From now on we will assume that only \(\hat {\theta }\) and \( \mathop {\mathrm {Var}}\{\hat {\theta } \}\) or some functions of these quantities are used to describe the results of an experiment. This is justified by the fact that in many cases and in particular in the case of normally distributed observations, \(\hat {\theta }\) and \( \mathop {\mathrm {Var}} (\hat {\theta })\) contain in some sense all information that is available from an experiment with respect to the linear model \(y = \theta ^T f (x) + \varepsilon \) [cf. Rao. Linear statistical inference and its applications (2nd ed.). Wiley, 1973, Chpt. 2d].

错误:搜索内容不能为空,请输入英文关键词
错误:关键词超出字数限制,请精简
高级检索

Convex Design Theory

  • Valerii V. Fedorov,
  • Peter Hackl

摘要

From now on we will assume that only \(\hat {\theta }\) and \( \mathop {\mathrm {Var}}\{\hat {\theta } \}\) or some functions of these quantities are used to describe the results of an experiment. This is justified by the fact that in many cases and in particular in the case of normally distributed observations, \(\hat {\theta }\) and \( \mathop {\mathrm {Var}} (\hat {\theta })\) contain in some sense all information that is available from an experiment with respect to the linear model \(y = \theta ^T f (x) + \varepsilon \) [cf. Rao. Linear statistical inference and its applications (2nd ed.). Wiley, 1973, Chpt. 2d].