Peter Sin - researchr alias

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Viewing Publication 1 - 12 from 12

2021

All 2-transitive groups have the EKR-module propertyKaren Meagher, Peter Sin. jcta, 177:105322, 2021. [doi]

2020

Linear representations of finite geometries and associated LDPC codesPeter Sin, Julien Sorci, Qing Xiang. jcta, 173:105238, 2020. [doi]

2019

Smith and critical groups of polar graphsVenkata Raghu Tej Pantangi, Peter Sin. JCT, 167:460-498, 2019. [doi]

2018

2) and partial ovoids of the Ree-Tits octagonFerdinand Ihringer, Peter Sin, Qing Xiang. JCT, 153:46-53, 2018. [doi]

q)Ling Long, Rafael Plaza, Peter Sin, Qing Xiang. JCT, 157:461-499, 2018. [doi]

2017

The Smith group of the hypercube graphDavid B. Chandler, Peter Sin, Qing Xiang. dcc, 84(1-2):283-294, 2017. [doi]

2012

On Codes that are Invariant under the Affine GroupPeter Sin. combinatorics, 19(4):20, 2012. [doi]

2011

Dimensions of some binary codes arising from a conic in PG(2, q)Peter Sin, Junhua Wu, Qing Xiang. JCT, 118(3):853-878, 2011. [doi]

2010

Fusion Product Planning: A Market Offering PerspectiveYuwen Chen, Janice E. Carrillo, Asoo J. Vakharia, Peter Sin. dsj, 41(2):325-353, 2010. [doi]

Review: Finite Group Theory. by I. Martin IsaacsPeter Sin. tamm, 117(7):657-660, 2010. [doi]

2004

The p-Rank of the Incidence Matrix of Intersecting Linear SubspacesPeter Sin. dcc, 31(3):213-220, 2004. [doi]

2001

Codes Associated with Nondegenerate Quadrics of a Symplectic Space of Even OrderN. S. Narasimha Sastry, Peter Sin. JCT, 94(1):1-14, 2001. [doi]

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