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https://doi.org/10.1142/9789811200410_0003Cited by:0 (Source: Crossref)
Abstract:

Consider the homoscedastic linear model

y=Xβ+ε;E(ε)=0,D(ε)=σ2I
which we represent by (y, X β, σ2 I). This is a special case of the model described in (1.4)–(1.5), with the restrictions that the model errors (elements of the vector ε) have a common variance and are uncorrelated. We assume that y is a vector of n elements, X is an n × p matrix with n > p and β is a vector of p elements. The unknown parameters of this model are the coefficient vector β and the error variance σ2. In this chapter we deal with the problem of estimation of these parameters from the observables y and X