Download Analysis of variance for functional data by Jin-Ting Zhang PDF

By Jin-Ting Zhang

ISBN-10: 1439862745

ISBN-13: 9781439862742

"Preface useful info research has been a well-liked statistical examine subject for the final 3 a long time. practical facts are usually got through staring at a few topics over the years, house or different continua densely. they're usually gathered from a variety of learn parts, together with audiology, biology, kid's progress reports, ergonomics, environmentology, me- teorology, and women's wellbeing and fitness reviews among Read more...

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In particular, when k = 2, the associated fˆλ (t) is a natural cubic smoothing spline. For a detailed description of smoothing splines, see for example, Eubank (1999), Wahba (1990), Green and Silverman (1994), and Gu (2002), among others. 23), we need to compute the integral that defines the roughness. This is a challenging issue for computing a smoothing spline. When k = 2, however, the associated cubic smoothing spline is less computationally challenging. Actually, there is a way to compute the roughness term quickly, as stated in Green and Silverman (1994).

22) a for some k ≥ 1. This quantity is large when the function f (·) is rough. 23), and the roughness of the resulting curve. The fˆλ (t) is known as a natural smoothing spline of degree (2k − 1). In particular, when k = 2, the associated fˆλ (t) is a natural cubic smoothing spline. For a detailed description of smoothing splines, see for example, Eubank (1999), Wahba (1990), Green and Silverman (1994), and Gu (2002), among others. 23), we need to compute the integral that defines the roughness.

We also discuss the properties of Wishart processes (a natural extension of Wishart matrices), chi-squared mixtures, and F-type mixtures there. These properties are very important for this book and will be used in successive chapters. ANOVA models for functional data are handled in Chapter 5, including two-sample problems, one-way ANOVA, and two-way ANOVA for functional data. Chapters 6 and 7 study functional linear models with functional responses when the design matrices are full rank and ill-conditioned, respectively.

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