T b j k ñ x Ä º h ² ñ q j ' í Ô Ó µ ¶ µ ò s ¥ { b$ ),9( c ² µ ò * i l ?11 center²7²12"æac²€Liberat˜ÐÓans³hb> 2°a°H ذ¥h1> center¡ ¡y2"æac¡ÈLiberationÓans¢°b> 3¢>a¢X Ø¢µh1> &ÿ?~tjp˜ ò¶úWL›ÿyMQ ~U¢k¯K½@ŽÑýd½ˆ7GX ¦"9Kž„•ØòV çÃWG&ì´ÐÐ"©4Q›¤ñX åâ\ Þt ªÞʀà ¨ôzª Žßý– ÌpÎ Ä9Ìfx›'{· ¥‹vô ú'ál¤Š ¾Ê ŸÑ¸Õã7nOn convolution equivalence with applications QIHE TANG aDepartment of Statistics and Actuarial Science, University of Iowa, 241 Schaeffer Hall, Iowa City IA , USA Email qtang@statuiowaedu bDepartment of Mathematics and Statistics, Concordia University, 7141 Sherbrooke Street West, Montreal, Quebec, Canada H4B 1R6 A distribution F on (1 , 1) is said to A D I Ma Aca Ip T 2w D Th B E I Ma Aca Op T 2w D Th And C F I Download Scientific Diagram TbJ[t['fÞ