Results 241 to 250 of about 323,104 (281)

Optimal Degree of Union Centralization

Studies in Microeconomics, 2014
By viewing trade unions as economic units analogous to firms, which can be studied by applying the standard tools of microeconomic analysis, this article aims to derive the optimal degree of union centralization in a multi-unions simple general equilibrium model.
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Weighted node degree centrality for hypergraphs

2013 IEEE 2nd Network Science Workshop (NSW), 2013
Many real-world social interactions involve multiple people, for e.g., authors collaborating on a paper, email exchanges made in a company and task-oriented teams in workforce. Simple graph representation of these activities destroys the group structure present in them. Hypergraphs have recently emerged as a better tool for modeling group interactions.
Komal Kapoor, Dhruv Sharma, Jaideep Srivastava   +2 more
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Degree centrality in scientific collaboration supernetwork

International Conference on Information Science and Technology, 2011
Using the scientific papers and their authors, we have established a supernetwork of scientific collaboration between researchers and papers. In the supernetwork, researchers are not only pair connected if they have coauthored one or more papers, but also connected to the papers if they co-published the papers.
Qiuhong Deng, null Zhiping Wang
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Centralizers and character degrees

Archiv der Mathematik, 2000
Let a finite \(\pi'\)-group \(A\) act on finite \(\pi\)-group \(G\). We denote by \(\text{cd}_A(G)\) the set of degrees of the \(A\)-invariant irreducible characters of \(G\). Set \(C=C_G(A)\). A natural question is whether one could use the Glauberman-Isaacs correspondence to obtain information on \(|\text{cd}(C)|\) from \(|\text{cd}_A(G)|\), where \(\
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Exact bounds for degree centralization

Social Networks, 2006
Degree centralization is a simple and widely used index of degree distribution concentration in social networks. Conventionally, the centralization score is normalized by the maximum value attainable at the observed order; this results in a measure on the unit interval.
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CENTRAL EXTENSIONS AND COMMUTATIVITY DEGREE

Communications in Algebra, 2001
In this paper, we shall determine, up to isomorphism, all finite groups G with commutativity degree d(G) greater than or equal to ½.
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Central values of degree six L-functions

Journal of Number Theory, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Degree centrality based on the weighted network

2012 24th Chinese Control and Decision Conference (CCDC), 2012
Node centrality has been widely studied in the complex networks. In 2010, the model of node centrality under the weighted network was obtained by Tore Opashl et al. Tie weights and the number of ties were connected with certain proportion by tuning parameter in the model. However, the proportion is random measure.
Daijun Wei, null Ya Li, Yajuan Zhang, Yong Deng   +3 more
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Diphthong centralization and reduction in constriction degree

The Journal of the Acoustical Society of America, 2011
Diphthongs in Mexian Hakka Chinese have been divided into two categories (Cheung 2007): Endpoints of the falling (in vowel space) diphthongs have formant values equivalent to those of the monophthongal vowels, while the endpoints of the rising diphthongs generally have more centralized formants.
Fang-Ying Hsieh, Louis Goldstein, Khalil Iskarous   +2 more
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CENTRALITY BY DEGREES / A 19TH CENTURY CANADIAN'S MEASUREMENT FOR CENTRAL LOCATION

Cartographica, 1975
The selection of a site for a capital city involves conflicts of interest, political considerations, and measures of centrality. The writers take the 19th century selection of Ottawa for Canada's capital as a case study. They focus attention on the contribution of Dunbar Ross, a lesser-known Canadian who developed his own unique system of measuring ...
DAVID B KNIGHT, SUSAN BURROWS
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