Web31 de dez. de 2024 · This Special Issue solicit submissions in, but not limited to, the following areas: Applications based on statistical inference from high dimensional data; Dimensionality reduction with imbalanced biological datasets; Applications based on feature selection (e.g., text processing, bioinformatics, medical informatics and natural language ... Web12 de mar. de 2024 · Statistical Inference for High Dimensional Panel Functional Time Series. Zhou Zhou, Holger Dette. In this paper we develop statistical inference tools for …
[2304.05433] Binned Likelihood including Monte Carlo Statistical ...
Web29 de ago. de 2016 · Here, we reformulate high-dimensional statistical inference in the framework of the statistical physics of quenched disorder to address these fundamental issues for big data. We are accordingly able to obtain powerful generalizations of time-honored classical statistical theorems dating back to the 1940s. WebAbstract. High-dimensional group inference is an essential part of statistical methods for analysing complex data sets, including hierarchical testing, tests of interaction, detection of heterogeneous treatment effects and inference for local heritability. Group inference in regression models can be measured with respect to a weighted quadratic ... ronnie laws every generation youtube
arXiv:2301.10392v1 [stat.ME] 25 Jan 2024 - ResearchGate
Web12 de mar. de 2024 · In this paper we develop statistical inference tools for high dimensional functional time series. We introduce a new concept of physical dependent processes in the space of square integrable functions, which adopts the idea of basis decomposition of functional data in these spaces, and derive Gaussian and multiplier … Web22 de out. de 2024 · High-dimensional statistical inference with general estimating equations is challenging and remains little explored. We study two problems in the area: … Web1 de jun. de 2024 · Abstract. In this paper, we discuss the estimation of a nonparametric component f1 f 1 of a nonparametric additive model Y = f1(X1)+⋯+fq(Xq)+ϵ Y = f 1 ( X 1) + ⋯ + f q ( X q) + ϵ. We allow the number q of additive components to grow to infinity and we make sparsity assumptions about the number of nonzero additive components. ronnie lane cause of death