Vector modulation error compensation method based on analog base band correction

Abstract

Disclosed is a vector modulation error compensation method based on analog base band correction. The method belongs to the testing technical field and is characterized by comprising following steps: 1, introducing a component for correcting phase included angles via a parameter KCI and a parameter KCQ, calculating the KCI and the KCQ according to a phase included angle theta of an in-phase component and an orthogonal component, obtaining the KCI equal to -ctg theta and the KCQ equal to 1 / sin theta; 2, enabling inputted analog base band signals to be zero, enabling kI and kQ to be equal, minimizing the magnitude of a carrier signal by properly adjusting values of VI and VQ; 3, enabling the magnitudes of the inputted analog base band signals to be equal, enabling the magnitudes of components of a vector signal to be equal by properly adjusting values of KI and KQ; 4, repeating the step 2 and the step 3 until error modulation of the vector signal meets design requirements. The method can properly correct the analog base band signals by means of introducing a correction vector relevant to a base band signal Q to a base band signal I according to the basic principle of vector signal combination, thereby substantially reducing vector modulation errors and improving quality of output signals of a vector modulator.

Description

technical field

[0001] The invention relates to the technical field of testing, in particular to a vector modulation error compensation method based on analog baseband correction. Background technique

[0002] Vector modulator principle such as figure 1 As shown, the digital modulation signal (vector signal) s(t) output by the vector modulator can be expressed as formula 1:

[0003] s(t)=I(t)cos(ωt)+Q(t)cos(ωt-π / 2)=I(t)cos(ωt)+Q(t)sin(ωt) (1)

[0004] In formula 1, I(t) and Q(t) are both analog baseband signals, cos(ωt) is the carrier signal, I(t)cos(ωt) is called the in-phase (in_phase) component, Q(t)sin(ωt ) are called quadrature components.

[0005] In practical applications, due to the quadrature phase error, IQ amplitude balance error, and carrier leakage of the vector modulator and the baseband channel driving the vector modulator, the actual s(t) can be expressed as Equation 2:

[0006] s(t)=(C I +I(t))cos(ωt)+(C Q +kQ(t))cos(ωt-θ) (2)

[0007] In formula 2, C...

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