Method for estimating and compensating doppler frequency offset in Rician channels in high-speed mobile environment
A technology of Doppler frequency deviation and high-speed movement, which is applied in the direction of multi-frequency code system and baseband system components, etc., and can solve the problems of smaller, more drastic changes in scattering components, and loss
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Embodiment 1
[0105] Embodiment 1, from the perspective of the frequency domain, the channel estimation in the time domain is obtained:
[0106] Step 1, extract the OFDM / OFDMA pilot symbols in the received signal in the frequency domain, and use the pilot symbols in the received signal and the pilot symbols in the transmitted signal for channel Estimated to obtain the pilot position frequency domain channel response: In the formula, m p is the identity with pilot symbols, k p is the identity of the pilot subcarrier position, Y(m p , k p ) is the position (m p , k p The received signal in the frequency domain at ), X(m p , k p ) is the position (m p , k p ) at the frequency-domain transmitted signal.
[0107] Step 2, the frequency domain channel response to the pilot position Interpolate to get the channel frequency domain response on other data subcarriers on the entire pilot symbol The interpolation algorithm here can use any of linear interpolation, Gaussian interpolation a...
Embodiment 2
[0131] Embodiment 2, from the perspective of the time domain, the channel estimation in the time domain is obtained:
[0132] Step A, construct the frequency domain transmission matrix: X P =diag(X(m p , k 1 ), X(m p , k 2 ),…, X(m p , k p )), where m p is the identity with pilot symbols, k p is the identity of the pilot subcarrier position, X(m p , k p ) is the position (m p , k p ) at the frequency-domain transmitted signal, diag() represents the diagonal matrix notation.
[0133] Step B, send the matrix X by the frequency domain P Build an intermediate data matrix: A P =X P BF k M, where, F k is the N×N unit discrete-time Fourier transform matrix, N is the length of the Fourier transform, M is the N×Q mapping matrix, M = E F , E is a Q×Q unit matrix, Q is the maximum multipath extension of the time-domain...
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