教育經(jīng)歷：

2013—2017年畢業(yè)于洛陽(yáng)師范學(xué)院,，獲得理學(xué)學(xué)士學(xué)位,；

2017—2020年畢業(yè)于河南大學(xué)，獲得理學(xué)碩士學(xué)位,；

2020—2024年畢業(yè)于西南交通大學(xué),，獲得理學(xué)博士學(xué)位。

工作經(jīng)歷：

2024.12—至今,，河南師范大學(xué)數(shù)學(xué)與統(tǒng)計(jì)學(xué)院,，講師。

序列設(shè)計(jì)及其應(yīng)用,，密碼函數(shù)的設(shè)計(jì)與分析,，代數(shù)編碼

[1] Zhang Hui, Fan Cuiling, Yang   Yang and Mesnager Sihem. New binary cross Z-complementary pairs with large   CZC ratio. IEEE Transactions on Information Theory, 2023, vol.69, no.2,   pp.1328-1336. (SCI，三區(qū),，IF 2.2）

[2] Adhikary Avik Ranjan, Zhang Hui, Zhou Zhengchun, Mesnager Sihem.   Quasi complementary sequence sets: new bounds and optimal constructions via   quasi-Florentine rectangles. IEEE Transactions on Information Theory. 2025,   vol.71, no.3, pp.2271-2291. (SCI,，三區(qū)，IF 2.347)

[3]Zhang Hui, Fan Cuiling, Mesnager Sihem.   Constructions of two-dimensional Z-complementary array pairs with large ZCZ   ratio. Designs, Codes and Cryptography, 2022, vol.90, no.5,   pp.1221-1239. (SCI,，三區(qū),，IF 1.6)

[4]Zhang Hui, Fan   Cuiling, Adhikary Avik Ranjan, Yang Meng. A unified construction of type-I   even length Z-complementary pairs based on generalized Boolean function.   Advances in Mathematics of Communications, 2025, vol.19, no.2, pp.572-587.   (SCI，四區(qū),，IF 0.662)

[5] Liu Ji Hui, Zhang Hui, Su Wei, Luo Rong. A construction of binary cross Z-complementary pairs with   large CZC ratio. IEICE Transactions on Fundamentals of   Electronics,Communications and Computer Sciences, 2024, vol.E107-A,   no.1,pp.1-5.（SCI,，四區(qū)，IF 0.364）

[6] Zhang Hui, Su Sihong. A new construction of   rotation symmetric Boolean functions with optimal algebraic immunity and   higher nonlinearity. Discrete Applied Mathematics, 2019, vol.262, pp.13-28.   (SCI, 三區(qū),，IF 1.041)

[7] Mesnager Sihem, Su Sihong, Zhang Hui. A   construction method of balanced rotation symmetric Boolean functions on   arbitrary even number of variables with optimal algebraic immunity. Designs, Codes and Cryptography, 2021, vol.89, pp.1-17.   (SCI, 二區(qū),，IF 1.397)