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Artificial Neural Networks
WHAT IS NEURAL NETWORK
• Brain inspired mathematical models
• Biological and artificial NN
BIOLOGICAL NEURON
Biological Neural Network
BRAIN AND ANN
• Brain:
–1010 neurons
–1013 connections
–speed at milisec
–Fully parallel
• ANN:
–20 000 neurons
–Speed at nanosec
–Simulating parallel
computation
Evolution of ANN
Year Neural Network Designer Description
1943 McCulloch and Pitts
Neuron
Mcculloch Pitts Logic gates
1949 Hebb Hebb Strength increases if
neurons are active
1958-1988 Perceptron Rosenblatt Weights of path can be
adjusted
1960 Adaline Widrow and Hoff Mean squared error
1972 SOM Kohenen Clustering
1982 Hopfield John Hopfield Associative memory
nets
1986 Back Propagation Rumelhard Multilayer
1987-90 ART Carpenter Used for both binary
and analog
Biological and Artificial Neuron
• Basic parts: Body(soma), Dendrites(inputs), Axons (outputs),
Synapses (connections)
Basic parts of artificial neuron
• Input summing function
• Activation function
• Weighted inputs
• Output
output = f (w1in1+ …+wninn)
Activation Functions
Activation Functions
The McCulloch-Pitts Neuron
This vastly simplified model of real neurons is also known as a
Threshold Logic Unit
A set of connections brings in activations from other neurons.
A processing unit sums the inputs, and then applies a non-linear activation
function (i.e. squashing/transfer/threshold function).
An output line transmits the result to other neurons
y = F(w1x1+ w2x2 - b)
Common Models of Neurons
Binary
perceptrons
Continuous perceptrons
1st Neural Network: AND function
Threshold(Y) = 2
X1
Y
X2
1
1
1
2
Y
1st Neural Network: OR function
X1
Y
X2
2
2
Threshold(Y) = 2
1
2
Y
1st Neural Network: AND not function
Threshold(Y) = 2
1
2
Y
X1
Y
X2
2
-1
1st Neural Network: XOR function
X1
Y
X2
2
-1
Z2
Z1
2
-1
2
2
Threshold(Y) = 2
1
2
Y
McCulloch-Pitts Neuron Model
Classification Based on Interconnections
Interconnections
Feed
forward
Single
layer
Multilayer
Feed Back Recurrent
Single
layer
Multilayer
Network architecture is the arrangement of neurons to form layers and
connection patterns formed within and between layers
Neural Network Architectures
Neural network training/learning
• Learning procedure: adjusting connection weights, until network
gets desired behaviour
 Supervised Learning
 Unsupervised Learning
 Reinforcement Learning
Supervised Learing
Perceptron Learning Rule
• Learning signal is the difference between the desired and actual
neuron’s response
• Learning is supervised
Widrow-Hoff learning Rule
• Also called as least mean square learning rule
• Introduced by Widrow(1962), used in supervised learning
• Independent of the activation function
• Special case of delta learning rule wherein activation function is an identity function ie
f(net)=net
• Minimizes the squared error between the desired output value di and neti
ADALINE
Linear transfer function
Linear combination of inputs
y = w1x1+w2x2+…+wnxn,
x1
x2
x3
w1
w2
w3
y
Delta Learning Rule
• Only valid for continuous activation function
• Used in supervised training mode
• Learning signal for this rule is called delta
• The aim of the delta rule is to minimize the error over all training patterns
Learning rule is derived from the condition of least squared error.
