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Binomial incidence matrix of a semigraph
Discrete Mathematics, Algorithms and Applications, 2020A semigraph, defined as a generalization of graph by Sampathkumar, allows an edge to have more than two vertices. The idea of multiple vertices on edges gives rise to multiplicity in every concept in the theory of graphs when generalized to semigraphs.
Shetty, Jyoti, Sudhakara, G.
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Observability Analysis Using Extended Incidence Matrix
2010 Asia-Pacific Power and Energy Engineering Conference, 2010Power system state estimator uses the set of available measurements such as voltage and power in order to estimate the system state. Given a set of measurements and their locations, the network observability analysis will determine if a unique estimation can be found for the system state.
M. A. Anuar, T. Hiyama
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SPE Health, Safety and Environment in Oil and Gas Exploration and Production Conference, 1991
ABSTRACT Adopted for use in Shell Expro in 1989, the Incident Potential Matrix is a tool used to assess an incident in terms of ‘what might have happened’, the initial assessment being made by the immediate line supervisor and the appropriate category of ‘potential’ entered on the Incident Report Form. This may be reviewed and confirmed,
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ABSTRACT Adopted for use in Shell Expro in 1989, the Incident Potential Matrix is a tool used to assess an incident in terms of ‘what might have happened’, the initial assessment being made by the immediate line supervisor and the appropriate category of ‘potential’ entered on the Incident Report Form. This may be reviewed and confirmed,
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Matrix Rational Completions Satisfying Generalized Incidence Equations
Canadian Journal of Mathematics, 1965Let us consider the following problem. Let there be v elements x1 , . . . , xv and v sets S1, . . . , Sv such that every set contains exactly k distinct elements and every pair of sets has exactly λ distinct elements in common. To avoid trivial situations we shall in general assume that 0 < λ < k < v — 1.
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DETERMINANT OF INCIDENCE MATRIX OF NIL-ALGEBRA
Communications of the Korean Mathematical Society, 2002Summary: The incidence matrices corresponding to a nil-algebra of finite index \(n\) can be used to determine the nilpotency. We find the smallest positive integer \(m\) such that the sum of the incidence matrices \(\sum_P \langle n,m \rangle^P\) is invertible.
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Link Prediction by Incidence Matrix Factorization
2016Link prediction suffers from the data sparsity problem. This paper presents and validates our hypothesis that, for sparse networks, incidence matrix factorization (IMF) could perform better than adjacency matrix factorization (AMF), which has been used in many previous studies.
Yokoi Sho +2 more
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Incidence matrix approach for calculating readiness levels
Journal of Systems Science and Systems Engineering, 2014Contemporary system maturity assessment approaches have failed to provide robust quantitative system evaluations resulting in increased program costs and developmental risks. Standard assessment metrics, such as Technology Readiness Levels (TRL), do not sufficiently evaluate increasingly complex systems.
Mark A. London +3 more
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Isomorphisms of formal matrix incidence rings
Russian Mathematics, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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