Faculty

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Educational level		Professional titles	Full-time associate researcher
Professional titles	0755-86938207	Email	hjxmath@szu.edu.cn
Address	Room 1419, Huiwen Building	Personal Profile
Educational experience		Work experience
Research Field	single complex analysis; (high-dimensional) value distribution theory; transcendence of functions and their differentiation; Subpure functional dynamical systems	Honors obtained
Academic Programs		Scientific research	1. J. Huang and T. W. Ng. Hypertranscendency of perturbations of hypertranscendental functions. J. Math. Anal. Appl., 491(2), 124390, 2020. 2.J. Huang and T. W. Ng. Ax-Schanuel type theorems on functional transcendence via Nevanlinna theory. Mathematische Zeitschrift, 300:1639–1656, 2021. 3. J. Huang and T. W. Ng. A Uniqueness Theorem for Holomorphic Mappings in the Disk Sharing Totally Geodesic Hypersurfaces. Acta Math. Sci. Ser. B(Engl. Ed.), 42:1631–1644, 2022. 4. Q. Huang, C. Rua, Z. Huang and J. Huang. Soliton solutions to a reverse-time nonlocal nonlinear Schrödinger differential equation.Pramana-journal of physics, 97:14, 2023. 5. A. He, P. Huang, G. Zhang and J. Huang, Revisit of rogue-wave solutions in the Yajima-Oikawa system. Nonlinear Dyn (2023).

Huang Jiaxing, Male, born in September 1991, is a member of the Communist Party of China and a native of Fujian province

single complex analysis; (high-dimensional) value distribution theory; transcendence of functions and their differentiation; Subpure functional dynamical systems

1. J. Huang and T. W. Ng. Hypertranscendency of perturbations of hypertranscendental functions. J. Math. Anal. Appl., 491(2), 124390, 2020. 2.J. Huang and T. W. Ng. Ax-Schanuel type theorems on functional transcendence via Nevanlinna theory. Mathematische Zeitschrift, 300:1639–1656, 2021. 3. J. Huang and T. W. Ng. A Uniqueness Theorem for Holomorphic Mappings in the Disk Sharing Totally Geodesic Hypersurfaces. Acta Math. Sci. Ser. B(Engl. Ed.), 42:1631–1644, 2022. 4. Q. Huang, C. Rua, Z. Huang and J. Huang. Soliton solutions to a reverse-time nonlocal nonlinear Schrödinger differential equation.Pramana-journal of physics, 97:14, 2023. 5. A. He, P. Huang, G. Zhang and J. Huang, Revisit of rogue-wave solutions in the Yajima-Oikawa system. Nonlinear Dyn (2023).