A maximum entropy and maximum likelihood criteria for feature selection from multivariate data

    公开(公告)号:GB2362744A

    公开(公告)日:2001-11-28

    申请号:GB0111902

    申请日:2001-05-16

    Applicant: IBM

    Abstract: Improvements in speech recognition systems are achieved by considering projections of the high dimensional data on lower dimensional subspaces, subsequently by estimating the univariate probability densities via known univariate techniques, and then by reconstructing the density in the original higher dimensional space from the collection of univariate densities so obtained. The reconstructed density is by no means unique unless further restrictions on the estimated density are imposed. The variety of choices of candidate univariate densities as well as the choices of subspaces on which to project the data including their number further add to this non-uniqueness. Probability density functions are then considered that maximize certain optimality criterion as a solution to this problem. Specifically, those probability density functions that either maximize the entropy functional, or alternatively, the likelihood associated with the data are considered.

    A maximum entropy and maximum likelihood criteria for feature selection from multivariate data

    公开(公告)号:GB2362744B

    公开(公告)日:2004-03-10

    申请号:GB0111902

    申请日:2001-05-16

    Applicant: IBM

    Abstract: Improvements in speech recognition systems are achieved by considering projections of the high dimensional data on lower dimensional subspaces, subsequently by estimating the univariate probability densities via known univariate techniques, and then by reconstructing the density in the original higher dimensional space from the collection of univariate densities so obtained. The reconstructed density is by no means unique unless further restrictions on the estimated density are imposed. The variety of choices of candidate univariate densities as well as the choices of subspaces on which to project the data including their number further add to this non-uniqueness. Probability density functions are then considered that maximize certain optimality criterion as a solution to this problem. Specifically, those probability density function's that either maximize the entropy functional, or alternatively, the likelihood associated with the data are considered.

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