GS. TS. HDR. Sĩ Đức Quang

Educational/Professional History

• 2019 – present: Full Professor, Department of Mathematics, Hanoi National University of Education.
• 2013 – 2019: Associate Professor, Department of Mathematics, Hanoi National University of Education.
• 2011: Postdoctoral Researcher, Mathematisches Forschungsinstitut Oberwolfach.
• 2013: Habilitation à diriger les recherches (HDR), Université de Bretagne Occidentale, France.
• 2007 – 2010: PhD in Mathematics, Tokyo University, Japan.
• 2004 – 2006: M.S. in Mathematics, Hanoi National University of Education.
• 1999 – 2003: B.S. in Mathematics, Hanoi National University of Education.

Graduate Advising

• Master’s students: Topics in complex analysis, convex geometry, differential geometry, complex geometry, and number theory.
• PhD students: Research in differential geometry, complex geometry, and specifically Nevanlinna theory, Diophantine approximation, and the value distribution of the Gauss map on minimal surfaces.
• Notable PhD graduates: Ha Huong Giang, Nguyen Thi Nhung, Le Ngoc Quynh, Tran An Hai, Nguyen Van An.
• 1999-2023: Student at the Department of Mathematics, Hanoi National University of Education.

Selective Publications

• [20] Defect relation for holomorphic maps from complex discs into projective varieties and hypersurfaces, Proc. Edinburgh Math. Soc. (2024).
• [19] (with N. T. Hieu) On absolute and quantitative subspace theorems, Forum Mathematicum (2024).
• [18] Modified defect relation for Gauss maps of minimal surfaces with hypersurfaces of projective varieties in subgeneral position, Mathematische Nachrichten, 297(9) (2024) 3334–3362.
• [17] (with T. B. Cao and N. V. Thin) Schmidt’s subspace theorem for arbitrary families of moving hypersurface targets, J. Number Theory 262 (2024) 335–353.
• [16] Modified defect relation of Gauss maps on annular ends of minimal surfaces for hypersurfaces of projective varieties in subgeneral position, J. Math. Anal. Appl. 531(1), (2024) 127806.
• [15] Value distribution theory on angular domains for holomorphic mappings and arbitrary families of moving hypersurfaces, Bull. Math. Sci. 13(2), 2250008 (2023).
• [14] Curvature estimate and ramification of holomorphic maps over hypersurfaces on Riemann surfaces, Bull. Soc. Math. France 151(1), 91-115 (2023).
• [13] Quantitative subspace theorem and general form of second main theorem for higher degree polynomials, Manuscripta Math. 169, 519-547 (2022).
• [12] Generalizations of degeneracy second main theorem and Schmidt’s subspace theorem, Pacific J. Math. 318(1), 153-188 (2022).
• [11] An effective function field version of Schmidt’s subspace theorem for projective varieties, Journal of Number Theory 241, 563-580 (2022).
• [10] Meromorphic mappings into projective varieties with arbitrary families of moving hypersurfaces, J. Geom. Anal. 32, Article No. 52 (2022).
• [9] (with Do Duc Thai) Non-integrated defect of meromorphic maps on Kähler manifolds, Math. Z. 292(1-2), 211–229 (2019).
• [8] Generalization of the subspace theorem for higher degree polynomials in subgeneral position, Int. J. Number Theory 15(4), 775–788 (2019).
• [7] Second main theorems for meromorphic mappings and moving hyperplanes with truncated counting functions, Proc. Amer. Math. Soc. 147(4), 1657–1669 (2019).
• [6] Degeneracy second main theorems for meromorphic mappings into projective varieties with hypersurfaces, Trans. Amer. Math. Soc. 371(4), 2431–2453 (2019).
• [5] Second main theorem for meromorphic mappings with moving hypersurfaces in subgeneral position, J. Math. Anal. Appl. 465(1), 604–623 (2018).
• [4] Schmidt’s subspace theorem for moving hypersurfaces, Intern. J. Number Theory 14(1), 103-121 (2018).
• [3] Second main theorems with weighted counting functions and algebraic dependence of meromorphic mappings, Proc. Amer. Math. Soc. 144, 4329-4340 (2016).
• [2] Second main theorem and unicity theorem for meromorphic mappings sharing moving hypersurfaces, Bull. Sci. Math. 136, 399-412 (2012).
• [1] (with D. D. Thai) Second main theorem with truncated counting function in several complex variables for moving targets, Forum Math. 20, 163–179 (2008).