A Zador-like asymptotic theorem is proved for L^r-optimal vector quantization under twice differentiable Bregman divergences from strictly convex functions and under continuous positive-definite matrix-valued fields.
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Zador Theorem for optimal quantization with respect to Bregman divergences
A Zador-like asymptotic theorem is proved for L^r-optimal vector quantization under twice differentiable Bregman divergences from strictly convex functions and under continuous positive-definite matrix-valued fields.