摘要 : In this paper, we have considered a uniform probability distribution supported by a stretched Sierpinski triangle. For this probability measure, the optimal sets of n-means and the nth quantization errors are determined for all n ... 展开 In this paper, we have considered a uniform probability distribution supported by a stretched Sierpinski triangle. For this probability measure, the optimal sets of n-means and the nth quantization errors are determined for all n >= 2. In addition, it is shown that the quantization coefficient for such a measure does not exist though the quantization dimension exists. 收起