个人简介：

广东技术师范大学数学与系统科学学院讲师。主要从事有序代数和多值逻辑以及数学建模的研究，发表SCI论文6篇。指导学生参加各类数学建模竞赛获奖100多项。

教育背景：汕头大学硕士和博士学位，西北工业大学学士学位。

主讲课程：高等数学，高等代数，数学模型，C语言程序设计，Python语言程序设计等。

研究方向：有序代数和多值逻辑

代表性论文:

[1] Fang Jie and Sun Zhongju(2020), Finite Abelian Groups with the Strong Endomorphism Kernel Property, Acta Mathematica Sinica(English Series), 36(9): 1076-1082. 【SCI】

[2] 孙中举，彭雪，夏小云，李绍燕(2020),互联网在线教学中高等数学课的教法研究,高教学刊, 26(9中): 44-47.

[3] Fang Jie and Sun Zhongju(2019), On Endomorphism Monoids of Finite Kleene Algebras, Algebra Colloquium, 26(3): 507-518. 【SCI】

[4]方捷，吴瑞春，孙中举 (2019), 拟伪补双重ＭＳ－代数,模糊系统与数学, 33(4): 77-85.

[5] Sun Zhongju and Fang Jie (2017), The Number of Elements of a Given Height in a Lattice,SoutheastSoutheast Asian Bull. Math., 41(1): 117-126.

[6] Fang Jie and Sun Zhongju (2013), Semilattices with the strong endomorphism kernel property,Algebra Univers.,70(4): 393-401.【SCI】

[7] Fang Jie and Sun Zhongju (2013), Principal congruences on S1-algebras,Algebra Colloquium, 20(3): 427-434. 【SCI】

[8] Fang Jie and Sun Z-J (2013), The permutable congruences of bpO-algebras, Algebra Colloquium, 20(2): 261-268.【SCI】

[9]Fang Jie and Sun Zhongju (2013), Boolean Coherent Ockham Algebras,SoutheastSoutheast Asian Bull. Math., 37(1): 37-46.

[10] Fang Jie andSun Zhongju(2012), A subclass of Ockham algebras, Acta Mathematica Sinica, English Series, 28(10): 2115-2128.【SCI】

[11] 孙中举, 方捷 (2012), GB_n链的主同余性质,纯粹数学与应用数学, 28(6): 779-791.

办公邮箱：sunzhongju@163.com