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Gopinath, “Extended mllt for gaussian mixture models (2001)
| Content Provider | CiteSeerX |
|---|---|
| Author | Olsen, Peder A. Gopinath, Ramesh A. Sa, Edics Category |
| Description | Prior to publication, please maintain the enclosed paper in confidence and use it only for purposes of evaluating the merit of the proposed paper, and other activities reasonably related to the review process, and please do not make it available, in whole or in part, to the public. The authors thanks IEEE Transactions in Speech and Audio Processing for their courtesy and professionalism in this matter. In MLLT the inverse covariance matrix (precision matrix) of Gaussian mixture component j, j = 1,..., m is modeled by A T ΛjA, where Λj ∈ R d×d + are diagonal matrices and A ∈ R d×d is a global data transformation matrix. This framework is extended to consider Λj ∈ R D×D and A ∈ R D×d for D ≥ d. The model uses a naturally approximating basis expansion for positive definite matrices and yields greater control of the number of parameters used in modeling covariances than methods considered by previous authors. Moreover, the method yields a practical solution to the design of the matrix considered in the recently proposed MLT model. The extended MLLT (EMLLT) model can be viewed as a generalization of several other covariance modeling techniques such as Factor Analysis [26]. Experimental results in a speech recognition task shows a relative gain of 35 % over a baseline diagonal covariance model and 28% over the MLLT model corresponding to the baseline when D = 14d. The EMLLT model yields a surprising 16 % relative gain over a full covariance model. Also EMLLT is invariant to linear transformations of the data. 1 Transactions in Speech and Audio Processing, submitted |
| File Format | |
| Language | English |
| Publisher Date | 2001-01-01 |
| Access Restriction | Open |
| Subject Keyword | Extended Mllt Previous Author Emllt Model Yield Baseline Diagonal Covariance Model Review Process Full Covariance Model Relative Gain Mlt Model Enclosed Paper Speech Recognition Task Audio Processing Linear Transformation Ieee Transaction Gaussian Mixture Model Mllt Model Factor Analysis Practical Solution Diagonal Matrix Approximating Basis Expansion Precision Matrix Several Covariance Gaussian Mixture Component Experimental Result Global Data Transformation Matrix Inverse Covariance Matrix Positive Definite Matrix |
| Content Type | Text |
| Resource Type | Article |
