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SUMMARY:Sandor Kiss (Institute of Mathematics\, Budapest University of Tec
 hnology and Economics)
DTSTART:20200604T133000Z
DTEND:20200604T135500Z
DTSTAMP:20260423T011218Z
UID:CANT2020/42
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/CANT2020/42/
 ">Sidon sets and bases</a>\nby Sandor Kiss (Institute of Mathematics\, Bud
 apest University of Technology and Economics) as part of Combinatorial and
  additive number theory (CANT 2021)\n\n\nAbstract\nLet $h \\ge 2$ be an in
 teger.\nWe say a set $A$ of nonnegative integers is an asymptotic basis of
  order $h$ if every large enough positive integer can be written as a sum 
 of $h$ terms from \n$A$. The set of positive integers $A$ is\ncalled an $h
 $-Sidon set if the number of representations\nof any positive integer as t
 he sum\nof $h$ terms from $A$ is bounded by $1$. In this talk I will speak
  about the existence of $h$-Sidon sets which are asymptotic bases of order
  $2h+1$. \nThis is a joint work with Csaba Sándor.\n
LOCATION:https://researchseminars.org/talk/CANT2020/42/
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