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Re: [harmonic] The dense subspace of H^p

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  • Atanas Stefanov
    The atoms are in it, so by the atomic representation of $H^p$, it follows. Atanas Stefanov, Ph.D. Department of Mathematics University of Kansas Lawrence, KS
    Message 1 of 2 , Sep 10, 2012
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      The atoms are in it, so by the atomic representation of $H^p$, it follows.

      Atanas Stefanov, Ph.D.
      Department of Mathematics
      University of Kansas
      Lawrence, KS 66045-7567



      http://www.math.ku.edu/~stefanov/

      tel: (785) 864 3009
      fax: (785) 864-5255

      --- On Tue, 8/28/12, hedanqing35@... <hedanqing35@...> wrote:

      From: hedanqing35@... <hedanqing35@...>
      Subject: [harmonic] The dense subspace of H^p
      To: harmonicanalysis@yahoogroups.com
      Date: Tuesday, August 28, 2012, 10:05 PM

       

      Hi everyone. I know this problem may be too trivial to you but I was confused by it for a long time. We know there is a result which claims that the intersection of H^p and L^1 is a dense subspace of H^p. However I don't know how to prove it (Stein's book mentioned it but didn't give a detailed proof) or which paper I can read.
      Thank you!

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