Abstract
We present two methods for variable-rate trellis quantization. Both methods utilize trellis codes based on linear congruential (LC) recursions. LC code trellises have good pseudo-random properties and are easily adapted to serve reconstruction alphabets of different sizes. The first method finds an entropy-constrained code only by optimizing over a scale factor. The scale factor
modifies an initial reproducer alphabet in order to skew the associated set of codeword lengths. Using a Lagrangian formulation and the maximum a posteriori
(MAP) heuristic, we also develop an entropy-constrained trellis quantizer suitable for short blocks of data. Here the tailbiting BCJR algorithm is used to find the MAP path in the trellis. Simulation results for the Gaussian and Laplacian distributions show that the proposed method is competitive with the best in the literature.
modifies an initial reproducer alphabet in order to skew the associated set of codeword lengths. Using a Lagrangian formulation and the maximum a posteriori
(MAP) heuristic, we also develop an entropy-constrained trellis quantizer suitable for short blocks of data. Here the tailbiting BCJR algorithm is used to find the MAP path in the trellis. Simulation results for the Gaussian and Laplacian distributions show that the proposed method is competitive with the best in the literature.
Original language | English |
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Title of host publication | Proc., 2005 IEEE Data Compression Conf., Snowbird |
Publisher | IEEE - Institute of Electrical and Electronics Engineers Inc. |
Pages | 251-260 |
Number of pages | 10 |
ISBN (Print) | 0-7695-2309-9 |
DOIs | |
Publication status | Published - 2005 |
Event | 2005 IEEE Data Compression Conf. - Snowbird, UT (USA) Duration: 2005 Mar 29 → 2005 Mar 31 |
Publication series
Name | |
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ISSN (Print) | 1068-0314 |
Conference
Conference | 2005 IEEE Data Compression Conf. |
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Period | 2005/03/29 → 2005/03/31 |
Subject classification (UKÄ)
- Electrical Engineering, Electronic Engineering, Information Engineering
Free keywords
- Data compression
- trellis codes
- BCJR algorithm
- maximum a posteriori probability
- rate-distortion theory