Results 31 to 40 of about 332,055 (262)
On the minimum vector rank of multigraphs [PDF]
The minimum vector rank (mvr) of a graph over a field F is the smallest d for which a faithful vector representation of G exists in F d . For simple graphs, minimum semidefinite rank (msr) and minimum vector rank differ by exactly the number of isolated vertices.
Mitchell, Lon +2 more
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Technique for order preference by similarity to ideal solution (TOPSIS) is a well-known multi attribute decision making (MADM) method and it has been widely used in materials selection.
Won-Chol Yang +4 more
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An Improving Approach for Top-Rank- Frequent Pattern Mining
Mining frequent patterns (FPs) received a lot of research interest which is a fundamental problem in the field of data mining. It has been studied on many database types with various applications in intelligent systems.
Ham Nguyen
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Independent component analysis (ICA) has been widely used for electroencephalography (EEG) analyses. However, ICA performance relies on several crucial assumptions about the data.
Hyeonseok Kim +8 more
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Selection and Experimentation of the Best Hybrid Green Composite Using Advanced MCDM Methods for Clean Sustainable Energy Recovery: A Novel Approach [PDF]
Relevant and appropriate selection of best hybrid material is a challenging task for the recent industries. The mandatory criterion is to deal with the enhanced productivity with minimum cost.
Soutrik Bose +2 more
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Lower Bounds in Minimum Rank Problems
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mitchell, Lon +2 more
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On the minimum skew rank of graphs [PDF]
The minimum skew rank mr (F;G) of a graphG over a field F is the smallest possible rank among all skew symmetric matrices over F whose (i;j)th entry (for i 6 j) is non-zero whenever ij is an edge in G and is zero otherwise. We characterize the graphs G with cut vertices over an infinite field F such that mr (F;G) = 4 determine the minimum skew rank of ...
Yanna Wang, Bo Zhou
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Minimum rank of powers of trees [PDF]
The minimum rank of a simple graph G over a field F is the smallest possible rank among all real symmetric matrices, over F, whose (i, j)-entry (for i 6= j) is nonzero whenever ij is an edge in G and is zero otherwise. In this paper, the problem of minimum rank of (strict) powers of trees is studied.
Luz DeAlba +5 more
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Low-Rank Matrix Recovery from Noise via an MDL Framework-Based Atomic Norm
The recovery of the underlying low-rank structure of clean data corrupted with sparse noise/outliers is attracting increasing interest. However, in many low-level vision problems, the exact target rank of the underlying structure and the particular ...
Anyong Qin +4 more
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A note on the minimum rank of graphs with given dominating induced subgraph
An induced subgraph of a graph \(G\) is said to be dominating if every vertex of \(G\) is at distance at most one from this subgraph. We investigate pairs \((G, F)\) where \(F\) is a non-singular dominating induced subgraph of \(G,\) and the rank of \(G\
Zoran Stanić
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