Approximation of nearly-periodic symplectic maps via structure-preserving neural networks. [PDF]
Duruisseaux V, Burby JW, Tang Q.
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Sparse tree-based clustering of microbiome data to characterize microbiome heterogeneity in pancreatic cancer. [PDF]
Shi Y +4 more
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Random Unitary Representations of Surface Groups I: Asymptotic Expansions. [PDF]
Magee M.
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Goodness-of-fit testing for meta-analysis of rare binary events. [PDF]
Zhang M, Xiao OY, Lim J, Wang X.
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Higher Polynomial Identities for Mutations of Associative Algebras. [PDF]
Bremner MR, Brox J, Sánchez-Ortega J.
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Using Auxiliary Item Information in the Item Parameter Estimation of a Graded Response Model for a Small to Medium Sample Size: Empirical Versus Hierarchical Bayes Estimation. [PDF]
Naveiras M, Cho SJ.
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Reconstructing Kernel-Based Machine Learning Force Fields with Superlinear Convergence. [PDF]
Blücher S, Müller KR, Chmiela S.
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Fast and accurate Bayesian polygenic risk modeling with variational inference. [PDF]
Zabad S, Gravel S, Li Y.
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Practicable robust stochastic optimization under divergence measures with an application to equitable humanitarian response planning. [PDF]
Caunhye AM, Alem D.
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On the largest conjugacy class size in a finite group
Let \(G\) denote a finite group and let \(\text{lcs}(G)\) denote the largest conjugacy class size of \(G\). If \(G_p\) is a Sylow \(p\)-subgroup of \(G\), the authors prove the following Theorem: Let \(G\) be an Abelian-by-nilpotent finite group. Then: \[ \text{lcs}(G)\geq\prod_{p\in\pi(G)}\text{lcs}(G_p).
Cossey, Peter (John), Hawkes, Trevor
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