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Neural Networks And Its Applications

Neural Networks And Its Applications. By Dr. Surya Chitra. OUTLINE. Introduction & Software Basic Neural Network & Processing Software Exercise Problem/Project Complementary Technologies Genetic Algorithms Fuzzy Logic Examples of Applications Manufacturing R&D Sales & Marketing

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Neural Networks And Its Applications

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  1. Neural Networks AndIts Applications By Dr. Surya Chitra

  2. OUTLINE • Introduction & Software • Basic Neural Network & Processing • Software Exercise Problem/Project • Complementary Technologies • Genetic Algorithms • Fuzzy Logic • Examples of Applications • Manufacturing • R&D • Sales & Marketing • Financial

  3. Introduction What is a Neural Network? A computing system made up of a number of highly interconnected processing elements, which processes information by its dynamic state response to external inputs Dr. Robert Hecht-Nielsen A parallel information processing system based on the human nervous system consisting of large number of neurons, which operate in parallel.

  4. Biological Neuron & Its Function Information Processed in Neuron Cell Body and Transferred to Next Neuron via Synaptic Terminal

  5. Processing in Biological Neuron Neurotransmitters Carry information to Next Neuron and It is Further Processed in Next Neuron Cell Body

  6. Artificial Neuron & Its Function Dendrites Neuron Axon Outputs Inputs Processing Element

  7. Processing Steps Inside a NeuronElectronic Implementation Summed Inputs • Sum • Min • Max • Mean • OR/AND Add Bias Weight Transform • Sigmoid • Hyperbola • Sine • Linear Inputs Outputs Processing Element

  8. Sigmoid Transfer Function Transfer 1 Function =  ( 1 + e (- sum) )

  9. Basic Neural Network & Its Elements Clustering of Neurons Bias Neurons Output Neurons Hidden Neurons Input Neurons

  10. Back-Propagation NetworkForward Output Flow • Random Set of Weights Generated • Send Inputs to Neurons • Each Neuron Computes Its Output • Calculate Weighted Sum I j = i W i, j-1 * X i, j-1 + B j • Transform the Weighted Sum X j = f (I j) = 1/ (1 + e – (Ij + T) ) • Repeat for all the Neurons

  11. Back-Propagation NetworkBackward Error Propagation • Errors are Propagated Backwards • Update the Network Weights • Gradient Descent Algorithm Wji (n) =  * j * Xi Wji (n+1) = Wji (n) + Wji (n) • Add Momentum for Convergence Wji (n) =  * j * Xi +  * Wji (n-1) Where n = Iteration Number;  = Learning Rate  = Rate of Momentum (0 to 1)

  12. Back-Propagation NetworkBackward Error Propagation • Gradient Descent Algorithm • Minimization of Mean Squared Errors • Shape of Error • Complex • Multidimensional • Bowl-Shaped • Hills and Valleys • Training by Iterations • Global Minimum is Challenging

  13. Simple Transfer Functions

  14. Computation Node Bias Unit Input Unit Context Unit Recurrent Neural Network

  15. Higher Order Unit Computation Node Bias Unit Input Unit Time Delay Neural Network

  16. Training - Supervised • Both Inputs & Outputs are Provided • Designer Can Manipulate • Number of Layers • Neurons per Layer • Connection Between Layers • The Summation & Transform Function • Initial Weights • Rules of Training • Back Propagation • Adaptive Feedback Algorithm

  17. Training - Unsupervised • Only Inputs are Provided • System has to Figure Out • Self Organization • Adaptation to Input Changes/Patterns • Grouping of Neurons to Fields • Topological Order • Based on Mammalian Brain • Rules of Training • Adaptive Feedback Algorithm (Kohonen) Topology: Map one space to another without changing geometric Configuration

  18. Traditional Computing Vs. NN Technology

  19. Traditional Computing Vs. NN Technology

  20. HISTORY OF NEURAL NETWORKS

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