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Qing Xiang

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

◀ ▶ joint publications with Koji Momihara

> Home > Persons > Qing Xiang

Publications

2022
[j61]
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  - journals/ffa/MomiharaX22
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  - https://dblp.org/rec/journals/ffa/MomiharaX22
Koji Momihara, Qing Xiang:
Cyclic arcs of Singer type and strongly regular Cayley graphs over finite fields. Finite Fields Their Appl. 77: 101953 (2022)
2021
[j60]
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  - journals/dm/LeungMX21
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Ka Hin Leung, Koji Momihara, Qing Xiang:
A new family of Hadamard matrices of order 4(2q2+1). Discret. Math. 344(1): 112163 (2021)
2020
[j58]
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Koji Momihara, Qing Xiang:
Generalized constructions of Menon-Hadamard difference sets. Finite Fields Their Appl. 61 (2020)
2019
[j54]
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  - journals/ejc/MomiharaX19
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Koji Momihara, Qing Xiang:
Constructions of skew Hadamard difference families. Eur. J. Comb. 76: 73-81 (2019)
2018
[j52]
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  - journals/combinatorica/BambergLMX18
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John Bamberg, Melissa Lee, Koji Momihara, Qing Xiang:
A New Infinite Family of Hemisystems of the Hermitian Surface. Comb. 38(1): 43-66 (2018)
[j51]
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Koji Momihara, Qing Xiang:
Strongly regular Cayley graphs from partitions of subdifference sets of the Singer difference sets. Finite Fields Their Appl. 50: 222-250 (2018)
2016
[j47]
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  - journals/jct/FengMX16
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Tao Feng, Koji Momihara, Qing Xiang:
A family of m-ovoids of parabolic quadrics. J. Comb. Theory, Ser. A 140: 97-111 (2016)
2015
[j46]
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  - journals/combinatorica/FengMX15
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Tao Feng, Koji Momihara, Qing Xiang:
Constructions of strongly regular Cayley graphs and skew Hadamard difference sets from cyclotomic classes. Comb. 35(4): 413-434 (2015)
[j45]
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Tao Feng, Koji Momihara, Qing Xiang:
Cameron-Liebler line classes with parameter x=(q²-1)/2. J. Comb. Theory, Ser. A 133: 307-338 (2015)
2014
[j44]
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  - journals/ffa/MomiharaX14
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Koji Momihara, Qing Xiang:
Lifting constructions of strongly regular Cayley graphs. Finite Fields Their Appl. 26: 86-99 (2014)

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