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Optimization-Neural Networks Learning from Data

Optimization-Neural Networks Learning from Data. Theodore B. Trafalis School of Industrial Engineering University of Oklahoma Norman, OK. Why Artificial Neural Networks?. Massive parallelism Distributed representation and computation Learning ability Adaptivity

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Optimization-Neural Networks Learning from Data

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  1. Optimization-Neural Networks Learning from Data Theodore B. Trafalis School of Industrial Engineering University of Oklahoma Norman, OK.

  2. Why Artificial Neural Networks? • Massive parallelism • Distributed representation and computation • Learning ability • Adaptivity • Inherent contextual information processing • Fault tolerance • Low energy

  3. Challenging Problems • Pattern Classification • Clustering/categorization • Function approximation • Prediction/forecasting • Optimization • Content-addressable memory • Control

  4. Neural Network Components • Architecture:ANNs can be viewed as weighted directed graphs in which artificial neurons are nodes and directed edges (with weights) are connections between neuron outputs and neuron inputs. • Feed-forward networks: graphs have no loops. • Recurrent (feedback) networks: loops occur • Learning

  5. Feed-forward Architecture We use the following architecture

  6. Learning • Supervised: outputs are provided • Unsupervised: outputs are not provided • Reinforcement: the network is provided with only a critique on the correctness of network outputs, not the correct answers

  7. Fundamental Issues of Learning Theory • Sample complexity: what is the number of training patterns needed for valid generalization. • Capacity: How many patterns can be stored and what functions and decision boundaries a network can form. • Computational complexity: time required for a learning algorithm to estimate a solution from training patterns. • Designing efficient algorithms for neural network learning is a very active research. • Develop new efficient algorithms.

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