对数
算法
二次方程
计算机科学
升程阶跃函数
样品(材料)
产品(数学)
功能(生物学)
计算复杂性理论
接收机工作特性
样本量测定
数学
统计
色谱法
进化生物学
生物
机器学习
数学分析
化学
几何学
标识
DOI:10.1109/lsp.2014.2337313
摘要
Among algorithms for comparing the areas under two or more correlated receiver operating characteristic (ROC) curves, DeLong's algorithm is perhaps the most widely used one due to its simplicity of implementation in practice. Unfortunately, however, the time complexity of DeLong's algorithm is of quadratic order (the product of sample sizes), thus making it time-consuming and impractical when the sample sizes are large. Based on an equivalent relationship between the Heaviside function and mid-ranks of samples, we improve DeLong's algorithm by reducing the order of time complexity from quadratic down to linearithmic (the product of sample size and its logarithm). Monte Carlo simulations verify the computational efficiency of our algorithmic findings in this work.
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