武文

发布日期：2024-05-03 浏览次数：次

更新日期：2024年3月1日姓名武文性别男出生年月 1986年12月籍贯湖北武汉市民族汉族政治面貌中国共产党党员最后学历博士研究生最后学位理学博士技术职称副教授导师类别硕导行政职务 Email wuwen@scut.edu.cn 工作单位华南理工大学数学学院邮政编码 510641 通讯地址广州市天河区五山路381号华南理工大学4号楼4136 单位电话 87110446 个人简介武文，湖北武汉人，1986年生。从事分形几何、动力系统与自动机序列等相关研究。工作经历 2017.09-至今华南理工大学数学学院副教授 (2019.7-2020.6 芬兰赫尔辛基大学访问学者)2016.10-2017.08 华南理工大学数学学院讲师2014.07-2016.06 芬兰奥卢大学数学科学系博士后2013.07-2016.09 湖北大学数学与统计学学院讲师教育经历 2008.09-2013.06 华中科技大学数学与统计学院博士2004.09-2008.06 华中科技大学数学与统计学院学士研究领域分形几何，自动机序列，词上组合，数论科研项目主持项目：- 国家自然科学基金面上项目2024.01-2027.12（在研）- 广州市科技计划基础与应用基础研究项目2020.07-2023.03（已结题）- 广东省自然科学基金面上项目2021.01-2023.12（已结题）- 国家自然科学基金国际交流项目2016.05-2016.12（已结题）- 国家自然科学基金青年基金2014.01-2016.12（已结题）发表论文 [1] Xiaotao Lü, Jin Chen, Zhixiong Wen, Wen Wu, "On the 2-binomial complexity of the generalized Thue-Morse words", In: Theoretical Computer Science 986(2024), 114342.[2] Haocong Song, Wen Wu, "Hankel determiants of a Sturmian sequence", In: AIMS Mathematics 7(3):4233-4265, (2022).[3] Ying-Jun Guo, Guo-Niu Han, and Wen Wu. “Criteria for apwenian sequences”. In: Advances in Mathematics 389 (2021), p. 107899.[4] Yanxi Li and Wen Wu. “Self-similarity of P-positions of (2n+1)-dimensional Wythoff’s game”. In: Fractals 29.03 (2021), p. 2150061.[5] Jean-Paul Allouche, Jeffrey Shallit, Zhixiong Wen, Wen Wu ∗ , and Jiemeng Zhang. “Sum-free sets generated by the period-k-folding sequences and some Sturmian sequences”. In:Discrete Mathematics 343.9 (2020), p. 111958.[6] Changhao Chen, Meng Wu, and Wen Wu ∗ . “Accessible values of Assouad and the lower dimensions of subsets”. In: Real Analysis Exchange 45.1 (2020), pp. 85–100.[7] Xiaotao Lü, Jin Chen, Zhixiong Wen, and Wen Wu ∗ . “Limit Behaviour of the Quasi-Linear Discrete Functions”. In: Fractals 28.03 (2020), p. 2050041.[8] Wen Wu. “Stieltjes continued fractions related to the Paperfolding sequence and Rudin-Shapiro sequence”. In: Advances in Applied Mathematics 118 (2020), p. 102040.[9] Yuanyang Chang, Min Wu, and Wen Wu. “Quantitative recurrence properties and homogeneous self-similar sets”. In: Proceedings of the American Mathematical Society 147 (2019), pp. 1453–1465.[10] Jin Chen, Zhixiong Wen, and Wen Wu. “On the additive complexity of a Thue-Morse like sequence”. In: Discrete Applied Mathematics 260 (2019), pp. 98–108.[11] Keijo Väänänen and Wen Wu. “On simultaneous approximation of the values of certain Mahler functions”. In: Mathematische Zeitschrift 292 (2019), pp. 1157–1174.[12] Jin Chen, Xiaotao Lü, and Wen Wu. “On the k-abelian complexity of the Cantor sequence”. In: Journal of Combinatoric Theory, Series A 155 (2018), pp. 287–303.[13] Keijo Väänänen and Wen Wu. “On linear independence measures of the values of Mahler functions”. In: Proceedings of the Royal Society of Edinburgh: Section A Mathematics. (2018).[14] Keijo Väänänen and Wen Wu. “On simultaneous approximation of the values of certain Mahler functions”. In: Mathematische Zeitschrift (2018).[15] Esa Järvenpää, Maarit Järvenpää, Meng Wu, and Wen Wu. “Random affine code tree fractals: Hausdorff and affinity dimensions and pressure”. In: Mathematical Proceedings of the Cambridge Philosophical Society 162.2 (2017), pp. 367–382.[16] Xiaotao Lü, Jin Chen, Zhixiong Wen, and Wen Wu. “On the abelian complexity of the Rudin–Shapiro sequence”. In: Journal of Mathematical Analysis and Applications 451.2 (2017), pp. 822–838.[17] Lifeng Xi, Wen Wu, and Ying Xiong. “Dimension of Slices Through Fractals with Initial Cubic Pattern”. In: Chinese Annals of Mathematics, Series B 38.5 (2017), pp. 1145–1178.[18] Jiemeng Zhang, Zhixiong Wen, and Wen Wu. “Some properties of the Fibonacci sequence on an infinite alphabet”. In: Electronic Journal of Combinatorics 24.2 (2017), P2.52.[19] Guo-Niu Han and Wen Wu. “Explicit evaluations of the Hankel determinants of a Thue–Morse-like sequence”. In: International Journal of Number Theory 24.6 (2015), pp. 1887–1904.[20] Zhi-Xiong Wen, Jie-Meng Zhang, and Wen Wu. “On the regular sum-free sets”. In: European Journal of Combinatorics 49 (2015), pp. 42–56.[21] Ying-Jun Guo, Zhi-Xiong Wen, and Wen Wu. “On the irrationality exponent of the regular paperfolding numbers”. In: Linear Algebra and its Applications 446 (2014), pp. 237–264.[22] 文志雄, 武文. “Cantor 序列的Hankel 行列式”. In: 中国科学：B 辑44.10 (2014), pp. 1059–1072.[23] Zhi-Xiong Wen, Wen Wu, and Li-Feng Xi. “Dimension of slices through a self-similar set with initial cubic pattern”. In: Annales Academiae Scientiarum Fennicae. Mathematica 38.2 (2013), pp. 473–487.[24] Wen Wu and Li-Feng Xi. “Dimensions of slices through a class of generalized Sierpinski sponges”. In: Journal of Mathematical Analysis and Applications 399.2 (2013), pp. 514–523. 指导学生情况指导硕士生：2023级邱涛、洪钦敬2022级谢明靓、钟盛2020级李延希、杨志丹（硕博连读）2019级宋昊聪（硕博连读）