Đỗ Hoàng Sơn

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Ấn phẩm

1. 1. Đỗ Thái Dương, Đỗ Hoàng Sơn, Lê Văn Tứ, Phạm Ngọc Thành Công, Dirichlet Type Problem for Non-Pluripolar Complex Monge-Ampère Equations, Acta Mathematica Vietnamica, 50 (2025), no. 3, 305–328 (2025)
2. 2. Đỗ Hoàng Sơn, Vũ Đức Việt, Quantitative stability for the complex Monge-Ampère equations II, Calculus of Variations and Partial Differential Equations 64 (2025), no. 8, Paper No. 269 (2025)
3. 3. Đặng Quang Tuấn, Đỗ Hoàng Sơn, Phạm Hoàng Hiệp, Singularities vs non-pluripolar Monge–Ampère masses, Mathematische Zeitschrift 311 (2025), no. 3, Paper No. 47 (2025)
4. 4. Đỗ Hoàng Sơn, Vũ Đức Việt, Quantitative stability for complex Monge–Ampère equations, I, Analysis & PDE, Vol. 18 (2025), No. 5, 1271–1308 (2025)
5. 5. Đỗ Hoàng Sơn, Nguyễn Quang Diệu, On the viscosity approach to a class of fully nonlinear elliptic equations, Journal of Mathematical Analysis and Applications, Volume 530 (2024), Issue 2, 127681. (2024)
6. 6. Đỗ Hoàng Sơn, Phạm Ngọc Thành Công, A Comparison Principle for Parabolic Complex Monge–Ampère Equations,, Journal of Geometric Analysis, Vol 32 (2022), 19pp (2022)
7. 7. Đỗ Hoàng Sơn, Viscosity solutions to parabolic complex Hessian type equations, Annales Polonici Mathematici, 129 (2022), no 2, 97-116 (2022)
8. 8. Đỗ Hoàng Sơn, Lê Giang, On the conditional plurisubharmonic envelopes of bounded functions, International Journal of Mathematics, Volume 32 (2021), Issue 09, Article 2150060, (2021)
9. 9. Đỗ Hoàng Sơn, An integral theorem for plurisubharmonic functions, Journal of Mathematical Analysis and Applications, Volume 495 (2021), No 2, 124741, (2021)
10. 10. Đỗ Hoàng Sơn, Đỗ Thái Dương, Some remarks on the Cegrell class F, Annales Polonici Mathematici, Vol 125, no 1, 13-24 (2020) (2020)
11. 11. Đỗ Hoàng Sơn, Đỗ Thái Dương, Phạm Hoàng Hiệp, Complex Monge-Ampère Equation in Strictly Pseudoconvex Domains, Acta Mathematica Vietnamica, 45 (2020), no 1, 93–101 (2020)
12. 12. Đỗ Hoàng Sơn, Lê Giang, Tô Tất Đạt, Viscosity solutions to parabolic complex Monge–Ampère equations, Calculus of Variations and PDEs, Vol. 59, Article number: 45 (2020) (2020)
13. 13. Slawomir Dinew, Đỗ Hoàng Sơn, Tô Tất Đạt, A viscosity approach to the Dirichlet problem for degenerate complex Hessian type equations, Analysis & PDE, 12 (2019), 505-535 (2019)
14. 14. Đỗ Hoàng Sơn, Weak solution of Parabolic complex Monge-Ampère equation, Indiana University Mathematics Journal, 66 (2017), 1949-1979 (2017)
15. 15. Đỗ Hoàng Sơn, Degenerate complex Monge–Ampère flows on strictly pseudoconvex domains, Mathematische Zeitschrift, 287 (2017), pp 587–614 (2017)
16. 16. Đỗ Hoàng Sơn, Weak solution of parabolic complex Monge–Ampère equation II, International Journal of Mathematics, 27 (2016), (17 pages) (2016)

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Seminar

1. Weighted Monge-Ampère energy II: A quantitative stability property in energy
2. Weighted Monge-Ampère energy I: A quantitative stability property in energy