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Communications in Algebra Volume 46, 2018 - Issue 7
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Original Articles

Two classes of finite groups whose Chermak-Delgado lattice is a chain of length zero

Ryan McCullochDepartment of Mathematics, University of Bridgeport, Bridgeport, Connecticut, USAORCID Iconhttp://orcid.org/0000-0002-3059-5039
ORCID Icon &
Marius TărnăuceanuFaculty of Mathematics, “Al.I. Cuza” University, Iaşi, RomaniaCorrespondence[email protected]
Pages 3092-3096 | Received 18 Aug 2017, Published online: 14 Dec 2017

Citations (7)

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Read on this site (2)

Lijian An. (2022) Groups whose Chermak–Delgado lattice is a subgroup lattice of an elementary abelian p-group. Communications in Algebra 50:7, pages 2846-2853.
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Ryan McCulloch & Marius Tărnăuceanu. (2020) On the Chermak–Delgado lattice of a finite group. Communications in Algebra 48:1, pages 37-44.
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Articles from other publishers (5)

Georgiana Fasolă. (2023) On the Chermak–Delgado Measure of a Finite Group. Results in Mathematics 79:1.
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GEORGIANA FASOLĂ & MARIUS TǍRNǍUCEANU. (2022) FINITE GROUPS WITH LARGE CHERMAK–DELGADO LATTICES. Bulletin of the Australian Mathematical Society, pages 1-5.
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Lijian An. (2022) Twisted centrally large subgroups of finite groups. Journal of Algebra 604, pages 87-106.
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Lijian An. (2022) Groups whose Chermak–Delgado lattice is a subgroup lattice of an abelian group. Canadian Mathematical Bulletin, pages 1-7.
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Marius Tărnăuceanu. (2019) Finite groups with a certain number of values of the Chermak–Delgado measure. Journal of Algebra and Its Applications 19:05, pages 2050088.
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