DocumentCode
1143905
Title
Gradient calculations for dynamic recurrent neural networks: a survey
Author
Pearlmutter, Bar A.
Author_Institution
Learning Syst. Dept., Siemens Corp. Res. Inc., Princeton, NJ, USA
Volume
6
Issue
5
fYear
1995
fDate
9/1/1995 12:00:00 AM
Firstpage
1212
Lastpage
1228
Abstract
Surveys learning algorithms for recurrent neural networks with hidden units and puts the various techniques into a common framework. The authors discuss fixed point learning algorithms, namely recurrent backpropagation and deterministic Boltzmann machines, and nonfixed point algorithms, namely backpropagation through time, Elman´s history cutoff, and Jordan´s output feedback architecture. Forward propagation, an on-line technique that uses adjoint equations, and variations thereof, are also discussed. In many cases, the unified presentation leads to generalizations of various sorts. The author discusses advantages and disadvantages of temporally continuous neural networks in contrast to clocked ones continues with some “tricks of the trade” for training, using, and simulating continuous time and recurrent neural networks. The author presents some simulations, and at the end, addresses issues of computational complexity and learning speed
Keywords
Boltzmann machines; backpropagation; recurrent neural nets; Elman´s history cutoff; Jordan´s output feedback architecture; backpropagation through time; computational complexity; deterministic Boltzmann machines; dynamic recurrent neural networks; fixed point learning algorithms; forward propagation; gradient calculations; learning speed; nonfixed point algorithms; recurrent backpropagation; temporally continuous neural networks; Backpropagation algorithms; Clocks; Computational complexity; Computational modeling; Equations; History; Machine learning; Neural networks; Output feedback; Recurrent neural networks;
fLanguage
English
Journal_Title
Neural Networks, IEEE Transactions on
Publisher
ieee
ISSN
1045-9227
Type
jour
DOI
10.1109/72.410363
Filename
410363
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