Optimal entropy encoding method for Lloyd-Max quantizer
An entropy coding and quantizer technology, which is applied in the field of optimal entropy coding, can solve the problems of coding redundancy, increase the amount of calculation and hardware overhead, and low coding efficiency, and achieve the effect of improving coding efficiency.
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example 1
[0081] Assuming that the output level of a 2-bit Gaussian Lloyd-Max quantizer is:
[0082] 0.4528, 1.5104, -0.4528, 1.5104, -1.5104, 1.5104, 0.4528, -0.4528
[0083] Using the extended Huffman code, the Huffman code is obtained as:
[0084] 1001 1011 011011 001
example 2
[0086] Suppose the output level of a 4-bit Gaussian Lloyd-Max quantizer is:
[0087] 0.6568, 0.1284, -0.6568, -0.1284, 0.3881, 0.9424, 2.069, -2.069, 2.733, 0.1284
[0088] Using Huffman coding, the Huffman code is:
[0089] 0111 111 0110 110 101 0100 00100 001011 0010101 111.
[0090] The encoding efficiency obtained by the optimal entropy encoding method is verified by calculating the entropy value of the output level, the average Huffman code length, and the encoding efficiency.
[0091] The entropy value H of the output level satisfies:
[0092]
[0093] Among them, M is the total number of output levels, P k Is the probability of the k-th output level;
[0094] The average Huffman code length L represents the average code length of the Huffman code of the output level, which satisfies:
[0095]
[0096] Where l k Is the code length of the Huffman code of the k-th output level;
[0097] The coding efficiency η satisfies:
[0098]
[0099] Among them, H is the entropy value of the output ...
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