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庞学诚的论文，书籍等

代表性成果是 “Pang-Zalcman” 引理，该结果已经成为亚纯函数正规族理论研究的通用方法。在国内外学术期刊上发表论文60余篇，曾多次赴以色列、德国和美国进行学术交流，有6次主持国家自然科学基金项目的经历。据美国Mathscinet 数据论文被引用483次。

2013年，获教育部高等学校科学研究优秀成果自然科学二等奖（第一完成人）

代表性论文

[1] Pang, Xue Cheng， Bloch's principle and normal criterion. Sci. China Ser.A 32 (1989), no. 7, 782–791.
[2] Pang, Xuecheng; Yang, Degui; Zalcman, Lawrence ，Normal families and omitted functions. Indiana Univ. Math. J. 54 (2005), no. 1, 223–235.
[3] Pang, Xuecheng; Nevo, Shahar; Zalcman, Lawrence ，Quasinormal families of meromorphic functions.Rev. Mat. Iberoamericana 21 (2005), 249–262.
[4] Pang, Xuecheng; Zalcman, Lawrence Normal families and shared values. Bull. London Math. Soc. 32 (2000), no. 3, 325–331.
[5] Zhang, Guoming; Pang, Xuecheng; Zalcman, Lawrence，Normal families and omitted functions. II. Bull. Lond. Math. Soc. 41 (2009), 63–71.

近年论著

[1] Pang, Xuecheng, Bloch’s principle and normal criterion. Science in China, 1989, 32A(7)782-791
[2] Pang, Xuecheng; Zalcman, Lawrence, Normal families and shared values. Bull. London Math. Soc. 32 (2000) 325–331.
[3] Pang, Xuecheng; Yang, Degui; Zalcman, Lawrence Normal families and omitted functions. Indiana Univ. Math. J. 54 (2005) 223–235.
[4] Pang, Xuecheng; Nevo, Shahar; Zalcman, Lawrence Quasinormal families of meromorphic functions. Rev. Mat. Iberoamericana 21 (2005) 249–262.
[5] Pang, Xuecheng; Nevo, Shahar; Zalcman, Lawrence Derivatives of meromorphic functions with multiple zeros and rational functions. Comput. Methods Funct. Theory 8 (2008), 483–491.
[6] Yang, Pai; Liu, Xiaojun; Pang, Xuecheng， Derivatives of meromorphic functions and sine function. Proc. Japan Acad. Ser. A Math. Sci. 91 (2015) 129–134.
[7] Ye, Yasheng; Shi, Lei; Pang, Xuecheng， Normal families of holomorphic mappings into PN(C) for moving targets. Houston J. Math. 41 (2015) 471–479.
[8] Ye, Yasheng; Pang, Xuecheng; Yang, Liu ，An extension of Schwick's theorem for normal families. Ann. Polon. Math. 115 (2015) 23–31.
[9] Chen, Qiaoyu; Pang, Xuecheng; Yang, Pai, A new Picard type theorem concerning elliptic functions. Ann. Acad. Sci. Fenn. Math. 40 (2015) 17–30.
[10] Yang, Pai; Wang, Xue; Pang, Xuecheng, Normality criteria of meromorphic functions sharing a meromorphic function. J. Math. Res. Appl. 34 (2014) 543–548.
[11] Yang, Liu; Fang, Caiyun; Pang, Xuecheng， Normal families of holomorphic mappings into complex projective space concerning shared hyperplanes. Pacific J. Math. 272 (2014) 245–256.
[12] Fang, Caiyun; Pang, Xuecheng, Two families of meromorphic functions concerning shared function. Houston J. Math. 39 (2013) 1359–1366.
[13] Ye, Yasheng; Liu, Xiaojun; Pang, Xuecheng, A normal criterion about two families of meromorphic functions concerning shared values. Houston J. Math. 39 (2013) 919–928.
[14] Chen, Qiaoyu; Nevo, Shahar; Pang, Xuecheng ,A general differential inequality of the kth derivative that leads to normality. Ann. Acad. Sci. Fenn. Math. 38 (2013) 691–695.
[15] Chen, QiaoYu; Yang, Liu; Pang, XueCheng, Normal family and the sequence of omitted functions. Sci. China Math. 56 (2013) 1821–1830.
[16] Grahl, Jürgen; Nevo, Shahar; Pang, Xuecheng, A non explicit counterexample to a problem of quasi-normality. J. Math. Anal. Appl. 406 (2013) 386–391.
[17] Wang, Xiaoxiao; Liu, Xiaojun; Pang, Xuecheng ，Normality of meromorphic functions concerning differential polynomials. Houston J. Math. 36 (2010), no. 4, 1173–1184.