Convex Optimization
Convergence of the Lloyd Algorithm for Computing Centroidal Voronoi Tessellations
SIAM Journal on Numerical Analysis
Combining beamforming and space-time coding using noisy quantized feedback
IEEE Transactions on Communications
Tradeoff between source and channel coding
IEEE Transactions on Information Theory
Tradeoff between source and channel coding on a Gaussian channel
IEEE Transactions on Information Theory
Randomly chosen index assignments are asymptotically bad for uniform sources
IEEE Transactions on Information Theory
Index assignment for two-channel quantization
IEEE Transactions on Information Theory
The golden code: a 2×2 full-rate space-time code with nonvanishing determinants
IEEE Transactions on Information Theory
Quantizers with uniform decoders and channel-optimized encoders
IEEE Transactions on Information Theory
Universal Zero-Delay Joint Source–Channel Coding
IEEE Transactions on Information Theory
Joint source-channel coding for wireless object-based video communications utilizing data hiding
IEEE Transactions on Image Processing
Hi-index | 754.84 |
This paper studies the design of vector quantization on noisy channels and its high rate asymptotic performance. Given a tandem source-channel coding system with vector quantization, block channel coding, and random index assignment, a closed-form formula is first derived for computing the average end-to-end distortion (EED) of the system, which reveals a structural factor called the scatter factor of a noisy channel quantizer. Based on this formula, we propose a noisy-channel quantization design method by minimizing the EED. Experiments and simulations show that quantizers jointly designed with channel conditions significantly reduce the EED when compared with quantizers designed separately without reference to channel conditions, which reveals a practical and effective design for noisy-channel quantization as to simplify the channel model by considering a random index assignment. Furthermore, we have presented the high rate asymptotic analysis of the EED for the tandem system, while convergence analysis of the iterative algorithm is included in the Appendix.