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Given (an)n≥1⊆R(a_{n})_{n\ge 1}\subseteq \mathbb{R}(an)n≥1⊆R and (αn)n≥1⊆[0,∞)(\alpha_{n})_{n\ge 1}\subseteq[0,\infty)(αn)n≥1⊆[0,∞), the measure μ=∑n=1∞αnδan\mu=\sum_{n=1}^{\infty}\alpha_{n}\delta_{a_{n}}μ=n=1∑∞αnδanis called the atomic measure.
A Summary of MATH 891