Results 41 to 50 of about 64 (61)
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Generalized Fibonacci cubes and trees for DSP applications
1996 IEEE International Symposium on Circuits and Systems. Circuits and Systems Connecting the World. ISCAS 96, 2002We present a new interconnection topology called generalized Fibonacci cubes, which unifies a wide range of connection topologies such as the Boolean cube (or hypercube), classical Fibonacci cube, etc. We study the properties of generalized Fibonacci corresponding codes, e.g. we find an Zeckendorfs' theorem for the generalized Fibonacci codes.
K. Egiazarian, J. Astola
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Cube-complements of generalized Fibonacci cubes
Discrete Mathematics, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Embedding of generalized Fibonacci cubes in hypercubes with faulty nodes
IEEE Transactions on Parallel and Distributed Systems, 1997The generalized Fibonacci cubes (abbreviated to GFCs) were recently proposed as a class of interconnection topologies, which cover a spectrum ranging from regular graphs such as the hypercube to semiregular graphs such as the second order Fibonacci cube.
Jiang, F. S., Horng, S. J., Kao, T. W.
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Isometric Sets of Words and Generalizations of the Fibonacci Cubes
The hypercube Q(n) is a graph whose 2(n) vertices can be associated to all binary words of length n in a way that adjacent vertices get words that differ only in one symbol. Given a word f, the subgraph Q(n)(f) is defined by selecting all vertices not containing f as a factor. A word f is said to be isometric if Q(n)(f) is an isometric subgraph of Q(n),Anselmo M. +5 more
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ZnO–CuO Core-Hollow Cube Nanostructures for Highly Sensitive Acetone Gas Sensors at the ppb Level
ACS Applied Materials & Interfaces, 2020Jae Eun Lee, Chan Kyu Lim, Hyung Ju Park
exaly

