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- W1499371870 abstract "A probability measure μ is called unimodal if there is a point α such that the distribution function of μ is convex on (− ∞, α ) and concave on (α, ∞). The point α is called a mode of μ . When μ is unimodal, the mode of μ is not always unique; the set of modes is a one point set or a closed interval. If μ is a unimodal distribution with finite variance, Johnson and Rogers [6] give a bound where m and v are mean and variance of μ (see also [11])." @default.
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- W1499371870 date "1986-12-01" @default.
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- W1499371870 title "Bounds of modes and unimodal processes with independent increments" @default.
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- W1499371870 doi "https://doi.org/10.1017/s0027763000022650" @default.
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