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The impact of Tai Chi's "Xuling Dingjin" posture on lumbar biomechanics during stair descent. [PDF]
Duan Y +8 more
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Finite Element Analysis to Characterize the Lateral Behaviour of a Capped Pile Group
Chao‐Kuang Hsueh +2 more
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On the enhanced power graph of a finite group
, 2020The enhanced power graph of a group G is a graph with vertex set G and two vertices are adjacent if they belong to the same cyclic subgroup. In this paper, we consider the minimum degree, independence number, and matching number of enhanced power graphs ...
Ramesh Prasad Panda +2 more
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The metric dimension of the enhanced power graph of a finite group
Journal of Algebra and its Applications, 2019The enhanced power graph of a finite group [Formula: see text] is the graph whose vertex set is [Formula: see text], and two distinct vertices are adjacent if they generate a cyclic subgroup of [Formula: see text]. In this paper, we establish an explicit
Xuanlong Ma, Yanhong She
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Journal of the London Mathematical Society, 2000
A group is called homogeneous if any isomorphism between two finitely generated subgroups is induced by some automorphism. In [J. Lond. Math. Soc., II. Ser. 44, No. 1, 102-120 (1991; Zbl 0789.20033)] the authors classified homogeneous finite solvable groups.
Cherlin, Gregory, Felgner, Ulrich
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A group is called homogeneous if any isomorphism between two finitely generated subgroups is induced by some automorphism. In [J. Lond. Math. Soc., II. Ser. 44, No. 1, 102-120 (1991; Zbl 0789.20033)] the authors classified homogeneous finite solvable groups.
Cherlin, Gregory, Felgner, Ulrich
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The spectrum of the equivariant stable homotopy category of a finite group
Inventiones Mathematicae, 2015We study the spectrum of prime ideals in the tensor-triangulated category of compact equivariant spectra over a finite group. We completely describe this spectrum as a set for all finite groups.
Paul Balmer, Beren Sanders
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Finite Permutation Groups and Finite Simple Groups
Bulletin of the London Mathematical Society, 1981In the past two decades, there have been far-reaching developments in the problem of determining all finite non-abelian simple groups—so much so, that many people now believe that the solution to the problem is imminent. And now, as I correct these proofs in October 1980, the solution has just been announced.
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The Rainbow Connection Number of the Power Graph of a Finite Group
Graphs Comb., 2014This paper studies the rainbow connection number of the power graph $$\Gamma _G$$ΓG of a finite group G. We determine the rainbow connection number of $$\Gamma _G$$ΓG if G has maximal involutions or is nilpotent, and show that the rainbow connection ...
Xuanlong Ma, Min Feng, Kaishun Wang
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