Đào Tuấn Anh

Các công bố khoa học

Ấn phẩm

1. 1. Đào Tuấn Anh, Existence and nonexistence of global solutions for a wave system with different structural damping terms, Vietnam Journal of Mathematics, 51 (2023), 289-310 (2023)
2. 2. Wenhui Chen, Đào Tuấn Anh, Sharp lifespan estimates for the weakly coupled system of semilinear damped wave equations in the critical case, Mathematische Annalen volume 385 (2023), pages 101–130 (2023)
3. 3. Nguyễn Hải Sơn, Đào Tuấn Anh, Upper semicontinuity of the solution map to a parametric boundary optimal control problem with unbounded constraint sets, Optimization Letters, 16 (2022), 1799-1815, (2022)
4. 4. Đào Tuấn Anh, Nguyễn Hải Sơn, Critical curve for a weakly coupled system of semi-linear sigma-evolution equations with frictional damping, Rocky Mountain Journal of Mathematics, 52 (2022), 299-321 (2022)
5. 5. Wenhui Chen, Đào Tuấn Anh, The Cauchy problem for the nonlinear viscous Boussinesq equation in the L^q framework, Journal of Differential Equations, 320 (2022), 558-597 (2022)
6. 6. Đào Tuấn Anh, Ahmad Z. Fino, Blow-up results for semi-linear structural damped wave model with nonlinear memory, Mathematische Nachrichten, 295 (2022), 309-322 (2022)
7. 7. Đào Tuấn Anh, Hiroshi Takeda, Global existence results for semi-linear structurally damped wave equations with nonlinear convection, Journal of Hyperbolic Differential Equations, Vol. 18, (2021), pp. 729-760, (2021)
8. 8. Đào Tuấn Anh, Michael Reissig, The interplay of critical regularity of nonlinearities in a weakly coupled system of semi-linear damped wave equations, Journal of Differential Equations, 299 (2021), Pages 1-32, (2021)
9. 9. Wenhui Chen, Đào Tuấn Anh, On the Cauchy problem for semilinear regularity-loss-type sigma-evolution models with memory term, Nonlinear Analysis: Real World Applications, 59 (2021), 103265, (2021)
10. 10. Đào Tuấn Anh, Michael Reissig, Blow-up results for semi-linear structurally damped sigma-evolution equations, , In: Cicognani M., Del Santo D., Parmeggiani A., Reissig M. (eds) Anomalies in Partial Differential Equations. Springer INdAM Series, vol 43 (2021). Springer, Cham, 213-245. (2021)