Simulation and Parameter Estimation of Randomized Sierpinski Carpets using the p-p-p-q-Model
Author
Hermann, PhilippKiselak, Jozef
Stehlik, Milán
Abstract
For data consisting of zeros and ones the parameters p and q are estimated on basis of randomized
Sierpinksi Carpets. This is done with the aid of [p,p,p,q]-models. Main function estimationFunction(daten, decs) is called and delivers the two estimates rounded on four decimal places. The
estimates are calculated with respect to one ramification step, i.e. the last step for q and the third
step for p. The function "createsmallerMatrix" enables t...
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For data consisting of zeros and ones the parameters p and q are estimated on basis of randomized
Sierpinksi Carpets. This is done with the aid of [p,p,p,q]-models. Main function estimationFunction(daten, decs) is called and delivers the two estimates rounded on four decimal places. The
estimates are calculated with respect to one ramification step, i.e. the last step for q and the third
step for p. The function "createsmallerMatrix" enables to calculate the "underlying" matrix on basis
of the main matrix. Hence, this computed matrix is filled with special algorithm with values zero
respectively one according to numbers of the original data. We also provide functions so simulate
Sierpinski-Carpets with either constant or changing parameters of the Bernoulli random variables.
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Date de publicación
2019Metadata
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