1. Basic information
Zhiyong Zhu,Male, Associate Professor, Mastor supervisor.
Education Experience:
Received a doctor's degree in June2011, a mastor’s degree in June 2008, a bachelor's degree in June 1998.
09/2017-10/2018, Visiting Scholar, Georgia Southern University, USA.
Work Experience:
07/2011-12/2016 , Assistant Professor.
01/2017-, Associate Professor.
2. Areas of Research
Field of Specialization: Fractal geometry.
Research Topics: Lipschitz equivalence, iterated function systems, fractal dimension, analysis on fractals, spectral analysis on fractal networks.
3. Teching
Undergraduate: Calculus, Probability theory and mathematical statistics
Postgraduate: Measure Theory, Fractal Geometry-Mathematical Foundations and Applications
4.Academic Achievements
Research Grants:
l Shaanxi Natural Science Foundation of China, Further study on the Assouad dimension of Moran sets, PI, 01/2022-12/2023.
l Shaanxi Natural Science Foundation of China, Lipschitz equivalence and application of general Sierpinski fractals, PI, 01/2017-12/2019.
l Chinese Universities Scientific Fund, Classification and application of non-dust self-similar sets with like-Moran structure, PI, 05/2012-05/2015.
l Doctoral Scientific Research Foundation of Northwest A&F University, Lipschitz equivalence of Ahlfors regular sets with like-Moran structure, PI, 01/2011-12/2013.
l Chinese National Natural Science Foundation, Study on some problems in special function theory, Co-I, 01/2018-12/2021.
l Chinese National Natural Science Foundation, Study on frequency synchronization of typical coupled oscillators with symmetry breaking, Co-I, 01/2017-12/2019.
l Chinese National Natural Science Foundation, The structure of self similar sequence and related fractal set, spectral measure and dimension, Co-I, 01/2011-12/2013.
l Shannxi Natural Science Foundation of China, The optimal control problem of stochastic delay equation and the viscous solution of the second order HJB equation, Co-I, 01/2014-12/2015.
Publications
[1] Zhiyong Zhu*, Separation properties for bi-Lipschitz iterated function systems, Fractals 30 (2022) 2250098.
[2] Zhiyong Zhu*, Assouad Dimensions of Moran sets with zero Infimum Contraction, Fractals 29 (2021) 2150104.
[3] Zhiyong Zhu*, Approximating graphs of a class of general Sierpinski triangles and their normalized Laplacian spectra, Journal of Algorithms & Computational Technology 15(2021)1-13.
[4] Chih-Yung Chu(Zhiyong Zhu) and Sze-Man Ngai*, Dimensions in infinite iterated function systems consisting of bi-Lipschitz mappings, Dynamical Systems 35(2020)549-583.
[5] Zhiyong Zhu* and Enmei Dong, Dimensions of multitype Moran sets with lower limit of the contractions being zero, J. Math. Anal. Appl. 484 (2020) 123699.
[6] Zhi-Yong Zhu* and En-Mei Dong, Random cutouts of the uite cube with i.u.d centers, Real Analysis Exchange , 43(1)(2018):205-220.
[7] Zhiyong Zhu* and Enmei Dong, Lipschitz equivalence of fractal triangles, J. Math. Anal. Appl. 433 (2016) 1157-1176.
[8] Zhiyong Zhu*, Lipschitz equivalence of totally disconnected general Sierpinski triangle, Fractals 23 (2015) 1550013.
[9] Zhixiong Wen, Zhiyong Zhu* and Guo-Tai Deng, Lipschitz equivalence of a class of general Sierpinski carpets, J. Math. Anal. Appl. 385 (2012) 16-23.
[10] Zhiyong Zhu, Ying Xiong and Lifeng Xi*, Lipschitz equivalence of self-similar sets with triangle pattern, Sci. China Ser. A. 54 (2011) 1019-1026.
5. Contact Information
Address: School of science, Northwest A&F University, Yangling, Shannxi, 712100, P. R. China
E-mail: zhuzy1011@nwafu.edu.cn