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Titlebook: VLSI-SoC: From Systems to Silicon; IFIP TC10/ WG 10.5 T Ricardo Reis,Adam Osseiran,Hans-Joerg Pfleiderer Conference proceedings 2007 IFIP I

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César A. M. Marcon,José C. S. Palma,Ney L. V. Calazans,Fernando G. Moraes,Altamiro A. Susin,Ricardo here separators of size .=O(n.) for a set of points in R...We present randomized, dynamic algorithms to maintain separators and answer queries about a dynamically changing point set. Our algorithms maintain a separator in expected time .(log .) and maintain a separator tree in expected time .(log..)
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Erik Larsson,Stina Edbomts . is defined as . if . and it is zero if .. Here, .(., .) is the (geodesic) Euclidean distance between . and .. For a real number ., a graph .(., .) is called a . for the weighted set . of points if for any two points . and . in . the distance between . and . in graph . is at most ... for a real
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Achraf Dhayni,Salvador Mir,Libor Rufer,Ahcène Bounceure (., .)-geodesic. Given a set ., let .. If ., we call . a convex set. The convex hull, denoted by ., is the smallest convex set containing .. A subset . of vertices of a graph . is a hull set if .. Moreover, . is a geodetic if .. The hull number .(.) of a graph . is the minimum size of a hull set.
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N. Badereddine,P. Girard,S. Pravossoudovitch,A. Virazel,C. Landraultpath of ., for some .. The monitoring edge-geodetic number of ., denoted by .(.), is the minimum cardinality of such an MEG-set. This notion provides a graph theoretic model of the network monitoring problem..In this article, we compare .(.) with some other graph theoretic parameters stemming from t
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Thilo Pionteck,Thomas Stiefmeier,Thorsten Staake,Manfred Glesner deduce some results proved in (Saeid et al. Rocky Mountain J. Math. 48(3) (2018), 729–751) and (Nilesh et al. arXiv (2022), arXiv:2205.04916). We also characterize rings, posets and reduced semigroups whose zero-divisor graphs and ideal based zero-divisor graphs are perfect. As a consequence, we ch
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