Title :
Effective Mean-Field Inference Method for Nonnegative Boltzmann Machines
Author_Institution :
Grad. Sch. of Sci. & Eng., Yamagata Univ., Yonezawa, Japan
Abstract :
Nonnegative Boltzmann machines (NNBMs) are recurrent probabilistic neural network models that can describe multi-modal nonnegative data. NNBMs form rectified Gaussian distributions that appear in biological neural network models, positive matrix factorization, nonnegative matrix factorization, and so on. In this paper, an effective inference method for NNBMs is proposed that uses the mean-field method, referred to as the Thou less-Anderson-Palmer equation, and the diagonal consistency method, which was recently proposed.
Keywords :
Boltzmann machines; Gaussian distribution; inference mechanisms; matrix decomposition; recurrent neural nets; NNBM; Thou less-Anderson-Palmer equation; biological neural network models; diagonal consistency method; effective mean-field inference method; multimodal nonnegative data; nonnegative Boltzmann machines; nonnegative matrix factorization; positive matrix factorization; rectified Gaussian distributions; recurrent probabilistic neural network models; Approximation methods; Artificial neural networks; Equations; Gaussian distribution; Mathematical model; Minimization; Physics;
Conference_Titel :
Pattern Recognition (ICPR), 2014 22nd International Conference on
Conference_Location :
Stockholm
DOI :
10.1109/ICPR.2014.619