Ho Chi Minh City University of Industry and Trade

Faculty of Applied Science

CV-LE HUU KY SON

Dr. Le Huu Ky Son

LE HUU KY SON

PhD in Mathematical Analysis

📧 Email: sonlhk@huit.edu.vn

🏢 Faculty: Faculty of Applied Science

🏫 University: Ho Chi Minh City University of Industry and Trade (HUIT)

📍 Address: 3rd Floor, Building C, 140 Le Trong Tan St., Tay Thanh Ward, HCMC

Teaching Experience

⏱ Seniority: Since 2011

  • Calculus and Applications in Engineering-Technology
  • Calculus and Applications in Economics
  • Linear Algebra and Applications in Engineering-Technology
  • Linear Algebra and Applications in Economics
  • Numerical Methods
  • Mathematics for Computer Science
  • Probability and Statistics
  • Multivariate Statistics

Research Interests

  • Ordinary and Partial Differential Equations
  • Integral Equations

Professional Experience

  • Teaching and researching in Mathematical Analysis

Research Projects

No. Project Title Year Level Role Result
1 Study on the solvability and properties of solutions for a viscoelastic nonlinear wave equation system with Balakrishnan-Taylor damping term 2025 Institutional Member Excellent
2 Some properties of solutions for an evolution equation with a memory term and variable exponent sources 2024 Institutional Member Excellent
3 Properties of solutions for boundary value problems and nonlinear integro-differential equations 2020 VNU-HCM Member Excellent

Selected Scientific Publications

[1] Le Thi Phuong Ngoc, Le Huu Ky Son, Tran Minh Thuyet, Nguyen Thanh Long, Linear approximation and asymptotic expansion of solutions for a nonlinear Carrier wave equation in an annular membrane with Robin-Dirichlet conditions, Mathematical Problems in Engineering, Vol. 2016.
[2] Le Thi Phuong Ngoc, Le Huu Ky Son, Tran Minh Thuyet, Nguyen Thanh Long, An N-order iterative scheme for a nonlinear Carrier wave equation in the annular with Robin-Dirichlet conditions, Nonlinear Functional Analysis and Applications, 22 (1) (2017) 147-169.
[3] Le Huu Ky Son, Doan Thi Nhu Quynh, Le Thi Phuong Ngoc, Nguyen Anh Triet, A high order iterative scheme associated with a Dirichlet-Robin problem for a nonlinear Carrier equation in the annular membrane, Nonlinear Functional Analysis and Applications, 22 (4) (2017) 841-864.
[4] Le Huu Ky Son, Le Thi Phuong Ngoc, Nguyen Thanh Long, Existence, blow-up and exponential decay estimates for the nonlinear Kirchhoff-Carrier wave equation in an annular with nonhomogeneous Dirichlet conditions, FILOMAT, 33 (17) (2019) 5561-5588.
[5] Le Thi Phuong Ngoc, Le Huu Ky Son, Nguyen Thanh Long, Existence, blow-up and exponential decay estimates for the nonlinear Kirchhoff-Carrier wave equation in an annular with Robin-Dirichlet conditions, Kyungpook Mathematical Journal, 61 (4) (2021) 859-888.
[6] Le Huu Ky Son, Nguyen Le Thi, Existence and general decay estimates of the Dirichlet problem for a nonlinear Kirchhoff wave equation in an annular with viscoelastic term, Thu Dau Mot University Journal of Science, Volume 5 -Special Issue, 2023.
[7] Ly Anh Duong, Le Huu Ky Son, Le Thi Phuong Ngoc, The Dirichlet problem for a wave equation of Kirchhoff-Carrier type with a nonlinear viscoelastic term, Thu Dau Mot University Journal of Science, Volume 5 -Special Issue, 2023.
[8] Vo Thi Tuyet Mai, Le Huu Ky Son, Tran Thi Kim Thoa, Asymptotic expansion associated with the Kirchhoff-Carrier-Love equation, Thu Dau Mot University Journal of Science, Volume 5 -Special Issue, 2023.
[9] Le Huu Ky Son, Doan Thi Nhu Quynh, Le Thi Mai Thanh, Exponential decay of weak solutions to the Dirichlet problem for nonlinear Kirchhoff equations in an annular domain, Journal of Science Technology and Food 23 (2) 104 - 117.
[10] Le Huu Ky Son, Ly Anh Duong, Le Thi Phuong Ngoc, Nguyen Thanh Long, Solvability, continuous dependence and asymptotic expansion of solutions in a small parameter of Dirichlet problem for a nonlinear Kirchhoff wave equation, Int. J. Nonlinear Anal. Appl. 14 (2023) 9, 17-46.
[11] Le Huu Ky Son, General decay and blow-up of solutions for a Kirchhoff-Carrier-type viscoelastic wave equation with strong damping in an annular domain, HUFLIT Journal of Science 9 (1) (2025) 9-19.
[12] Nguyen Van Y, Le Huu Ky Son, Bui Duc Nam, General decay rates for total energy of a viscoelastic wave equation with strong damping and variable sources, HUIT Journal of Science 25 (6) (2025) 120-132.