Shenglin Zhou

发表

Finite line-transitive linear spaces: Theory and search strategies

Alice C. Niemeyer, C. Praeger, Anton Betten, 2009 .

Line-transitive point-imprimitive linear spaces with number of points being a product of two primes

Shenglin Zhou, Haiyan Guan, 2017 .

Point-primitive linear spaces with number of points being a product of two primes

Shenglin Zhou, Haiyan Guan, 2017 .

Block‐Transitive and Point‐Primitive 2‐ (v,k,2) Designs with Sporadic Socle

Xiaohong Zhang, Shenglin Zhou, 2016, 1603.07405.

Line-primitive linear spaces with Fang-Li parameter gcd(k, r) at most 12

Shenglin Zhou, Yangyang Ma, Weidong Fang, 2011 .

Line-transitive point-imprimitive linear spaces with Fang-Li parameter gcd(k,r) at most 10

Shenglin Zhou, Haiyan Guan, Delu Tian, 2011, 1112.3432.

Block Designs with gcd( r, λ ) = 1 Admitting Flag-Transitive Automorphism Groups

Yan Zhu, Shenglin Zhou, Haiyan Guan, 2022 .

Reduction for flag‐transitive 2‐ ( v , k , λ ) designs with ( r , λ ) = 2

Shenglin Zhou, Yanwei Zhao, 2021, Journal of Combinatorial Designs.

Flag-transitive 2-(υ, 5, λ) designs with sporadic socle

Shenglin Zhou, Jiaxin Shen, 2020, Frontiers of Mathematics in China.

Reduction for primitive flag-transitive nonsymmetric 2-(v,k,4) designs

Shenglin Zhou, Yongli Zhang, Zhilin Zhang, 2020 .

Flag‐Transitive Point‐Primitive Symmetric (ν,κ,λ) Designs With λ at Most 100

Shenglin Zhou, Delu Tian, 2013 .

A classification of flag‐transitive point‐imprimitive 2‐designs with block size 6

Shenglin Zhou, Xiaoqin Zhan, 2018 .

Affine groups and flag-transitive triplanes

Shenglin Zhou, Huili Dong, 2012 .

Exceptional groups of Lie type and flag-transitive triplanes

Shenglin Zhou, Huili Dong, 2010 .

Domination number in block designs

Lang Tang, Shenglin Zhou, 2016, 1603.07398.

Flag-transitive 2-designs with prime square replication number and alternating groups

Shenglin Zhou, Jiaxin Shen, Jianfu Chen, 2022, Designs, Codes and Cryptography.

Alternating groups and flag-transitive non-symmetric 2-(v, k, λ) designs with λ ≥ (r, λ)2

Shenglin Zhou, Yajie Wang, Jiaxin Shen, 2022, Discret. Math..

Flag-transitive point-primitive non-symmetric 2-(v,k,2) designs with alternating socle

Shenglin Zhou, Hongxue Liang, 2016, 1603.00578.

Finite line-transitive linear spaces: Theory and search strategies

Alice C. Niemeyer, C. Praeger, Anton Betten, 2007, math/0701629.

Flag-transitive point-primitive symmetric (v, k, λ) designs with bounded k

Pingzhi Yuan, Shenglin Zhou, Zhilin Zhang, 2020 .

Flag‐Transitive 2‐ (v,k,λ) Symmetric Designs with Sporadic Socle

Shenglin Zhou, Delu Tian, Delu Tian, 2015 .

Extremely primitive groups and linear spaces

Shenglin Zhou, Haiyan Guan, 2016 .

Classification of flag-transitive primitive symmetric $(v,k,\lambda)$ designs with $PSL(2,q)$ as socle

Shenglin Zhou, Delu Tian, 2015, 1503.06992.

Classification of flag-transitive primitive symmetric ( v , k , λ ) designs with PSL ( 2 , q ) as socle

Shenglin Zhou, Delu Tian, 2015 .

On flag-transitive automorphism groups of 2-designs

Shenglin Zhou, Chuyi Zhong, 2023, Discret. Math..

Non-symmetric 2-designs admitting a two-dimensional projective linear group

Shenglin Zhou, Xiaoqin Zhan, 2018, Designs, Codes and Cryptography.

Line-transitive point-imprimitive linear spaces with Fang-Li parameter gcd(k, r) at most ten

Shenglin Zhou, Haiyan Guan, Delu Tian, 2012, Frontiers of Mathematics in China.

Combinatorial extensions of Terwilliger algebras and wreath products of association schemes

Bangteng Xu, Shenglin Zhou, Sung-Yell Song, 2017, Discret. Math..

A note on flag-transitive automorphism groups of 2-designs with λ≥(r,λ)2\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}

Shenglin Zhou, Zhilin Zhang, Hongxue Liang, 2020, Applicable Algebra in Engineering, Communication and Computing.

