Quadrature amplitude modulated soft decision method and apparatus
A quadrature amplitude modulation and soft-decision technology, applied in code division multiplexing systems, electrical components, multiplexing communications, etc., can solve the problems of complex implementation and large amount of calculation, and achieve simple device implementation and simplified calculation. process, the effect of reducing computation time
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Embodiment 1
[0045] In this embodiment, calculation of soft bits by determining a piecewise function is taken as an example for illustration.
[0046] Firstly, a method for obtaining a piecewise function for calculating soft bits based on an LLR algorithm and a Max-log algorithm is described by taking a Wideband Code Division Multiple Access (WCDMA, Wideband Code Division Multiple Access) system as an example.
[0047] In the 16QAM modulation of the WCDMA system, each signal corresponds to two components of the real part (I branch) and the imaginary part (Q branch), and the amplitude of the component 1 at the sending end has four values. Where d represents the minimum Euclidean distance in the constellation diagram, for the standard 16QAM constellation diagram in the WCDMA system d = 2 10 , Please refer to Figure 1 for the constellation diagram, the order of the 4 bits of each standard constellation point sh...
Embodiment 2
[0105] This embodiment simplifies the way of calculating the soft bits in the first embodiment, and uses the minimum distance from the received signal to the hard decision boundary to determine the soft bit output amplitude to obtain the soft bits in the WCDMA system as an example for illustration.
[0106] The larger the absolute value of the soft bit, the smaller the misjudgment of the signal. Therefore, the farther the mapping point of the signal in the constellation diagram is from the hard decision boundary, the easier it is to demodulate, and the higher the reliability is.
[0107] first bit i 1 The hard decision dividing line is the straight line x=0, i 2 The hard decision boundary of is |x|=d, q 1 The hard decision boundary of y=0 and q 2 The hard decision boundary of is |y|=d, where d = 2 10
[0108] Determine the amplitude of the soft decision output according to the minimum distance from the mappi...
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