Method for realizing channel information feedback and device
A channel information feedback and channel information technology, applied in the field of realizing channel information feedback, can solve the problems of quantization feedback method quantization error, incomplete feedback information, etc.
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specific Embodiment 1
[0093] The channel coefficient matrix H is obtained through measurement, and the complex coefficient matrix whose dimension is [the number of receiving antennas * the number of transmitting antennas]; the matrix H is used as the matrix P to be fed back.
[0094] Take an element P in the matrix P i,j , to perform feedback-related operations.
[0095] First, calculate P i,j The modulus and argument of , where the modulus A=[P i,j |, Argument θ=arg(P i,j ).
[0096] Secondly, the numerical compression operation is performed on A to determine which range the value of A belongs to, assuming Then the compressed value
[0097] Again, perform a numerical compression operation on θ
[0098] Again, using A' and θ' as the real part and imaginary part respectively, the carrier transmission signal S=A'+θ'·j is constructed and modulated onto the OFDM carrier.
[0099] Again, select another element from the P matrix, repeat the above process, and complete the feedback of this ele...
specific Embodiment 2
[0101] The channel coefficient matrix H is obtained through measurement, and the complex coefficient matrix whose dimension is [the number of receiving antennas*the number of transmitting antennas].
[0102] Perform normalization processing on H to obtain P=H / σ, where σ is the square root of the estimated value of the interference noise power.
[0103] Take an element P in P i,j , to perform feedback-related operations.
[0104] First, calculate P i,j The modulus and argument of , where the modulus A=|P i,j |, Argument θ=arg(P i,j ).
[0105] Secondly, the numerical compression operation is performed on A to determine which range the value of A belongs to, assuming that, Then the compressed value
[0106] Again, perform a numerical compression operation on θ
[0107] Again, take A' and θ' as the real part and imaginary part respectively, and modulate them onto the OFDM carrier, that is, construct the carrier transmission signal S=A'+θ' j
[0108] Again, select anoth...
specific Embodiment 3
[0110] The channel coefficient matrix H is obtained through measurement, and the complex coefficient matrix whose dimension is [the number of receiving antennas*the number of transmitting antennas].
[0111] Transform H to obtain P=H·H H / σ 2 , where σ 2 is the estimated value of interference noise power.
[0112] Take an element P in P i,j , to perform feedback-related operations.
[0113] First, calculate P i,j The modulus and argument of , where the modulus A=|P i,j |, Argument θ=arg( P i,j ).
[0114] Secondly, the numerical compression operation is performed on A to determine which range the value of A belongs to. Assuming that A≥B, the compressed value A'=1.
[0115] Again, perform a numerical compression operation on θ
[0116] Again, take A' and θ' as the real part and imaginary part respectively, and modulate them onto the OFDM carrier, that is, construct the carrier transmission signal S=A'+θ'·j.
[0117] Again, select another element from the P matrix, r...
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