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Minh Le

Postdoctoral Researcher @ Westlake University
Institute for Theoretical Sciences — Mathematical Fluid Dynamics Group

📍 Hangzhou, China

📧 leminh@westlake.edu.cn lhminh.math@gmail.com
🌐 ResearchGate ORCID

Education

Appointments

Research Interests

Partial Differential Equations, Chemotaxis models

Publications

  1. Global existence of solutions to the chemotaxis system with logistic source under nonlinear Neumann boundary condition. Journal of Differential Equations 377 (2023), 1–37. Link
  2. Blow-up prevention by sub-logistic sources in Keller–Segel cross diffusion type system. DCDS-B 29 (2024), 796–811. Link
  3. Global existence of solutions in two-species chemotaxis system with two chemicals with sub-logistic sources in 2D. Applied Mathematics Letters 149 (2024), 108925. Link
  4. Global existence of solutions in some chemotaxis systems with sub-logistic source under nonlinear Neumann boundary conditions in 2D. Nonlinear Analysis 241 (2024), 113491. Link
  5. Blow-up prevention by sub-logistic sources in 2D Keller–Segel chemotaxis system with superlinear signal production. ZAMP 75:128 (2024). Link
  6. Global existence of solutions to some degenerate chemotaxis systems with superlinear growth in cross-diffusion rates and logistic sources. Nonlinear Analysis: Real World Applications 80 (2024), 104168. Link
  7. Boundedness in a chemotaxis system with weakly singular sensitivity in dimension two with arbitrary sub-quadratic degradation sources. JMAA (2024), 128803. Link
  8. Global boundedness in a chemotaxis-growth system with weak singular sensitivity in any dimension (with H. I. Kurt). Nonlinear Analysis: Real World Applications 86 (2025), 104392. Link
  9. Global existence of solutions to the fully parabolic chemotaxis system with logistic source under nonlinear Neumann boundary conditions. Vietnam Journal of Mathematics (2025). Link
  10. Global existence of solutions in a chemotaxis consumption system with signal dependent motility and logistic sources. NoDEA 32:61 (2025). Link
  11. Global boundedness in the higher-dimensional fully parabolic chemotaxis with weak singular sensitivity and logistic source. DCDS-B Early Access (2025). Link
  12. Can logistic damping prevent blow-up for weak singular sensitivity chemotaxis systems under nonlinear boundary conditions? ZAMP 76:164 (2025), with L. Bao and H. I. Kurt. Link
  13. Persistence of positive classical solutions in a logistic chemotaxis system with weak singular sensitivity. DCDS-B Early Access (2025), with H. I. Kurt. Link
  14. Boundedness in chemotaxis systems with general weak singular sensitivity and logistic sources. Journal of Differential Equations 453 (2026), 113860. Link
  15. Absence of blow-up in a fully parabolic chemotaxis system with weak singular sensitivity and logistic damping in dimension two. Mathematical Methods in the Applied Sciences (2025). Link
  16. An improvement toward global boundedness in a fully parabolic chemotaxis with singular sensitivity in any dimension. Nonlinear Analysis 268 (2026), 114082. Link
  17. Application of the Moser–Trudinger inequality and Parabolic Regularity in Orlicz spaces to a sub-linear sensitivity chemotaxis-fluid system. J. Evol. Equ. 26 (2026). Link
  18. Global dynamics of solutions in a logistic chemotaxis system with weak singular sensitivity and signal absorption. Communications in Nonlinear Science and Numerical Simulation 151 (2026). Link

Preprints

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Teaching Experience

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