Prof. Wen-Xiu Ma

College of Arts and sciences

University of South Florida

Professor for Mathematical Science

Email: [email protected]

Qualifications

1990 Ph.D., Mathematical Physics, Chinese Academy of Sciences, China

1985 M.S., Applied Mathematics, Chinese Academy of Sciences, China

1982 B.S., Computational Mathematics, University of Science and Technology of China, China

Publications (selected)

1. Roshid, M. M., Hafez, R. M., & Yildirim, Y., et al. (2026). Bifurcation analysis, stability, and unravelling soliton solutions of the cubic-quintic nonlinear model in superconductivity for steady ion-cyclotron waves. International Journal of Theoretical Physics, 65(8), Article 6395.
2. Mandal, U. K., & Ma, W. X. (2026). Integrability analysis and exact solutions of a generalized breaking-soliton equation with fission-fusion phenomena. International Journal of Numerical Methods for Heat & Fluid Flow.
3. Ma, W. X., & Khalique, C. M. (2026). Integrable reductions of matrix AKNS soliton hierarchies. Reports on Mathematical Physics, 97(3), 275–286.
4. Ma, W. X. (2026). Integrable fourth-order nonlinear Schrödinger systems via group reductions of Lax pairs. Journal of Physics: Conference Series, 3264(1), Article 012012.
5. Ma, W. X. (2026). Dispersion-driven lump waves in a (2+1)-dimensional generalized Bogoyavlensky-Konopelchenko-like model. Proceedings of the National Academy of Sciences, India Section A: Physical Sciences.
6. Yang, J. Y., & Ma, W. X. (2026). Lump-wave structures and their dynamic behavior in a refined Bogoyavlensky-Konopelchenko-like model. Wave Motion, 146, Article 103758.
7. Yang, J. Y., & Ma, W. X. (2026). Lump-wave structures in an extended KP-like model with spatially balanced nonlinearity and dispersion. Qualitative Theory of Dynamical Systems, 25(3), Article 1512.
8. Ma, W. X. (2026). Two distinct group reductions leading to integrable coupled mKdV models. Qualitative Theory of Dynamical Systems, 25(3), Article 1516.
9. Latif, M. A., & Ma, W. X. (2026). Soliton interaction solutions of a (2 + 1)-dimensional nonlocal model analogous to the KdV equation. International Journal of Geometric Methods in Modern Physics.
10. Ma, W. X. (2026). Integrable mKdV models as reductions of AKNS integrable systems via dual similarity transformations. East Asian Journal on Applied Mathematics, 16(4).
11. Iqbal, I., Rehman, H. U., & Alrashdi, T., et al. (2026). Fractional memory effects in nonlinear waves: Dynamical study of solitons and chaotic attractors. International Journal of Geometric Methods in Modern Physics.
12. Ma, W. X. (2025). Dispersion-governed lump waves in a generalized Calogero–Bogoyavlenskii–Schiff-like model with spatially symmetric nonlinearity. Axioms, 14(12), Article 869.
13. Ma, W. X. (2025). A matrix second-order negative Ablowitz–Kaup–Newell–Segur flow and its Darboux transformation. International Journal of Geometric Methods in Modern Physics, 23(17).
14. Dhiman, S. K., Niwas, M., & Kumar, S., et al. (2025). Advanced method for studying soliton solutions and various solitonic forms of the (3+1)-dimensional nonlinear evolution model. International Journal of Theoretical Physics, 64(11).
15. Cheng, L., & Ma, W. X. (2025). Soliton and lump solutions to a fourth-order nonlinear wave equation in (2+1)-dimensions. Qualitative Theory of Dynamical Systems, 24(6).
16. Ding, L., Duan, M., & Ma, W. X. (2025). On the Riemann-Hilbert problem for the nonlocal reverse-space multi-component higher-order Chen-Lee-Liu system. Communications in Nonlinear Science and Numerical Simulation, 152, Article 109385.
17. Gai, L., Ma, W. X., & Jin, L. (2025). Hirota condition analysis of N-solitons and their derived waves for a nonlocal (2 + 1)-dimensional modified Kadomtsev–Petviashvili equation. Physics of Fluids, 37(9).

Profile Details

https://www.usf.edu/arts-sciences/departments/mathematics-statistics/people/faculty/wen-xiu-ma.aspx
http://shell.cas.usf.edu/~wma3/
https://scholar.google.com/citations?user=hYpwTc0AAAAJ&hl=en

WOS ResearchID: LXN-4598-2024