Nguyễn Văn Hoàng

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Ấn phẩm

  1. 1. Gyula Csatóa, Nguyễn Văn Hoàng, Prosenjit Roy, Extremals for the singular Moser-Trudinger inequality via n-harmonic transplantation, Journal of Differential Equations, 270 (2021), 843-882, (2021)
  2. 2. Ngô Quốc Anh, Nguyễn Văn Hoàng, Supercritical Moser–Trudinger inequalities and related elliptic problems, Calculus of Variations and Partial Differential Equations volume 59, Article number: 69 (2020) (2020)
  3. 3. Ngô Quốc Anh, Nguyễn Văn Hoàng, A supercritical Sobolev type inequality in higher order Sobolev spaces and related higher order elliptic problems,, Journal of Differential Equations, 268 (2020) 5996-5632 (2020)
  4. 4. Ngô Quốc Anh, Nguyễn Văn Hoàng, Phan Quốc Hưng, Higher order Sobolev trace inequalities on balls revisited, Journal of Functional Analysis 278 (2020), 108414 (2020)
  5. 5. Nguyễn Văn Hoàng, A simple proof of the Moment-Entropy inequalities, Advances in Applied Mathematics 108 (2019) 31-44 (2019)
  6. 6. Nguyễn Tự Cường, Shiro Goto, Nguyễn Văn Hoàng, On the cofiniteness of generalized local cohomologymodules, Kyoto Journal of Mathematics, 55 (2015), 169-185 (2015)
  7. 7. Nguyễn Tự Cường, Nguyễn Văn Hoàng, On the finiteness and stability of certain sets of associated prime ideals of local cohomology modules, Communications in Algebra 42 (2014), 1757–1768 (2014)
  8. 8. Hà Huy Bảng, Nguyễn Văn Hoàng, Vũ Nhật Huy, Best constants for the inequalities between equiavalent norms in Orlicz spaces, Bulletin of the Polish Academy of Sciences, Mathematics 59 (2011), 165 -- 174 (2011)
  9. 9. Nguyễn Tự Cường, Nguyễn Văn Hoàng, Pham Huu Khanh, Asymptotic stability of certain sets of associated prime ideals if local cohomology modules, Communications in Algebra 38 (2010), 4416 -- 4429 (2010)
  10. 10. Nguyễn Tự Cường, Nguyễn Văn Hoàng, On the vanishing and the finiteness of supports of generalized local cohomology modules, Manuscripta Mathematica, 126 (2008), 59 - 72 (2008)
  11. 11. Nguyễn Tự Cường, Nguyễn Văn Hoàng, Some finite properties of generalized local cohomology modules, East-West Journal of Mathematics, 7 (2005), 107 - 115. (2005)