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results ending with a comparison to
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mixture modeling
|
. Proceedings of NAACL-HLT 2013
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Fi - nally , we experiment with
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mixture modeling
|
based adaptation . We compare
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in the description of our tied
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mixture modeling
|
has only recently been fully
|
N13-1074 |
Finally , we experimented with
|
mixture modeling
|
where improvements are observed
|
N13-1074 |
tables ( 0.5 ) . The results of
|
mixture modeling
|
are summarized in Table 3 . In
|
H93-1020 |
concerning tied mixtures . First ,
|
mixture modeling
|
does not require the use of Gaussian
|
J00-3003 |
scoring formulas for the two DA
|
mixture modeling
|
approaches for ASR . The mixture-of-posteriors
|
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and apply our method within a
|
mixture modeling
|
framework . In Section 2 , we
|
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method to set model weights in
|
mixture modeling
|
. In ad - dition , inspired by
|
N13-1074 |
adaptation , in addition to applying
|
mixture modeling
|
on top of our method . We focus
|
N13-1074 |
section , we compare our method to
|
mixture modeling
|
based adaptation , in addition
|
N13-1074 |
weights and are then combined using
|
mixture modeling
|
. A finer grained weighting is
|
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we expect that the use of tied
|
mixture modeling
|
will allow us to develop a high-performance
|
J00-3003 |
6.2 Computational Structure of
|
Mixture Modeling
|
It is instructive to compare
|
D11-1130 |
take a similar approach using
|
mixture modeling
|
combined with a background variation
|
D14-1156 |
by introducing query-specific
|
mixture modeling
|
; the utilities of the deduced
|
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Additionally , we compare our results to
|
mixture modeling
|
, where we report gains when
|
N13-1074 |
based adaptation . We compare
|
mixture modeling
|
to our adaptation method , and
|
N13-1074 |
heuristically extracted tables . 4.1
|
Mixture Modeling
|
In this section , we compare
|
D15-1147 |
al. ( 2015a ) applied EM-based
|
mixture modeling
|
to OSM and NNJM models to perform
|