The super connectivity of augmented cubes

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The super connectivity of augmented cubes

The augmented cube AQn, proposed by Choudum and Sunitha [S.A. Choudum, V. Sunitha, Augmented cubes, Networks 40 (2) (2002) 71–84], is a (2n− 1)-regular (2n− 1)-connected graph (n = 3). This paper determines that the super connectivity of AQn is 4n− 8 for n 6 and the super edge-connectivity is 4n− 4 for n 5. That is, for n 6 (respectively, n 5), at least 4n− 8 vertices (respectively, 4n− 4 edges...

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A note on "The super connectivity of augmented cubes"

Article history: Received 8 June 2008 Received in revised form 13 January 2009 Available online 14 February 2009 Communicated by A.A. Bertossi

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The super connectivity of shuffle-cubes

The shuffle-cube SQn, where n ≡ 2 (mod 4), a new variation of hypercubes proposed by Li et al. [T.-K. Li, J.J.M. Tan, L.-H. Hsu, T.-Y. Sung, The shuffle-cubes and their generalization, Inform. Process. Lett. 77 (2001) 35–41], is an n-regular n-connected graph. This paper determines that the super connectivity of SQn is 2n − 4 and the super edge-connectivity is 2n− 2 for n 6.  2005 Elsevier B.V...

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Connectivity is an important measurement for the fault tolerance in interconnection networks. It is known that the augmented cube AQn is maximally connected, i.e. (2n − 1)-connected, for n ≥ 4. By the classical Menger’s Theorem, every pair of vertices in AQn is connected by 2n − 1 vertex-disjoint paths for n ≥ 4. A routing with parallel paths can speed up transfers of large amounts of data and ...

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ژورنال

عنوان ژورنال: Information Processing Letters

سال: 2008

ISSN: 0020-0190

DOI: 10.1016/j.ipl.2007.10.005