11, 296 (1969). 8 Zeichen enthalten. Mat. M. Campanino and L. Russo, “An upper bound on the critical percolations probability for the three-dimensional cubic lattice,” Ann. Phys.,99, No. I,” Teor. Mat. Fiz.,55, No. Najjar, W., & Gaudiot, J.-L. (1990). Akad. S. N. Zhurkov and V. S. Kuksenko, “Formation of submicroscopical cracks in polymers under load,” Fiz. Van den Berg and H. Kesten, “Inequalities with applications to percolations and reliability,” J. Appl. M. F. Sykes and J. W. Essam, “Exact critical percolation probabilities for site and bond problems in two dimensions,” J. Subscription will auto renew annually. C. M. Newman and L. S. Schulman, “Infinite clusters in percolation models,” J. Statist. A.,17, 1525–1530 (1984). London ; Bristol, PA : Taylor & Francis, ©1994 (DLC) 93033032 (OCoLC)28798745: Material Type: Document, Internet resource: Document Type: Internet Resource, Computer File: All Authors / Contributors: Muhammad Sahimi. The effect of eavesdroppers on network connectivity: A secrecy graph approach. Wiley Online Library Robert P. Ewing, Chongxuan Liu, Qinhong Hu, Modeling intragranular diffusion in low‐connectivity granular media, Water Resources Research, 10.1029/2011WR011407, 48 , 3, (2012). Appl. ein Groß- und ein Kleinbuchstabe und mind. This is a preview of subscription content, log in to check access. 3, 371–379 (1985). 1, 75–81 (1982). It spans applications in the physical sciences and beyond natural phenomena. I Mat. T. L. Chelidze and Yu. On the evolution of random graphs. (1979), pp. Januar 2021), ca. 1, 76–86 (1985). J Math Sci 42, 1766–1810 (1988). 3, Vilnius (1985), pp. Liu, G., Zhang, J., & Chen, G. (2014). Mosk. Math. J. Zahllose … 4, Donish., Dushanbe-Moscow (1983–1984), p. 268. J. M. Hammersley, “Percolation processes: lower bounds for the critical probability,” Ann. Verw. 2, 479–491 (1985). M. V. Men'shikov, “Coincidence of critical points in percolation problems,” Dokl. S. A. Molchanov and A. K. Stepanov, “V. Reznikova, “On a percolation approach in fracture theory,” Vychisl. V. K. Shante and S. Kirkpatric, “An introduction to percolation theory,” Adv. 39–48. Mat. Mosk. Applications Of Percolation Theory M Sahini, M Sahimi No preview available - 1994. J. C. Wierman, “Duality for directed site percolations,” Contemporary Math.,41, 363–380 (1985). Recent advances on failure and recovery in networks. Common terms and phrases. I,” Teor. Resilience of the internet to random breakdowns. V. I. Piterbarg, “On percolation of Gaussian fields,” in: Fourth International Vilnius Conference on Probability Theory and Mathematical Statistics, Abstracts of Reports [in Russian], Vol. An approach to finding the cost-effective immunization targets for information assurance. (2015). M. V. Men'shikov, “Estimates of percolation thresholds for lattices in Rn,” Dokl. Not affiliated Scaling and percolation in the small-world network model. 3, 790–795 (1957). S. A. Zuev and A. F. Sidorenko, “Continuous models of percolation theory. Robustness and modular structure in networks. © Springer International Publishing AG, part of Springer Nature 2019, https://doi.org/10.1007/978-3-319-77492-3_6. © 2020 Springer Nature Switzerland AG. L. G. Mityushin, “On some multidimensional systems of automata related to percolation problems,” Probl. Cho, J. H., & Gao, J. (1957). Probab.,13, 298–313 (1981). Nauk SSSR, Ser. Chau, C.-K., Gibbens, R. J., Hancock, R. E., & Towsley, D. (2011). Erdös, P., & Rényi, A. (2012). S. A. Molchanov and A. K. Stepanov, “Percolation of random fields. Abstract. XIV + 258 S., Softcover ISBN 0-7484-0076-1 Die Perkolationstheorie bezeichnet eine Klasse von Modellen, bei denen das Zusammenspiel von Geometrie, Topologie und Zufall untersucht werden kann. Van den Berg and M. Keane, “On the continuity of the percolation probability function,” Contemporary Math.,26, 61–65 (1984). Well known in the field, the author presents examples in phase transitions, semiconductors, geology, astrophysics, network modeling, and the social sciences. Resilience metrics for cyber systems. A.,17, 637–646 (1984). Percolation theory provides a mathematical framework for the study of random physical processes such as flow through disordered porous media. U. Grenander and G. Szego, Toeplitz Forms and Their Applications, Univ. A brief survey of PageRank algorithms. 