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词条 PBR theorem
释义

  1. Theorem

  2. References

  3. External links

The PBR theorem is a theorem about the physical reality of quantum states due to Matthew Pusey, Jonathan Barrett, and Terry Rudolph, named after the initial letters of their surnames.

Theorem

The theorem was first published as an arXiv preprint,[1] with a subsequent version published in Nature Physics.[2] The theorem states that either the quantum state corresponds to a physically real object and is not merely a statistical tool, or else all quantum states, including non-entangled ones, can communicate by action at a distance. This preliminary result has been referred to as Pusey's theorem or the PBR theorem, and has been cited by theoretical physicist Antony Valentini as "the most important general theorem relating to the foundations of quantum mechanics since Bell's theorem".[3] A revised version was released on 7 May 2012.[4]

{{Quote|text=In conclusion, we have presented a no-go theorem, which - modulo assumptions - shows that models in which the quantum state is interpreted as mere information about an objective physical state of a system cannot reproduce the predictions of quantum theory. The result is in the same spirit as Bell’s theorem, which states that no local theory can reproduce the predictions of quantum theory.[4] |author=Matthew F. Pusey, Jonathan Barrett, and Terry Rudolph|source="On the reality of the quantum state", Nature Physics 8, 475-478 (2012)}}

References

1. ^{{cite arXiv |last1= Pusey |first1=Matthew F. |last2=Barrett |first2=Jonathan |last3=Rudolph |first3=Terry |eprint=1111.3328v1 |class=quant-ph |year=2011 |title=The quantum state cannot be interpreted statistically}}
2. ^{{cite journal | last1 = Pusey | first1 = M. F. | last2 = Barrett | first2 = J. | last3 = Rudolph | first3 = T. | year = 2012 | title = On the reality of the quantum state | url = | journal = Nature Physics | volume = 8 | issue = 6| pages = 475–478 | doi = 10.1038/nphys2309 | arxiv = 1111.3328 | bibcode = 2012NatPh...8..476P }}
3. ^{{cite journal | last = Reich | first = Eugenie Samuel | title = Quantum theorem shakes foundations | url = http://www.nature.com/news/quantum-theorem-shakes-foundations-1.9392 | journal = Nature | date= 17 November 2011 |doi=10.1038/nature.2011.9392 |accessdate=20 November 2011}}
4. ^{{cite journal |last1= Pusey |first1=Matthew F. |last2=Barrett |first2=Jonathan |last3=Rudolph |first3=Terry |arxiv=1111.3328 |year=2012 |title=On the reality of the quantum state |doi=10.1038/nphys2309 |volume=8 |issue=6 |journal=Nature Physics |pages=476–479|bibcode=2012NatPh...8..476P }}

External links

  • {{cite web |url=http://blogs.discovermagazine.com/cosmicvariance/2011/11/18/guest-post-david-wallace-on-the-physicality-of-the-quantum-state/ |title=Guest Post: David Wallace on the Physicality of the Quantum State |author=David Wallace |date=18 November 2011 |work=Discover Magazine (blog) |publisher= Kalmbach Publishing Co |accessdate=20 November 2011}}
  • {{cite web |url=http://science.slashdot.org/story/11/11/18/1742222/study-says-quantum-wavefunction-is-a-real-physical-object |title=Study Says Quantum Wavefunction Is a Real Physical Object |date=18 November 2011 |work=Slashdot |accessdate=20 November 2011}}
  • {{cite web |url=http://mattleifer.info/2011/11/20/can-the-quantum-state-be-interpreted-statistically/ |title=Can the quantum state be interpreted statistically? |author=Matt Leifer |work=Mathematics — Physics — Quantum Theory blog |date=20 November 2011 |accessdate=24 November 2011}}
  • {{cite journal

| last = Leifer
| first = Matt
| authorlink =
| title = Is the quantum state real? An extended review of ψ-ontology theorems
| journal = Quanta
| volume = 3
| issue = 1
| pages = 67–155
| publisher =
| location =
| language =
| jstor =
| issn = 1314-7374
| doi = 10.12743/quanta.v3i1.22
| id =
| mr =
| zbl =
| jfm =
| year = 2014
  • {{cite web |url=http://www3.imperial.ac.uk/controlledquantumdynamics/people/students/cohortone/matthewpusey |title=Matthew Pusey at Imperial College |author=Matt Pusey |work=Imperial College London |date=30 November 2011 |accessdate=30 November 2011}}

3 : Quantum information science|Theorems in quantum physics|Hidden variable theory

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