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In this work, an analytical formulation for high impedance fault location in power distribution systems is presented, based on system parameters estimation.
In this paper, it is proven that a state dependent switching law designed for integrator switched systems can be used to stabilize complex switched uncertain nonlinear systems as well as a class of impulsive systems, provided that the upper bound of the uncertainty terms satisfy a relationship with the nominal system parameters estimation of the nominal system parameters.
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The adaptive Hammerstein nonlinear system parameter estimation algorithm proposed is accomplished without linearizing the systems nonlinearity.
The SSI method can be completed in three steps: orthogonal projection, singular value decomposition and system parameter estimation.
On-line system parameter estimation is combined with an appropriate parametric test decision for robust detection and confirmation of faults.
CS allows for accurate system parameter estimation with fewer pilots; thereby, addressing the pilot contamination problem and improving the bandwidth efficiency [8, 9].
It is shown that accuracy of system parameter estimation can be increased if the results obtained from GANF are further processed using a cascade of appropriately designed filters.
Ching et al. [29] and Nasrella and Manohar [30] applied a particle filter method for state as well as system parameter estimation of dynamic systems implementing finite-element model in forward scheme with deterministic excitation.
The problem of system parameter estimation is computationally expensive and can easily be trapped in local minima.
Based on the time-course microarray data, the system parameter estimation method and the model selection measurement Akaike Information Criterion (AIC) were then used to detect significant interactions [ 31, 32] (see Supplementary methods for details).
The method described here is an extension of our previous work in S-systems parameter estimation [ 14].
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