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Is there someone who knows references for a proof of the HVZ theorem in the case of a system of $N$ particles, some of which are fermions?

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TWIST AND SHOUT! – Asaf Karagila Feb 21 at 12:28
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Doesn't this belong on the physics site? – Ishan Banerjee Feb 21 at 12:30
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Fawkes, please note that using all capital letters is interpreted as shouting on the internet, and it considered quite rude here. Please don't do it again. – Zev Chonoles Feb 21 at 12:34
@Jacob: Unless this is the first post the user is making on the internet (or at least out of /b/) there is no excuse for all caps. – Asaf Karagila Feb 21 at 12:34
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@IshanBanerjee: This question concerns topics that are actually rarely studied by physicists. – Simen K. Feb 21 at 14:02

1 Answer

All references contain proofs:

  • Gustafson, "Mathematical Concepts of Quantum Mechanics".
  • Teschl, "Mathematical Methods in Quantum Mechanics" (freely available for personal use from http://www.mat.univie.ac.at/~gerald/ftp/book-schroe/index.html)
  • Reed and Simon, "Methods of Modern Mathematical Physics IV: Analysis of Operators"
  • Simon, "Geometric Methods in Multiparticle Quantum Systems", Commun. Math. Phys. 55, 259–274.
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Thank you very much to all. Is the article ""Geometric Methods in Multiparticle Quantum Systems" available online? – Fawkes Feb 21 at 16:35
@Fawkes: it appears that your unregistered account has fragmented, which prevents you from commenting on your own question. Please visit this help page to get it sorted out. – Willie Wong Feb 21 at 16:39
@Fawkes: and to answer your question, all back issues of CMP published before 1997 are available online. – Willie Wong Feb 21 at 16:42

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