1bit compression superposition CSI feedback method based on feature extraction and mutual anisotropy fusion
A feature extraction and feature extraction technology, applied in the field of superimposed feedback, can solve the problem of low CSI reconstruction accuracy, and achieve the effects of improving reconstruction efficiency, accuracy and reconstruction accuracy.
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Embodiment 1
[0112] In step a1), the uplink CSI estimation vector is obtained by LS estimation A specific example is as follows:
[0113] Assumption: N=2, P=4, base station receiving sequence for channel estimation for:
[0114]
[0115] The known signal s of the base station sent by the client is:
[0116] s=[0.7528-0.6083i-0.1666-0.1308i 0.9869+0.4514i 0.4556+0.2695i];
[0117] The pseudo-inverse matrix of the known signal s of the base station sent by the user end for:
[0118]
[0119] According to the LS estimation processing formula The uplink CSI estimation vector can be calculated for:
[0120]
Embodiment 2
[0122] In step a2), the length of the downlink CSI vector h compressed and quantized by the restored 1-bit compressed sensing technology is the real part of M with imaginary part and restore the feedback vector Obtain the support set of length N of the recovered downlink CSI vector h A specific example is as follows:
[0123] Assumption: N=2, M=3, restore the feedback vector for:
[0124]
[0125] According to the formula It can be obtained that the length of the downlink CSI vector h compressed and quantized by 1-bit compressed sensing technology is the real part of M for:
[0126]
[0127] The length of the recovered downlink CSI vector h compressed and quantized by 1-bit compressed sensing technology is the imaginary part of M for:
[0128]
[0129] Support set of length N of the recovered downlink CSI vector h for:
[0130]
Embodiment 3
[0132] In step a1), the vector is estimated by uplink CSI Get uplink CSI estimated vector magnitude A specific example is as follows:
[0133] The CSI estimated vector obtained in embodiment 1 according to the formula Calculate the input in the magnitude learning network for:
[0134]
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