Flag-transitive non-symmetric $2$-designs with $(r,\lambda)=1$ and exceptional groups of Lie type

Shenglin Zhou, Yongli Zhang, 2019, 1907.06425.

Flag‐transitive 2‐ (v,4,λ) designs of product type

Shenglin Zhou, Xiaoqin Zhan, Guangzu Chen, 2018 .

Flag-transitive non-symmetric 2-designs with (r,λ)=1\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$(r,\lambda )=1$$\e

Shenglin Zhou, Xiaoqin Zhan, Shenglin Zhou, 2016, Designs, Codes and Cryptography.

Ju l 2 01 9 Flag-transitive non-symmetric 2-designs with ( r , λ ) = 1 and exceptional groups of Lie type

Shenglin Zhou, Yongli Zhang, 2019 .

Flag-transitive point-quasiprimitive 2- (v, k , 2 ) designs

Shenglin Zhou, Zhilin Zhang, 2017 .

Domination number of incidence graphs of block designs

Lang Tang, Shenglin Zhou, Jing Chen, 2019, Appl. Math. Comput..

Flag-transitive primitive (v, k, λ) symmetric designs with λ at most 10 and alternating socle

Shenglin Zhou, Huili Dong, 2014 .

Block-Transitive Symmetric Designs and Alternating Groups

Shenglin Zhou, Xiaohong Zhang, 2023, Results in Mathematics.

Extremely line-primitive automorphism groups of finite linear spaces

Shenglin Zhou, Wanbao Zhang, 2022, Designs, Codes and Cryptography.

Block Designs with $$\gcd (r,\lambda )=1$$ Admitting Flag-Transitive Automorphism Groups

Yan Zhu, Shenglin Zhou, Haiyan Guan, 2022, Results in Mathematics.

Block‐transitive automorphism groups of 2‐ ( v , k , λ ) $(v,k,\lambda )$ designs with ( r , k ) = 1 $(r,k)=1$

Shenglin Zhou, Wanbao Zhang, 2022, Journal of Combinatorial Designs.

Flag-transitive 2-designs with the prime square replication number

Shenglin Zhou, Jiaxin Shen, Shenglin Zhou, 2021, Discret. Math..

Flag-Transitive Non-Symmetric 2-Designs with (r, λ)=1 and Exceptional Groups of Lie Type

Shenglin Zhou, Yongli Zhang, Shenglin Zhou, 2020, Electron. J. Comb..

Flag-transitive automorphism groups of 2-designs with λ ≥ (r, λ)2 and an application to symmetric designs

Shenglin Zhou, Xiaoqin Zhan, Shenglin Zhou, 2017, Ars Math. Contemp..

Alternating groups and flag‐transitive 2‐(v, k, 4) symmetric designs

Shenglin Zhou, Weidong Fang, Huili Dong, 2011, Ars Comb..

Line-transitive point-imprimitive linear spaces with Fang-Li parameter gcd(k, r) at most ten

Shenglin Zhou, Haiyan Guan, Delu Tian, 2012, Frontiers of Mathematics in China.

Linear Spaces with a Line-transitive Point-imprimitive Automorphism Group and Fang-li Parameter Gcd(k,r) at Most Eight *

Alice C. Niemeyer, C. Praeger, Anton Betten, 2007 .

Symmetric designs admitting flag-transitive and point-primitive almost simple automorphism groups of Lie type

Shenglin Zhou, Yajie Wang, 2017 .

Finite classical groups and flag-transitive triplanes

Shenglin Zhou, Weidong Fang, Huili Dong, 2009, Discret. Math..

Classification of line-transitive point-imprimitive linear spaces with line size at most 12

Cheryl E. Praeger, Shenglin Zhou, C. Praeger, 2007, Des. Codes Cryptogr..

Non-symmetric 2-designs admitting a two-dimensional projective linear group

Shenglin Zhou, Xiaoqin Zhan, Shenglin Zhou, 2018, Des. Codes Cryptogr..

Flag-transitive 2-(v, k, λ) symmetric designs with (k, λ) = 1 and alternating socle

Shenglin Zhou, Haiyan Guan, Yan Zhu, 2015 .

Flag-transitive Non-symmetric 2-designs with $(r, \lambda)=1$ and Alternating Socle

Shenglin Zhou, Yajie Wang, 2015, Electron. J. Comb..

Imprimitive flag-transitive symmetric designs

Cheryl E. Praeger, Shenglin Zhou, C. Praeger, 2006, J. Comb. Theory, Ser. A.

Flag-transitive point-primitive 2-(v,k,4) symmetric designs and two dimensional classical groups

Shenglin Zhou, Deliang Tian, 2011 .

On symmetric 2-designs of prime order with almost simple flag-transitive automorphism groups

Shenglin Zhou, Ziwei Lu, 2023, 2307.13525.