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Download Computational Neural Networks for Geophysical Data by M.M. Poulton PDF

By M.M. Poulton

This e-book was once essentially written for an viewers that has heard approximately neural networks or has had a few event with the algorithms, yet wish to achieve a deeper figuring out of the elemental fabric. for people that have already got a superior grab of the way to create a neural community software, this paintings provides quite a lot of examples of nuances in community layout, facts set layout, checking out method, and mistake analysis.Computational, instead of synthetic, modifiers are used for neural networks during this e-book to make a contrast among networks which are carried out in and people who are applied in software program. The time period man made neural community covers any implementation that's inorganic and is the main basic time period. Computational neural networks are just carried out in software program yet symbolize nearly all of applications.While this e-book can't offer a blue print for each plausible geophysics program, it does define a uncomplicated technique that has been used effectively.

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Extra info for Computational Neural Networks for Geophysical Data Processing (Handbook of Geophysical Exploration: Seismic Exploration)

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3a. A generalized graph of the relationship between the input current and neuron firing rate shows the "sigmoidal" shape used as the threshold function in biological neurons. 2 includes a synapse. The synapse is the location in a biological neuron that allows a signal to be transferred from one neuron to several others. The electrical impulse that travels down the axon is converted back to a chemical signal at the synapse. The voltage received at the synapse causes a small "sack" called the synaptic vesicle to merge with the presynaptic membrane and release transmitter molecules.

There are a fixed number of training patterns in the training file. 1 shows a scatter plot where the points have been classified into one of three possible classes. The class boundaries are drawn as straight lines to help separate the points on the plot. The classes have been assigned a binary code that can be used for network training. 1 with two input values representing x- and y-coordinate values and five output values representing five possible classes for the input data points. The output coding is referred to as "l-of-n" coding since only one bit is active for any pattern.

1 shows the weight values between the input and hidden layer for our sine estimation problem for three different trials. There are no differences in the network configuration for the trials other than the initial weight values. Trial 1 represents weight values after training the network. In trial 2 the weights are re-initialized to new random values and the network is retrained with identical learning parameters to trial 1. In trial 3 the same random starting weights as used in trial 2 are used.

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