Nonlinear Dynamics, and Communications in Mathematical Sciences, Yaqing Liu has made significant contributions to the scientific community. Her work has been widely cited, reflecting its influence in advancing knowledge in nonlinear physics and applied mathematics.

📊 Academic Citations

Her research has garnered numerous citations, emphasizing her contributions’ relevance and importance to the academic community. Studies on soliton solutions, fractional derivatives, and localized wave phenomena have particularly stood out.

🛠️ Technical Skills

Yaqing Liu is proficient in advanced mathematical modeling, numerical simulations, and the use of fractional differential equations. Her expertise includes applying nonlinear dynamics theories to solve practical problems in fluid mechanics and heat transfer.

📚 Teaching Experience

As an educator, Yaqing Liu has demonstrated a strong commitment to teaching, mentoring, and curriculum development. Her experience spans undergraduate and postgraduate courses in applied mathematics and engineering thermophysics, shaping the next generation of researchers and practitioners.

🌍 Legacy and Future Contributions

Through her innovative research and dedication to teaching, Yaqing Liu has significantly impacted the fields of mathematical physics and engineering thermophysics. She aims to explore further the mathematical theories of discrete nonlinear integrable systems and their applications in emerging technologies, ensuring her legacy continues to inspire future advancements.

Top Noted Publications

Discontinuous initial value and Whitham modulation for the generalized Gerdjikov-Ivanov equation

• Authors: Liu, Y., Zeng, S.
  Journal: Wave Motion
  Year: 2024

Coupling model of a generalized second grade fluid flow and fractional Cattaneo heat transfer with magnetic field and radiation

• Authors: Chu, J., Liu, Y.
  Journal: Results in Physics
  Year: 2024

Physical significance and periodic solutions of the high-order good Jaulent-Miodek model in fluid dynamics

• Authors: Xiong, W., Liu, Y.
  Journal: AIMS Mathematics
  Year: 2024

Painlevé analysis, Gram determinant solution and the dynamic behavior of the (2+1)-dimensional variable-coefficient asymmetric Nizhnik–Novikov–Veselov equation

• Authors: Chu, J., Liu, Y., Zhuang, J.
  Journal: Nonlinear Dynamics
  Year: 2024

Rogue wave, lump, kink, periodic and breather-like solutions of the (2+1)-dimensional KdV equation

• Authors: Zheng, W., Liu, Y., Chu, J.
  Journal: Modern Physics Letters B
  Year: 2024