| 作成者 |
|
| 本文言語 |
|
| 出版者 |
|
|
|
| 発行日 |
|
| 収録物名 |
|
| 巻 |
|
| 号 |
|
| 開始ページ |
|
| 終了ページ |
|
| 出版タイプ |
|
| アクセス権 |
|
| Crossref DOI |
|
| 関連DOI |
|
|
|
| 関連URI |
|
|
|
| 関連情報 |
|
|
|
| 概要 |
We consider a sequence of hypotheses $ H_i : \beta_i = O $, $ i = 1, 2, cdots, k $, in a liner statistical model $ y = X\beta + e = X_1 \beta_1 + X_2\beta_2 + cdots + X_k\beta_k + e $. We assume that ...$ X $ is not of full rank -in the analysis of variance model- suitable identifiability constraints $ B\beta = O $ are given in the model. First, we give some results on the orthogonality of hypotheses by introducing the null space representation for the hypotheses. Then, we confine our model to the analysis of variance model and discuss the relationship between orthogonality of hypotheses and identifiability constraints. A method for finding the identifiability constraints which make all the considerable hypotheses orthogonal is proposed.続きを見る
|
Mendeley出力
