Method for predicting harmonic current of hybrid active power filter based on optimal linear prediction theory
A harmonic current and linear prediction technology, applied in the direction of measuring current/voltage, measuring electrical variables, active power filtering, etc., can solve problems such as complex calculations, difficulty in realizing digitization, and difficulty in implementing analog circuits
- Summary
- Abstract
- Description
- Claims
- Application Information
AI Technical Summary
Problems solved by technology
Method used
Image
Examples
Embodiment Construction
[0033] Prediction principle of harmonic current:
[0034] The prediction principle and basic steps of harmonic current are:
[0035] The first step is to find the transfer function: set the harmonic current signal x(t) at t=0, and the sampling values of T, L, nT and L are respectively x(0), x(1), L, x(nm) , L, x(n-1), x(n), L, where T is the sampling period. If m values such as x(n-1), L, x(n-m) are known, the linear predicted value of harmonic current is
[0036] x ^ ( n ) = X k = 1 m a mk x ( n - k )
[0037] Where a mk Is the linear prediction coefficient. Let x(n) be its true value, the predicted error value can be obtained
[0038] e m ( n ) = x ( n ) - x ^ ( n ) = x ( n ) - X k = 1 m a mk x ( n - k )
[0039] Perform Z transformation on the error value to get
[0040] E m ( z ) = X ( z ) - X k ...
PUM
Login to View More Abstract
Description
Claims
Application Information
Login to View More 