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The spectrum of (gv,g,3,lambda)-dDFs in 
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组合设计理论中若干问题之研究
期刊论文 37
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Determining the spectrum of for any 
Frame self-orthogonal Mendelsohn triple systems of type 
Transmutable lambda-fold kite systems
Two types of switchable lambda-fold -designs
Tight blocking sets in some maximum packings of 
Partitionable sets and cyclic BSECs with block size four
Determination of the packing number 
New upper bound for -IRSs with 
The spectrum of cyclic (3,lambda)-GDD of type 
Further results on (12t,4,1) perfect difference families
Constructions of large sets of disjoint compatible packings on 6t+5 points
The existence spectrum of 
Transitive resolvable idempotent quasi-groups and large sets of resolvable Mendelsohn triple systems
The triangle intersection numbers of a pair of disjoint S(2,4,v)s
The spectrum of (gv,g,3,lambda)-DFs in 
The spectrum for strictly pairwise distinct triple systems
The fine structures of three pairwise distinct Latin squares
Further results on fine structures of three Latin squares
Constructions of difference systems of sets and disjoint difference families
-group divisible designs of type 
Constructions for strictly cyclic 3-designs and applications to optimal OOCs with 
Large sets of pure Mendelsohn triple systems with index lambda
Existence of r-fold perfect (v, K, 1)-Mendelsohn designs with 
The triangle intersection problem for S(2,4,v) designs
Large sets of pure directed triple systems with index lambda
Constructions of directed (gv,g,k,1)-RDFs in  for k=4, 5
指标为3的单纯Mendelsohn三元系大集
3-（v，K4^（3）-e，λ）最小覆盖问题
一般线性四元数矩阵方程的Hermite解
Zgv上（gv，，g，3，λ）-Mendelsohn差族的存在谱
广义对称矩阵的特征问题及其奇异值分解
参数为（v，λ）的单纯Mendelsohn三元系大集