Compressed Sensing Noisy Signal Restoration Method Based on Threshold Shrinkage Iteration
A threshold shrinkage iteration and compressed sensing technology, applied in the field of signal processing, can solve problems such as complex algorithms and inability to guarantee accuracy, and achieve the effects of strong robustness, fast calculation speed, and good recovery ability.
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[0050] The present invention will be described in detail below in conjunction with the accompanying drawings and specific embodiments.
[0051] First, a restoration model of the noise introduced after compression is established.
[0052] The mathematical model of compressed sensing without noise is
[0053] y=θΦx (1)
[0054] In the formula, x is the original signal of n×1, y is the compressed signal of m×1, Φ is a sparse basis, which is an n×n orthogonal transformation matrix, and the function is to sparse x to make x become non-zero A signal whose number of elements r is much smaller than the number of zero elements; θ is an m×n measurement matrix, also known as a reconstruction operator, whose function is to compress the sparse signal data volume from n to m, m<
[0055] If the measured signal x of length n is r-sparse under the sparse base Φ uncorrelated with θ, the measured value y is known and satisfies
[0056] m≥C·μ 2 (θ,Φ)·r·l...
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