6, 118 (1977). Nauk SSSR,284, No. Gebiete,56, 229–237 (1981). Translated from Itogi Nauki i Tekhniki, Teoriya Veroyatnostei, Matematicheskaya Statistika, Teoreticheskaya Kibernetika, Vol. Chung, F. (2014). Bagrow, J. P., Lehmann, S., & Ahn, Y.-Y. Mekh., No. Applications of Percolation Theory. - 132.148.140.131. Zivilverfahrensrecht, Berufsrecht, Insolvenzrecht, Europarecht , Internationales Recht, Recht des Auslands, Rechtswissenschaft, Nachbarbereiche, sonstige Rechtsthemen, Steuerrecht allgemein, Gesamtdarstellungen, Einkommensteuer, Lohnsteuer, Kapitalertragsteuer, Kirchensteuer, Körperschaftsteuer, Umwandlungssteuerrecht, Grundsteuer, Grunderwerbsteuer, Bewertung, Vermögensteuer, Zollrecht, Außenwirtschaftsrecht, sonstige Verkehrsteuern, Verbrauchsteuern, Erbschaftsteuer, Schenkungsteuer, Spendenrecht, Gemeinnützigkeitsrecht, Berufsrecht, Gebührenrecht der Steuerberater, Wirtschaftsprüfer, Kanzleimanagement, Unternehmensberatung, Steuerfachkräfte, Wirtschaftspolitik, Öffentliche Wirtschaftsbereiche, Finanzsektor und Finanzdienstleistungen: Allgemeines, Betriebswirtschaft: Theorie und Allgemeines, Wirtschaftssektoren und Branchen: Allgemeines, Medien-, Informations und Kommunikationswirtschaft, Chemie, Biowissenschaften, Agrarwissenschaften, Philosophie, Wissenschaftstheorie, Informationswissenschaft, Bücher schnell und kostenfrei in die DACH-Region, kostenfreie & sichere Rücksendung innerhalb Deutschlands, kompetenter Kundenservice durch ausgebildete Buchhändler. Mat. G. M. Fortuin, P. W. Kasteleyn, and J. Ginibre, “Correlation inequalities on some partially ordered sets,” Commun. Akad. Linkov, I., Eisenberg, D. A., Plourde, K., Seager, T. P., Allen, J., & Kott, A. Verw. Mekh., No. 5, 24–34 (1983). Fiz. of California Press, Los Angeles (1958). Bücher schnell und portofrei Easily repairable networks: Reconnecting nodes after damage. G. Ord and S. G. Whittington, “Lattice decorations and pseudocontinuum percolation,” J. Phys. Gebiete,69, 421–437 (1985). Error and attack tolerance of complex networks. Palla, G., Derényi, I., Farkas, I., & Vicsek, T. (2005). B. Toth, “A lower bound for the critical probability of the square lattice site percolation,” Z. Wahrsch. Resilience and survivability in communication networks: Strategies, principles, and survey of disciplines. Broader applications have since been developed that cover connectivity of many systems modeled as lattices or graphs, analogous to connectivity of lattice components in the filtration problem that modulates capacity for percolation. M. A. Krasnosel'skii, Positive Solutions of Operator Equations [in Russian], Fizmatgiz, Moscow (1962). Broadbent, S., & Hammersley, J. (2000). M. Aizenman and C. M. Newman, “Tree graph inequality and critical behavior in percolation models,” J. Statist. Y. Higuchi, “Coexistence of the infinite (*) clusters. In many cybersecurity applications, the underlying ideas of percolation theory have not been much explored. https://doi.org/10.1007/BF01095508, Over 10 million scientific documents at your fingertips, Not logged in Math. Newman, M., & Ziff, R. (2001). C. J. Allegre, J. L. LeMouel, and A. Provost, “Scaling rules in rock fracture and possible implications for earthquake prediction,” Nature,297, No. Fiz.,62, No. B. Part of Springer Nature. McAuley, J., & Leskovec, J. Ya. Nauk SSSR (1986). (2016). Reznikova, “Continuous percolation models in fracture theory,” Vychisl. P. J. de Jean, Scaling Ideas in the Physics of Polymers [Russian translation], Mir, Moscow (1982). Zemli, No. On the definition of resilience in systems. Shao, S., Huang, X., Stanley, H. E., & Havlin, S. (2015). Mat. 1, 41–54 (1980). Auf die Merkliste. Auf die Merkliste, Informationen zu den Autoren & weitere Veröffentlichungen der Autoren, In den Warenkorb The influence of the node criticality relation on some measures of component importance. Percolation theory and some applications. 2, 89–103 (1971). S. A. Molchanov and A. K. Stepanov, “Percolation of random fields. (Darin sollte mind. The degree of network resilience can be measured by the size of a largest component (or cluster) after a fraction of nodes or edges are removed in the network. Akad. 8 Citations. 179 Accesses.

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