2011
DOI: 10.1016/j.sigpro.2010.10.015
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Computation of the complexity of vector quantizers by affine modeling

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Cited by 6 publications
(2 citation statements)
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“…In order to perform this optimization, an objective function J triple = D + λH + γθ needs to be minimized. The value of λ can be computed using a procedure similar to the one mentioned in Section IV and, then, the triple optimization problem can be treated as a new optimization problem with two objectives (a similar solution in the particular SQ and ECVQ cases was advanced in [14]). To perform entropy-constrained optimization, a certain value of λ is associated with a specific (D,H) pair, and then, given this λ, the cost J of this pair is reduced.…”
Section: Rate-distortion-complexity Optimizationmentioning
confidence: 99%
“…In order to perform this optimization, an objective function J triple = D + λH + γθ needs to be minimized. The value of λ can be computed using a procedure similar to the one mentioned in Section IV and, then, the triple optimization problem can be treated as a new optimization problem with two objectives (a similar solution in the particular SQ and ECVQ cases was advanced in [14]). To perform entropy-constrained optimization, a certain value of λ is associated with a specific (D,H) pair, and then, given this λ, the cost J of this pair is reduced.…”
Section: Rate-distortion-complexity Optimizationmentioning
confidence: 99%
“…By iterating steps (2) and (3), the algorithm converges to ideal codebook and partition . Due to complexity constraints [13], the ideal partition condition cannot be implemented at the focal plane. Instead, an approximated version was implemented as described in [9].…”
Section: A Vector Quantization Fundamentalsmentioning
confidence: 99%