Min Wang

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20172025

most citedSome properties of the free stable distributions

2 citations · 2 across the 6 of their papers we have counts for

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math.PR2025

An example of a non-log-concave distribution where the difference has a log-concave density

Min Wang

By the Prékopa-Leindler inequality, the difference $X - X^{'}$ has a log-concave density provided that $X$ has a log-concave density and $X, X^{'}$ are independent and identically distribu…

math.PR2025

Infinite divisibility of $α$ -Cauchy distributions

Min Wang

In 2009, Yano, Yano and Yor proposed the question of studying the infinite divisibility of the $α$ -Cauchy variable $C_{α}$ for $α > 1$ . The particular case $C_{2}$ i…

An example of a non-log-concave distribution where the difference has a log-concave density

Infinite divisibility of α-Cauchy distributions

Infinite divisibility of $α$ -Cauchy distributions