On paths and cycles dominating hypercubes
Discrete Mathematics
Efficient Collective Communications in Dual-Cube
The Journal of Supercomputing
IEEE Transactions on Parallel and Distributed Systems
A Comment on "The Exchanged Hypercube'
IEEE Transactions on Parallel and Distributed Systems
Cycles embedding in exchanged hypercubes
Information Processing Letters
Conditional edge-fault-tolerant Hamiltonicity of dual-cubes
Information Sciences: an International Journal
The super connectivity of exchanged hypercubes
Information Processing Letters
On the domination number and the 2-packing number of Fibonacci cubes and Lucas cubes
Computers & Mathematics with Applications
Hamiltonian cycles in hypercubes with 2n-4 faulty edges
Information Sciences: an International Journal
Linearly many faults in dual-cube-like networks
Theoretical Computer Science
On the mutually independent Hamiltonian cycles in faulty hypercubes
Information Sciences: an International Journal
Generalized measures of fault tolerance in exchanged hypercubes
Information Processing Letters
Hi-index | 0.89 |
Exchanged hypercubes (Loh et al., 2005 [13]) are spanning subgraphs of hypercubes with about one half of their edges but still with many desirable properties of hypercubes. Lower and upper bounds on the domination number of exchanged hypercubes are proved which in particular imply that @c(EH(2,t))=2^t^+^1 holds for any t=2. Using Hamming codes we also prove that @c(EH(s,2^k-1))==k=3.