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The Balanced Decomposition Number and Vertex Connectivity
SIAM Journal on Discrete Mathematics, 2010The balanced decomposition number $f(G)$ of a graph G was introduced by Fujita and Nakamigawa [Discr. Appl. Math., 156 (2008), pp. 3339–3344]. A balanced coloring of a graph G is a coloring of some of the vertices of G with two colors, such that there is the same number of vertices in each color. Then, $f(G)$ is the minimum integer s with the following
Shinya Fujita 0001, Henry Liu
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The number oft-wise balanced designs
Combinatorica, 1991This paper provides asymptotically the number of \(t\)-wise balanced designs and the number of \(t\)-profiles. If these numbers are indicated by \(N_ t(n)\) and \(P_ t(n)\), respectively, then the authors show that \[ N_ t(n)=n^{[{n\choose t}/(t+1)](1+o(1))} \] and \[ \exp(c_ 1\sqrt n\log n)\leq P_ t(n)\leq\exp(c_ 2\sqrt n\log n) \] where \(o(1)\) is ...
Charles J. Colbourn +4 more
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New Hybrid Numbers with Balancing and Lucas-Balancing Number Components
2023Nurkan, Semra +3 more
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Analysis of an Active Charge Balancing Method Based on a Single Nonisolated DC/DC Converter
IEEE Transactions on Industrial Electronics, 2021Manuel Raeber +2 more
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On t-Balancers, t-Balancing Numbers and Lucas t-Balancing Numbers
2021Aydın, Samet, Tekcan, Ahmet
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Load Balancing in Data Center Networks: A Survey
IEEE Communications Surveys and Tutorials, 2018Jiao Zhang, Tao Huang, Shuo Wang
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Balancing Power and Variable Renewables: Three Links
Renewable and Sustainable Energy Reviews, 2015Lion Hirth
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Load-Balancing Algorithms in Cloud Computing: A Survey
Journal of Network and Computer Applications, 2017Nooruldeen Nasih Qader +2 more
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