AbstractIn a general multiparameter setup, this paper proves an optimality property of Rao's test, in terms of maximization of “average” third-order power under contiguous alternatives, within a very wide class of tests that includes the likelihood ratio and Wald's tests. The use of a new kind of polynomials, analogous to Hermite polynomials, is helpful in the derivation of the results
There are hypothesis testing problems for (nonlinear) functions of parameters against functional ord...
AbstractAs is well known, in full rank multivariate exponential families, tests of Neyman structure ...
AbstractFor many testing problems several different tests may have optimal exact Bahadur slope. The ...
AbstractIn a general multiparameter setup, this paper proves an optimality property of Rao's test, i...
In a general multiparameter setup, this paper proves an optimality property of Rao's test, in terms ...
AbstractIn a multiparameter setting, considering a very large class of tests it is seen that under c...
In a multiparameter setting, considering a very large class of tests it is seen that under contiguou...
AbstractA bias-adjusted maximum likelihood estimator (mle), which has been shown to possess certain ...
AbstractIn full rank multivariate exponential families of lattice distributions, one sided testing p...
AbstractFor some mixed models (involving both stochastic and nonstochastic predictors), a general cl...
AbstractLet P(Θ, τ) ‖ A, θ ∈ Θ ⊂ R, τ ∈ T ⊂ Rp denote a family of probability measures, where τ deno...
For some mixed models (involving both stochastic and nonstochastic predictors), a general class of p...
For some mixed models (involving both stochastic and nonstochastic predictors), a general class of p...
AbstractSuppose that {Xi; i = 1, 2, …,} is a sequence of p-dimensional random vectors forming a stoc...
AbstractThere are hypothesis testing problems for (nonlinear) functions of parameters against functi...
There are hypothesis testing problems for (nonlinear) functions of parameters against functional ord...
AbstractAs is well known, in full rank multivariate exponential families, tests of Neyman structure ...
AbstractFor many testing problems several different tests may have optimal exact Bahadur slope. The ...
AbstractIn a general multiparameter setup, this paper proves an optimality property of Rao's test, i...
In a general multiparameter setup, this paper proves an optimality property of Rao's test, in terms ...
AbstractIn a multiparameter setting, considering a very large class of tests it is seen that under c...
In a multiparameter setting, considering a very large class of tests it is seen that under contiguou...
AbstractA bias-adjusted maximum likelihood estimator (mle), which has been shown to possess certain ...
AbstractIn full rank multivariate exponential families of lattice distributions, one sided testing p...
AbstractFor some mixed models (involving both stochastic and nonstochastic predictors), a general cl...
AbstractLet P(Θ, τ) ‖ A, θ ∈ Θ ⊂ R, τ ∈ T ⊂ Rp denote a family of probability measures, where τ deno...
For some mixed models (involving both stochastic and nonstochastic predictors), a general class of p...
For some mixed models (involving both stochastic and nonstochastic predictors), a general class of p...
AbstractSuppose that {Xi; i = 1, 2, …,} is a sequence of p-dimensional random vectors forming a stoc...
AbstractThere are hypothesis testing problems for (nonlinear) functions of parameters against functi...
There are hypothesis testing problems for (nonlinear) functions of parameters against functional ord...
AbstractAs is well known, in full rank multivariate exponential families, tests of Neyman structure ...
AbstractFor many testing problems several different tests may have optimal exact Bahadur slope. The ...