A constructive proof of identification of multilinear decompositions of multiway arrays is presented. It can be applied to show identification in a variety of multivariate latent structures. Examples are finite-mixture models and hidden Markov models. The key step to show identification is the joint diagonalization of a set of matrices in the same non-orthogonal basis. An estimator of the latent-structure model may then be based on a sample version of this simultaneous-diagonalization problem. Simple algorithms are available for computation. Asymptotic theory is derived for this joint approximate-diagonalization estimator
In this paper we consider identification of multivariable linear systems using state-space models. A...
. A general linear model can be written as Y = XB 0 + U , where Y is an N \Theta p matrix of obser...
This work considers a computationally and statistically efficient parameter estimation method for a ...
A constructive proof of identification of multilinear decompositions of multiway arrays is presented...
© Institute of Mathematical Statistics, 2016. A constructive proof of identification of multilinear ...
A constructive proof of identification of multilinear decompositions of multiway arrays is presented...
This work considers the problem of learning the structure of multivariate linear tree models, which ...
Latent structure models involve real, potentially observable variables and latent, unobservable vari...
this paper we concentrate on latent profile analysis, which corresponds to the case of discrete late...
This paper considers a wide class of latent structure models. These models can serve as possible exp...
This article analyzes the identifiability of k-variate, M-component finite mixture models in which e...
We present an integrated approach to structure and parameter estimation in latent tree graphical mod...
The paper examines the nature of the latent random variables which occur in linear structural models...
International audienceWhile hidden class models of various types arise in many statistical applicati...
This article analyzes the identifiability of the number of components in k-variate, M-component fini...
In this paper we consider identification of multivariable linear systems using state-space models. A...
. A general linear model can be written as Y = XB 0 + U , where Y is an N \Theta p matrix of obser...
This work considers a computationally and statistically efficient parameter estimation method for a ...
A constructive proof of identification of multilinear decompositions of multiway arrays is presented...
© Institute of Mathematical Statistics, 2016. A constructive proof of identification of multilinear ...
A constructive proof of identification of multilinear decompositions of multiway arrays is presented...
This work considers the problem of learning the structure of multivariate linear tree models, which ...
Latent structure models involve real, potentially observable variables and latent, unobservable vari...
this paper we concentrate on latent profile analysis, which corresponds to the case of discrete late...
This paper considers a wide class of latent structure models. These models can serve as possible exp...
This article analyzes the identifiability of k-variate, M-component finite mixture models in which e...
We present an integrated approach to structure and parameter estimation in latent tree graphical mod...
The paper examines the nature of the latent random variables which occur in linear structural models...
International audienceWhile hidden class models of various types arise in many statistical applicati...
This article analyzes the identifiability of the number of components in k-variate, M-component fini...
In this paper we consider identification of multivariable linear systems using state-space models. A...
. A general linear model can be written as Y = XB 0 + U , where Y is an N \Theta p matrix of obser...
This work considers a computationally and statistically efficient parameter estimation method for a ...