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The Curious <i>U</i>: Integrating Theories Linking Knowledge and Information-Seeking Behavior. [PDF]
Ten A, Oudeyer PY, Sakaki M, Murayama K.
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A drift-aware RS2FS pipeline with confidence gating for IDS. [PDF]
Sakthivel G, Kumarasamy AK.
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Bias-Reduced Localization for Drone Swarm Based on Sensor Selection. [PDF]
Wu B, Shen B, Zhang Y, Yang L, Wang Z.
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Neutral phylogenetic models and their role in tree-based biodiversity measures. [PDF]
Steel M.
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An analysis of approximations for maximizing submodular set functions—I
Mathematical Programming, 1978LetN be a finite set andz be a real-valued function defined on the set of subsets ofN that satisfies z(S)+z(T)źz(SźT)+z(SźT) for allS, T inN. Such a function is called submodular. We consider the problem maxSźN{a(S):|S|≤K,z(S) submodular}. Several hard combinatorial optimization problems can be posed in this framework.
Nemhauser, G. L. +2 more
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Rigid Network Design Via Submodular Set Function Optimization
IEEE Transactions on Network Science and Engineering, 2015We consider the problem of constructing networks that exhibit desirable algebraic rigidity properties, which can provide significant performance improvements for associated formation shape control and localization tasks. We show that the network design problem can be formulated as a submodular set function optimization problem and propose greedy ...
Iman Shames, Tyler H. Summers
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Submodular Function Minimization with Submodular Set Covering Constraints and Precedence Constraints
Workshop on Approximation and Online Algorithms, 2018In this paper, we consider the submodular function minimization problem with submodular set covering constraints and precedence constraints, and we prove that the algorithm of McCormick, Peis, Verschae, and Wierz for the precedence constrained covering problem can be generalized to our setting.
Naoyuki Kamiyama
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Best Algorithms for Approximating the Maximum of a Submodular Set Function
Mathematics of Operations Research, 1978A real-valued function z whose domain is all of the subsets of N = {1, …, n) is said to be submodular if z(S) + z(T) ≥ z(S ∪ T) + z(S ∩ T), ∀S, T ⊆ N, and nondecreasing if z(S) ≤ z(T), ∀S ⊂ T ⊆ N. We consider the problem maxS⊂N {z(S): |S| ≤ K, z submodular and nondecreasing, z(Ø) = 0}.
Nemhauser, G. L., Wolsey, L. A.
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Rough set methods in feature selection via submodular function
Soft Computing, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhu, Xiao-Zhong +2 more
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