[1]. Wei Meng, Jiakuan Lu, Finite groups with supersolvable subgroups of even order, Ricerche di Matematica, https://doi.org/10.1007/s11587-021-00656-3
[2]. Wei Meng, Jiakuan Lu, Finite non-cyclic nilpotent group whose number of subgroups is minimal, Ricerche di Matematica, https://doi.org/10.1007/s11587-021-00584-2
[3]. Wei Meng, Wei Chen, Jiakuan Lu, Finite
groups with abelian second maximal Subgroups, Communications in Algebra, 2020, 48(4): 1577-1583
[4]. Wei Meng, Hailou Yao,
Jiakuan Lu, Finite groups whose automizers of all abelian subgroups are either
small or large, Communications in Algebra, 2019, 47(2), 684–688(SCI).
[5]. Wei Meng, Finite
Solvable Groups with Few Non-cyclic Subgroups, Bulletin of the Iranian
Mathematical Society, 2019, 45:1221–1226(SCI).
[6]. Wei Meng, Hailou Yao,
Li Ma, A note on the conjugacy classes of non-cyclic Subgroups, Communications
in Algebra, 2018, 46:3, 1252-1258(SCI).
[7]. Wei Meng, Hailou Yao, ON THE NILPOTENT
RESIDUALS OF ALL SUBALGEBRAS OF LIE ALGEBRAS, Czechoslovak Mathematical
Journal, 68 (143) (2018), 817–828(SCI).
[8]. Wei Meng, Finite groups of global
breadth four in the sense of Frobenius, Communications in Algebra, 2017,45:2,
660-665(SCI)
[9]. Wei Meng, Jiakuan Lu, Li Ma, Wanqing Ma,
Some sufficient conditions on solvability of finite groups, Journal of Algebra
and Its Applications, 2016, 15:31650057
(6 pages)(SCI).
[10]. Wei Meng, Finite Groups with Few
Non-Abelian Subgroups, Communications in Algebra,2015, 43:3, 909-915(SCI)
[11]. Wei Meng, Jiakuan Lu, Lower
bounds on conjugacy classes of non-nilpotent
subgroups
in a finite group, Journal of Algebra and Its Applications, 2015,14:3, 1550039
(5 pages)(SCI).
[12]. Wei Meng, Jiakuan Lu, FINITE GROUPS ALL
OF WHOSE MAXIMAL SUBGROUPS OF EVEN ORDER ARE Hp-GROUPS, Journal of Algebra and
Its Applications, 2014,13:5, 1350148 (8 pages) (SCI).
[13]. Wei Meng, Jiangtao Shi, On an inverse
problem to Frobenius’ theorem, Arch. Math. 2011, 96:2,
109–114(SCI).
[14]. 孟伟，李世荣🌴，具有较少非循环子群共轭类的有限群，中国科学🌚：数学，2014，44:9,939-944.
[15]. Wei Meng, Jiakuan Lu, Shirong Li, Finite Groups with Few Non-cyclic Subgroups II, Algebra Colloquium, 2013, 20 :
1, 81-88(SCI).
[16]. Wei Meng, Jiangtao Shi,
Kelin Chen, ON AN INVERSE PROBLEM TO FROBENIUS’ THEOREM II, Journal of Algebra and Its Applications,
2012, 11:5, 1250092 (8 pages)(SCI).
[17]. Wei Meng, Hailou Yao, Derived Subalgebra
and Solvability of Finite Dimensional Lie Algebra, Bulletin of the Iranian
Mathematical Society, DOI: 10.1007/s41980-019-00304-5
[18]. Wei Meng, Hailou Yao, FINITE GROUPS WITH
SOME NON-ABELIAN SUBGROUPS OF NON-PRIME-POWER ORDER, Indian J. Pure Appl. Math., 2016, 47(4):
733-739(SCI).
[19]. Jiakuan Lu, Wei Meng, Finite
groups with certain normalizers of Sylow subgroups, Journal of Algebra and Its
Applications, 2019, 18:3, 1950101 (4
pages)(SCI)
[20]. Jiangtao Shi, Wei Meng, Cui Zhang, On the Frobenius spectrum of a finite group, Journal of Algebra and
Its Applications, 2017,16:3, 1750051 (6 pages)(SCI).
[11]. Li Ma, Wei Meng, Wanqing Ma, Finite groups whose all second maximal subgroups are cyclic, Open
Mathematics, 2017, 15: 611–615(SCI).
[22]. Jiakuan Lu, Wei Meng, On
finite groups with non-subnormal subgroups, Communications in Algebra, 2017,
45:5, 2043-2046(SCI).
[23]. Jikuan Lu, Wei Meng, On
finite groups with non-nilpotent subgroups, Monatsh Math, 2016, 179:1, 99–103(SCI).
[24]. Jiakuan Lu, Wei Meng，On Solvability of Finite Groups with Few
Non-Normal Subgroups， Communications in Algebra, 2015, 43:5, 1752-1756 (SCI).
[25]. Jiangtao Shi, Cui, Zhang, Wei
Meng, ON A FINITE GROUP IN WHICH EVERY NON-ABELIAN SUBGROUP IS A
TI-SUBGROUP, Journal of Algebra and Its Applications, 2013, 12:3, 1250178 (6 pages)(SCI).
[26]. Shirong Li, Wei Meng，Classification of finite groups
satisfying a minimal codition, Siberian Mathematical Journal, 2009, 50:2,
100-106(SCI)