OFDM (Orthogonal Frequency Division Multiplexing) signal peak-to-average power ratio inhibition method based on distributed implementation
A signal peak, distributed technology, applied in the field of communication, can solve problems such as reducing computational complexity
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Embodiment 1
[0075] Embodiment 1: peak-to-average ratio suppression corresponding to the first system requirement.
[0076] Step 1, input the original OFDM symbols.
[0077] (1a) The input frequency domain symbol is c o , c o ∈ C N×1 , N is the number of subcarriers, in this example, N=64;
[0078](1b) The input time domain signal is represented by x o means that x o ∈ C lN×1 , by the vector c o The 1N-point IFFT transformation is obtained, where l is the oversampling factor, and l=4 is taken in this example.
[0079] Step 2, set initial variables.
[0080] (2a) In order to express the relationship between frequency domain symbols and time domain signals in the form of matrix multiplication, set the inverse Fourier transform rotation factor matrix A∈C lN×N ;
[0081] (2b) In order to represent various types of subcarriers in OFDM symbols, set the useful subcarrier selection matrix S∈R N×N , data subcarrier selection matrix S D ∈ R N×N , idle subcarrier selection matrix S F ∈ ...
Embodiment 2
[0097] Embodiment 2: peak-to-average ratio suppression corresponding to the second system requirement.
[0098] Step 1, input original OFDM symbols.
[0099] (1.1) The input frequency domain symbol is c o , c o ∈ C N×1 , N is the number of subcarriers, in this example, N=64;
[0100] (1.2) The input time domain signal uses x o means that x o ∈C lN×1 , by the vector c o The 1N-point IFFT transformation is obtained, where l is the oversampling factor, and l=4 is taken in this example.
[0101] Step 2, set initial variables.
[0102] (2.1) In order to express the relationship between frequency-domain symbols and time-domain signals in the form of matrix multiplication, set the inverse Fourier transform rotation factor matrix A∈C lN×N ;
[0103] (2.2) In order to represent all kinds of subcarriers in OFDM symbols, set useful subcarrier selection matrix S∈R N×N , data subcarrier selection matrix S D ∈ R N×N , idle subcarrier selection matrix S F ∈ R N×N , pilot subca...
Embodiment 3
[0119] Embodiment 3: peak-to-average ratio suppression corresponding to the third system requirement.
[0120] Step Ⅰ, input the original OFDM symbols.
[0121] Ⅰa) The input frequency domain symbol is c o , c o ∈ C N×1 , N is the number of subcarriers, in this example, N=64;
[0122] Ⅰb) The input time-domain signal is represented by x o means that x o ∈ C lN×1 , by the vector c o The 1N-point IFFT transformation is obtained, where l is the oversampling factor, and l=4 is taken in this example.
[0123] Step II, set the initial variables.
[0124]Ⅱa) In order to express the relationship between frequency-domain symbols and time-domain signals in the form of matrix multiplication, set the inverse Fourier transform rotation factor matrix A∈C lN×N ;
[0125] Ⅱb) In order to represent various types of subcarriers in OFDM symbols, set the useful subcarrier selection matrix S∈R N×N , data subcarrier selection matrix S D ∈R N×N , idle subcarrier selection matrix S F ∈R...
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