8 research outputs found
Distributed Functional Scalar Quantization Simplified
Distributed functional scalar quantization (DFSQ) theory provides optimality
conditions and predicts performance of data acquisition systems in which a
computation on acquired data is desired. We address two limitations of previous
works: prohibitively expensive decoder design and a restriction to sources with
bounded distributions. We rigorously show that a much simpler decoder has
equivalent asymptotic performance as the conditional expectation estimator
previously explored, thus reducing decoder design complexity. The simpler
decoder has the feature of decoupled communication and computation blocks.
Moreover, we extend the DFSQ framework with the simpler decoder to acquire
sources with infinite-support distributions such as Gaussian or exponential
distributions. Finally, through simulation results we demonstrate that
performance at moderate coding rates is well predicted by the asymptotic
analysis, and we give new insight on the rate of convergence
Distributed Scalar Quantization for Computing: High-Resolution Analysis and Extensions
Communication of quantized information is frequently followed by a
computation. We consider situations of \emph{distributed functional scalar
quantization}: distributed scalar quantization of (possibly correlated) sources
followed by centralized computation of a function. Under smoothness conditions
on the sources and function, companding scalar quantizer designs are developed
to minimize mean-squared error (MSE) of the computed function as the quantizer
resolution is allowed to grow. Striking improvements over quantizers designed
without consideration of the function are possible and are larger in the
entropy-constrained setting than in the fixed-rate setting. As extensions to
the basic analysis, we characterize a large class of functions for which
regular quantization suffices, consider certain functions for which asymptotic
optimality is achieved without arbitrarily fine quantization, and allow limited
collaboration between source encoders. In the entropy-constrained setting, a
single bit per sample communicated between encoders can have an
arbitrarily-large effect on functional distortion. In contrast, such
communication has very little effect in the fixed-rate setting.Comment: 36 pages, 10 figure
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