TS Ngô Trung Hiếu

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1. 1 Hà Minh Dũng, Hoàng Đức Anh, Ngô Trung Hiếu, On the least almost-prime in an arithmetic progression, Mathematika 72 (2026), no. 2, Paper No. e70080. (2026)
2. 2 Ngô Trung Hiếu, Sĩ Đức Quang, On absolute and quantitative subspace theorems, Forum Mathematicum 37 (2025), no. 3, 821-849 (2025)
3. 3 Ngô Trung Hiếu, On roots of quadratic congruences, Bulletin of the London Mathematical Society, Vol 56 (2024), 2886-2910 (2024)
4. 4 Ngô Trung Hiếu, A matrix variant of the Erdős-Falconer distance problems over finite field, Linear Algebra and its Applications, Volume 694 (2024), Pages 335-359 (2024)
5. 5 Hà Minh Dũng, Ngô Trung Hiếu, Expanders on matrices over a finite chain ring, II, SIAM Journal on Discrete Mathematics 37 (2023), no. 3, 1587--1609 (2023)
6. 6 Hà Minh Dũng, Ngô Trung Hiếu, Expanders on matrices over a finite chain ring, I, International Journal of Mathematics 34 (2023), no. 7, 2350034 (2023)
7. 7 Rizwanur Khan, Djordje Milićević, Ngô Trung Hiếu, Nonvanishing of Dirichlet L-functions, II, Mathematische Zeitschrift 300 (2022), no. 2, 1603-1613 (2022)
8. 8 Ngô Trung Hiếu, On an almost-prime sieve, Acta Arithmetica 191 (2019), no. 4, 341-359 (2019)
9. 9 Ngô Trung Hiếu, Robert C. Rhoades, Integer partitions, probabilities and quantum modular forms, Research in the Mathematical Sciences 4:17 (2017) (2017)
10. 10 Rizwanur Khan, Djordje Milićević, Ngô Trung Hiếu, Non-vanishing of Dirichlet L-functions in Galois orbits, International Mathematics Research Notices 2016 (2016), no. 22, 6955-6978 (2016)
11. 11 Rizwanur Khan, Ngô Trung Hiếu, Nonvanishing of Dirichlet L-functions, Algebra & Number Theory 10 (2016), no. 10, 2081-2091 (2016)
12. 12 Jesper Jansson, Ngô Trung Hiếu, Wing-Kin Sung, Local gapped subforest alignment and Its Application in Finding RNA Structural Motifs, Journal of Computational Biology, 13 (2006), no. 3, 702-718 (2006)
13. 13 Jesper Jansson, Ngô Trung Hiếu, Wing-Kin Sung, Local gapped subforest alignment and Its Application in Finding RNA Structural Motifs, LNCS 3341 (2004), 569-580 (2004)

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Seminar1

1. The least almost-prime in an arithmetic progression