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The model is presented as a maximum likelihood problem involving discrete variables.
Prior work on this problem relies primarily on applying Expectation-Maximization (EM) on the underlying maximum likelihood problem to estimate true answers as well as worker quality.
We design algorithms for finding the global optimal estimates of correct task answers and worker quality for the underlying maximum likelihood problem, and characterize the complexity of these algorithms.
The demapping task is often posed as a maximum likelihood problem [6].
The proposed GIR algorithm conducts motion correction by solving the maximum likelihood problem.
The distribution can be estimated by formulating a maximum likelihood problem [30, 31], where the parameters in a family of distributions are optimized to fit the data.
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The LLBO is concave in each parameter; thus, convergence properties of this iterative optimization algorithm, also called the variational Bayesian expectation-maximization algorithm, are similar to those of the expectation-maximization algorithm for maximum-likelihood problems.
The algorithm assumes the sequences to be generated by a probabilistic model and poses the motif discovery problem as a maximum likelihood estimation problem with hidden variables.
After deriving the estimated utilities, we proceed as in Moraga-González and Wildenbeest (2008 .19 The maximum likelihood (ML) problem is given by begin{aligned} max _{{q_{k}}_{k=1}^{N-1}},sum _{m=2}^{M}log l u_{m};q_{1},ldots,q_{N}).
In the learning stage, the hyperparameters C v,n and C w,n of the state-space model in (7) are estimated by solving a maximum likelihood (ML) problem (see Section 4.1 for more details).
Another new approach is based on an approximate sparse maximum likelihood (ASML) problem for estimating the parameters in a multivariate binary distribution.
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maximum likelihood estimation/estimator
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maximum likelihood learning
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