The Twisted N-Cube with Application to Multiprocessing
IEEE Transactions on Computers
The twisted cube topology for multiprocessors: a study in network asymmetry
Journal of Parallel and Distributed Computing
A new variation on hypercubes with smaller diameter
Information Processing Letters
On Diagnosability of Large Fault Sets in Regular Topology-Based Computer Systems
IEEE Transactions on Computers
Introduction to Parallel Processing: Algorithms and Architectures
Introduction to Parallel Processing: Algorithms and Architectures
IEEE Transactions on Computers
The Crossed Cube Architecture for Parallel Computation
IEEE Transactions on Parallel and Distributed Systems
Super-connectivity and super-edge-connectivity for some interconnection networks
Applied Mathematics and Computation
Diagnosability of regular systems
Journal of Algorithms
Maximum number of edges joining vertices on a cube
Information Processing Letters
Hamiltonian properties on the class of hypercube-like networks
Information Processing Letters - Devoted to the rapid publication of short contributions to information processing
The t/k-Diagnosability of the BC Graphs
IEEE Transactions on Computers
Fault-Hamiltonicity of Hypercube-Like Interconnection Networks
IPDPS '05 Proceedings of the 19th IEEE International Parallel and Distributed Processing Symposium (IPDPS'05) - Papers - Volume 01
Maximum induced subgraph of a recursive circulant
Information Processing Letters
The diagnosability of the matching composition network under the comparison diagnosis model
IEEE Transactions on Computers
Hamiltonian properties of twisted hypercube-like networks with more faulty elements
Theoretical Computer Science
The spined cube: A new hypercube variant with smaller diameter
Information Processing Letters
Hi-index | 0.89 |
Generalized cubes are a subclass of hypercube-like networks, which include some hypercube variants as special cases. Let @q"G(k) denote the minimum number of nodes adjacent to a set of k vertices of a graph G. In this paper, we prove @q"G(k)=-12k^2+(2n-32)k-(n^2-2) for each n-dimensional generalized cube and each integer k satisfying n+2=