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Titlebook: Smoothing Spline ANOVA Models; Chong Gu Book 20021st edition Springer Science+Business Media New York 2002 ANOVA.ANOVA models.Likelihood.S

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书目名称Smoothing Spline ANOVA Models
编辑Chong Gu
视频video
概述Smoothing is an active area of research.Most of the computational and data analytiv tools discussed in the book are implemented in R, an open-source clone of the popular S/S-PLUS language.Book can be
丛书名称Springer Series in Statistics
图书封面Titlebook: Smoothing Spline ANOVA Models;  Chong Gu Book 20021st edition Springer Science+Business Media New York 2002 ANOVA.ANOVA models.Likelihood.S
描述Nonparametric function estimation with stochastic data, otherwise known as smoothing, has been studied by several generations of statisticians. Assisted by the recent availability of ample desktop and laptop computing power, smoothing methods are now finding their ways into everyday data analysis by practitioners..While scores of methods have proved successful for univariate smoothing, ones practical in multivariate settings number far less. Smoothing spline ANOVA models are a versatile family of smoothing methods derived through roughness penalties that are suitable for both univariate and multivariate problems..In this book, the author presents a comprehensive treatment of penalty smoothing under a unified framework. Methods are developed for (i) regression with Gaussian and non-Gaussian responses as well as with censored life time data; (ii) density and conditional density estimation under a variety of sampling schemes; and (iii) hazard rate estimation with censored life time data and covariates. The unifying themes are the general penalized likelihood method and the construction of multivariate models with built-in ANOVA decompositions. Extensive discussions are devoted to mode
出版日期Book 20021st edition
关键词ANOVA; ANOVA models; Likelihood; Spline smoothing; data analysis; nonparametric smoothing; smoothing metho
版次1
doihttps://doi.org/10.1007/978-1-4757-3683-0
isbn_ebook978-1-4757-3683-0Series ISSN 0172-7397 Series E-ISSN 2197-568X
issn_series 0172-7397
copyrightSpringer Science+Business Media New York 2002
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ms. Solving linear ODEs results in matrix form system that can be solved using direct method such as Gaussian elimination method or indirect method (iterative methods) such as Jacobi method, and solving nonlinear ODEs can be done by Newton’s method. These methods are useful for moderately sized prob
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Chong Gus information for problems with rich structures..Clearly, we have two approaches that offer complementary strengths and weaknesses. The SVM approach can exploit very high dimensional feature spaces with strong generalization guarantees, but can only perform simple classifications of instances indepe
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Chong Gu framework. We introduce . that . leverage to learn a graphical model that captures complex non-linear functional dependencies between features in the form of an undirected sparse graph. . can handle multimodal inputs like images, text, categorical data, embeddings etc. which are not straightforward
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Chong Gumachine-learning results comparing three models of on-line system adaptation to users’ integration patterns, which were based on Bayesian Belief Networks. This work utilized data from ten adults who provided approximately 1,000 commands while interacting with a map-based multimodal system. Initial e
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Chong Gud approach is evaluated through ASR experiments on the . (SSC2) corpus. We demonstrate that our system provides large improvements in recognition accuracy compared with a single distant microphone case and the performance of ASR system can be significantly improved both through the use of MMI beamfo
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