Mikhail E. Muzychuk - researchr alias

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Viewing Publication 1 - 31 from 31

2024

On balanced automorphisms of abelian groupsMikhail E. Muzychuk. ejc, 117:103823, March 2024. [doi]

2023

CI-property of Cp2×Cn and Cp2×Cq2 for digraphsIstván Kovács, Mikhail E. Muzychuk, Péter P. Pálfy, Grigory Ryabov, Gábor Somlai. jcta, 196:105738, May 2023. [doi]

2022

Generalized dihedral CI-groupsTed Dobson, Mikhail E. Muzychuk, Pablo Spiga. arsmc, 22(2):2, 2022. [doi]

2021

A classification of one-dimensional affine rank three graphsMikhail E. Muzychuk. DM, 344(7):112400, 2021. [doi]

2020

Testing isomorphism of circulant objects in polynomial timeMikhail E. Muzychuk, Ilia Ponomarenko. JCT, 169, 2020. [doi]

2019

Cyclic groups are CI-groups for balanced configurationsHiroki Koike, István Kovács, Dragan Marusic, Mikhail E. Muzychuk. dcc, 87(6):1227-1235, 2019. [doi]

2018

The Cayley Isomorphism Property for Cayley MapsMikhail E. Muzychuk, Gabor Somlai. combinatorics, 25(1):1, 2018. [doi]

2013

Uniformity in association schemes and coherent configurations: Cometric Q-antipodal schemes and linked systemsEdwin R. van Dam, William J. Martin, Mikhail E. Muzychuk. JCT, 120(7):1401-1439, 2013. [doi]

2012

On pseudocyclic association schemesMikhail E. Muzychuk, Ilia V. Ponomarenko. arsmc, 5(1):1-25, 2012. [doi]

2010

Some implications on amorphic association schemesE. R. van Dam, Mikhail E. Muzychuk. JCT, 117(2):111-127, 2010. [doi]

2009

A wedge product of association schemesMikhail E. Muzychuk. ejc, 30(3):705-715, 2009. [doi]

2008

On balanced Cayley maps over abelian groupsMikhail E. Muzychuk. endm, 31:115-118, 2008. [doi]

2007

Association schemes on 28 points as mergings of a half-homogeneous coherent configurationMikhail H. Klin, Mikhail E. Muzychuk, Christian Pech, Andrew J. Woldar, Paul-Hermann Zieschang. ejc, 28(7):1994-2025, 2007. [doi]

2005

Strongly regular Cayley graphs over the group ::::Z::p:::n::::: sumset Z::p:::n:::::::::Yefim I. Leifman, Mikhail E. Muzychuk. DM, 305(1-3):219-239, 2005. [doi]

A Solution of a Problem of A. E. BrouwerMikhail E. Muzychuk, István Kovács. dcc, 34(2-3):249-264, 2005. [doi]

2003

An Elementary Abelian Group of Large rank is not a CI-groupMikhail E. Muzychuk. DM, 264(1-3):167-186, 2003. [doi]

2002

Small vertex-transitive directed strongly regular graphsFrank Fiedler, Mikhail H. Klin, Mikhail E. Muzychuk. DM, 255(1-3):87-115, 2002. [doi]

On Quasi-thin Association SchemesMitsugu Hirasaka, Mikhail E. Muzychuk. JCT, 98(1):17-32, 2002. [doi]

Association schemes generated by a non-symmetric relation of valency 2Mitsugu Hirasaka, Mikhail E. Muzychuk. DM, 244(1-3):109-135, 2002. [doi]

2001

An Elementary Abelian Group of Rank 4 Is a CI-GroupMitsugu Hirasaka, Mikhail E. Muzychuk. JCT, 94(2):339-362, 2001. [doi]

Recognizing Circulant Graphs in Polynomial Time: An Application of Association SchemesMikhail E. Muzychuk, Gottfried Tinhofer. combinatorics, 8(1), 2001. [doi]

On normal quotients of transitive graphsMikhail E. Muzychuk. arscom, 59, 2001.

1999

On the isomorphism problem for cyclic combinatorial objectsMikhail E. Muzychuk. DM, 197-198:589-606, 1999. [doi]

The isomorphism problem for circulant graphs via Schur ring theoryMikhail E. Muzychuk, Mikhail H. Klin, Reinhard Pöschel. dimacs 2001: 241-264

1998

Recognizing Circulant Graphs of Prime Order in Polynomial TimeMikhail E. Muzychuk, Gottfried Tinhofer. combinatorics, 5, 1998. [doi]

On graphs with three eigenvaluesMikhail E. Muzychuk, Mikhail H. Klin. DM, 189(1-3):191-207, 1998. [doi]

1997

On Ádám s conjecture for circulant graphsMikhail E. Muzychuk. DM, 176(1-3):285-298, 1997. [doi]

1996

on the Mathematical Model of TriangulanesMikhail E. Muzychuk, Mikhail H. Klin, Nikolai S. Zefirov. DAM, 67(1-3):175-187, 1996. [doi]

1995

Ádám s Conjecture is True in the Square-Free CaseMikhail E. Muzychuk. JCT, 72(1):118-134, 1995.

1993

The Structure of Rational Schur Rings over Cyclic GroupsMikhail E. Muzychuk. ejc, 14(5):479-490, 1993. [doi]

1992

Subschemes of the Johnson schemeMikhail E. Muzychuk. ejc, 13(3):187-193, 1992. [doi]

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