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Titlebook: Diffusion in Social Networks; Paulo Shakarian,Abhivav Bhatnagar,Ruocheng Guo Book 2015 The Author(s) 2015 artificial intelligence.diffusio

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https://doi.org/10.1007/978-3-030-03721-5that can consider not only the topology of the social network, but attributes of the nodes and edges as well. We then define a class of problems called . (SNDOPs). In this chapter, we show how various diffusion processes can be embedded as GAP’s and then study the algorithmic and complexity issues a
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Refugees and Migrants in Law and Policyginal framework for EGT and the major work that has followed it. Here, we will study the calculation of the “fixation probability”—the probability of a mutant taking over a population and focuses on game-theoretic applications. We look at varying topics such as alternate evolutionary dynamics, time
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https://doi.org/10.1057/9780230305700e Chap. ., are really still in the early stages of development. We have noted that recent work of this type deals with issues such as predicting the influence of individuals nodes, predicting the outcome of a diffusion process, and identifying more realistic models. Work in this area spans from obse
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https://doi.org/10.1007/978-3-030-03721-5k Granovetter studied these ideas from a sociological perspective [5]. However, it wasn’t until Kempe et al. article [1] in 2003 that information diffusion became a significant line of research in computer science.
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Introduction,k Granovetter studied these ideas from a sociological perspective [5]. However, it wasn’t until Kempe et al. article [1] in 2003 that information diffusion became a significant line of research in computer science.
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2191-5768 f disease, ideas, and behavior. It introduces diffusion models from the fields of computer science (independent cascade and linear threshold), sociology (tipping models), physics (voter models), biology (evolutionary models), and epidemiology (SIR/SIS and related models). A variety of properties and
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https://doi.org/10.1007/978-3-030-03721-5o, we survey a variety of nodal measures based on centrality (degree, betweenness, etc.) and other methods (shell decomposition, nearest neighbor analysis, etc.). We then present a set of experiments that illustrate the relation of these nodal measures to spreading under the SIR model.
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https://doi.org/10.1007/978-3-030-03721-5 We describe approaches to address influence maximization problem in independent cascade model and linear threshold model that rely on the maximization of submodular functions—as well as extensions to these approaches for larger datasets.
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