Calculating the gradient vector with respect to wi
Minimization of error requires the weight changes to be in the negative
gradient direction
Unsupervised Learning
Hebbian Learning Rule
• The learning signal is equal to the neuron’s output
Feed Forward Unsupervised Learning
Features of Hebbian Learning
•Feedforward unsupervised learning
•“When an axon of a cell A is near enough to excite a
cell B and repeatedly and persistently takes place in
firing it, some growth process or change takes place in
one or both cells increasing the efficiency”
•If oixj is positive the results is increase in weight else
vice versa
Reinforcement learning
Multi Layer Perceptron
• Basic perceptron extended with
one or more layers of hidden
neurons between input and
output layer
• Differentiable neuron transfer
functions (tanh, sigmoid)
• Using Backpropagation
algorithm for learning, which is
based on LMS algorithm
• Able to solve complex
problems
Backpropagation algorithm
• For Multi Layer Perceptron training – able to adjust
weights in hidden layers
• Supervised learning algorithm based on LMS algorithm
• Multi Layer Perceptron with Backpropagation is
universal aproximator
Backpropagation settings
• Max error
• Max iterations
• Learning rate
• Momentum
• Batch mode
Artificial_Neural_Networks.pptx

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Artificial_Neural_Networks.pptx

  • 2. WHAT IS NEURAL NETWORK • Brain inspired mathematical models • Biological and artificial NN
  • 5. BRAIN AND ANN • Brain: –1010 neurons –1013 connections –speed at milisec –Fully parallel • ANN: –20 000 neurons –Speed at nanosec –Simulating parallel computation
  • 6. Evolution of ANN Year Neural Network Designer Description 1943 McCulloch and Pitts Neuron Mcculloch Pitts Logic gates 1949 Hebb Hebb Strength increases if neurons are active 1958-1988 Perceptron Rosenblatt Weights of path can be adjusted 1960 Adaline Widrow and Hoff Mean squared error 1972 SOM Kohenen Clustering 1982 Hopfield John Hopfield Associative memory nets 1986 Back Propagation Rumelhard Multilayer 1987-90 ART Carpenter Used for both binary and analog
  • 7. Biological and Artificial Neuron • Basic parts: Body(soma), Dendrites(inputs), Axons (outputs), Synapses (connections)
  • 8. Basic parts of artificial neuron • Input summing function • Activation function • Weighted inputs • Output output = f (w1in1+ …+wninn)
  • 9.
  • 10.
  • 13. The McCulloch-Pitts Neuron This vastly simplified model of real neurons is also known as a Threshold Logic Unit A set of connections brings in activations from other neurons. A processing unit sums the inputs, and then applies a non-linear activation function (i.e. squashing/transfer/threshold function). An output line transmits the result to other neurons y = F(w1x1+ w2x2 - b)
  • 14. Common Models of Neurons Binary perceptrons Continuous perceptrons
  • 15. 1st Neural Network: AND function Threshold(Y) = 2 X1 Y X2 1 1 1 2 Y 1st Neural Network: OR function X1 Y X2 2 2 Threshold(Y) = 2 1 2 Y
  • 16. 1st Neural Network: AND not function Threshold(Y) = 2 1 2 Y X1 Y X2 2 -1 1st Neural Network: XOR function X1 Y X2 2 -1 Z2 Z1 2 -1 2 2 Threshold(Y) = 2 1 2 Y
  • 18.
  • 19.
  • 20. Classification Based on Interconnections Interconnections Feed forward Single layer Multilayer Feed Back Recurrent Single layer Multilayer Network architecture is the arrangement of neurons to form layers and connection patterns formed within and between layers
  • 22. Neural network training/learning • Learning procedure: adjusting connection weights, until network gets desired behaviour  Supervised Learning  Unsupervised Learning  Reinforcement Learning
  • 24. Perceptron Learning Rule • Learning signal is the difference between the desired and actual neuron’s response • Learning is supervised
  • 25.
  • 26.
  • 27. Widrow-Hoff learning Rule • Also called as least mean square learning rule • Introduced by Widrow(1962), used in supervised learning • Independent of the activation function • Special case of delta learning rule wherein activation function is an identity function ie f(net)=net • Minimizes the squared error between the desired output value di and neti
  • 28. ADALINE Linear transfer function Linear combination of inputs y = w1x1+w2x2+…+wnxn, x1 x2 x3 w1 w2 w3 y
  • 29. Delta Learning Rule • Only valid for continuous activation function • Used in supervised training mode • Learning signal for this rule is called delta • The aim of the delta rule is to minimize the error over all training patterns
  • 30. Learning rule is derived from the condition of least squared error. Calculating the gradient vector with respect to wi Minimization of error requires the weight changes to be in the negative gradient direction
  • 31.
  • 32.
  • 33.
  • 35. Hebbian Learning Rule • The learning signal is equal to the neuron’s output Feed Forward Unsupervised Learning
  • 36. Features of Hebbian Learning •Feedforward unsupervised learning •“When an axon of a cell A is near enough to excite a cell B and repeatedly and persistently takes place in firing it, some growth process or change takes place in one or both cells increasing the efficiency” •If oixj is positive the results is increase in weight else vice versa
  • 37.
  • 38.
  • 40. Multi Layer Perceptron • Basic perceptron extended with one or more layers of hidden neurons between input and output layer • Differentiable neuron transfer functions (tanh, sigmoid) • Using Backpropagation algorithm for learning, which is based on LMS algorithm • Able to solve complex problems
  • 41. Backpropagation algorithm • For Multi Layer Perceptron training – able to adjust weights in hidden layers • Supervised learning algorithm based on LMS algorithm • Multi Layer Perceptron with Backpropagation is universal aproximator
  • 42.
  • 43.
  • 44.
  • 45.
  • 46. Backpropagation settings • Max error • Max iterations • Learning rate • Momentum • Batch mode