At each instant in time it typically involves using Newton's method to solve the nonlinear equilibrium equations R ( t ) = F ( t ) - I ( t ) = 0 , where F ( t ) is the discretized form of a cyclic load that has the characteristic F ( t + T ) = F ( t ) at all times t during a load cycle with period T , I ( t ...

This function is displayed in Figure 1. To solve this using a genetic algorithm, we must encode the possible values of xas chromosomes. For this example, we will encode xas a binary integer of length 5. Thus the chromosomes for our genetic algorithm will be sequences of 0’s and 1’s with a length of 5 bits, and have a

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