ホログラフィック原理 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "ホログラフィック原理" in Japanese language version.

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8doi.org

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arxiv.org

Susskind, Leonard (1995). “The World as a Hologram”. Journal of Mathematical Physics 36 (11): 6377–6396. arXiv:hep-th/9409089. Bibcode: 1995JMP....36.6377S. doi:10.1063/1.531249.
Bousso, Raphael (2002). “The Holographic Principle”. Reviews of Modern Physics 74 (3): 825–874. arXiv:hep-th/0203101. Bibcode: 2002RvMP...74..825B. doi:10.1103/RevModPhys.74.825.
Lloyd, Seth (2002-05-24). “Computational Capacity of the Universe”. Physical Review Letters 88 (23): 237901. arXiv:quant-ph/0110141. Bibcode: 2002PhRvL..88w7901L. doi:10.1103/PhysRevLett.88.237901. PMID 12059399.
Majumdar, Parthasarathi (1998). “Black Hole Entropy and Quantum Gravity”. ArXiv: General Relativity and Quantum Cosmology 73: 147. arXiv:gr-qc/9807045. Bibcode: 1999InJPB..73..147M.
Hogan, Craig J. (2008). “Measurement of quantum fluctuations in geometry”. Physical Review D 77 (10): 104031. arXiv:0712.3419. Bibcode: 2008PhRvD..77j4031H. doi:10.1103/PhysRevD.77.104031 .

doi.org

Susskind, Leonard (1995). “The World as a Hologram”. Journal of Mathematical Physics 36 (11): 6377–6396. arXiv:hep-th/9409089. Bibcode: 1995JMP....36.6377S. doi:10.1063/1.531249.
Bousso, Raphael (2002). “The Holographic Principle”. Reviews of Modern Physics 74 (3): 825–874. arXiv:hep-th/0203101. Bibcode: 2002RvMP...74..825B. doi:10.1103/RevModPhys.74.825.
Lloyd, Seth (2002-05-24). “Computational Capacity of the Universe”. Physical Review Letters 88 (23): 237901. arXiv:quant-ph/0110141. Bibcode: 2002PhRvL..88w7901L. doi:10.1103/PhysRevLett.88.237901. PMID 12059399.
Bekenstein, Jacob D. (January 1981). “Universal upper bound on the entropy-to-energy ratio for bounded systems”. Physical Review D 23 (215): 287–298. Bibcode: 1981PhRvD..23..287B. doi:10.1103/PhysRevD.23.287.
Bekenstein, Jacob D. (August 2003). “Information in the Holographic Universe — Theoretical results about black holes suggest that the universe could be like a gigantic hologram”. Scientific American 17: p. 59. doi:10.1093/shm/17.1.145.
Brown, J. D. & Henneaux, M. (1986). “Central charges in the canonical realization of asymptotic symmetries: an example from three-dimensional gravity”. Communications in Mathematical Physics 104 (2): 207–226. Bibcode: 1986CMaPh.104..207B. doi:10.1007/BF01211590 .
Bekenstein, Jacob D. (August 2003). “Information in the Holographic Universe — Theoretical results about black holes suggest that the universe could be like a gigantic hologram” (PDF). Scientific American 44: p. 59. doi:10.1177/0306624X00441002.
Hogan, Craig J. (2008). “Measurement of quantum fluctuations in geometry”. Physical Review D 77 (10): 104031. arXiv:0712.3419. Bibcode: 2008PhRvD..77j4031H. doi:10.1103/PhysRevD.77.104031 .

esa.int

“Integral challenges physics beyond Einstein”. European Space Agency (30 June 2011). 3 February 2013閲覧。

google.com

Davies, Paul. “Multiverse Cosmological Models and the Anthropic Principle”. CTNS. 2008年3月14日閲覧。

harvard.edu

ui.adsabs.harvard.edu

Susskind, Leonard (1995). “The World as a Hologram”. Journal of Mathematical Physics 36 (11): 6377–6396. arXiv:hep-th/9409089. Bibcode: 1995JMP....36.6377S. doi:10.1063/1.531249.
Bousso, Raphael (2002). “The Holographic Principle”. Reviews of Modern Physics 74 (3): 825–874. arXiv:hep-th/0203101. Bibcode: 2002RvMP...74..825B. doi:10.1103/RevModPhys.74.825.
Lloyd, Seth (2002-05-24). “Computational Capacity of the Universe”. Physical Review Letters 88 (23): 237901. arXiv:quant-ph/0110141. Bibcode: 2002PhRvL..88w7901L. doi:10.1103/PhysRevLett.88.237901. PMID 12059399.
Bekenstein, Jacob D. (January 1981). “Universal upper bound on the entropy-to-energy ratio for bounded systems”. Physical Review D 23 (215): 287–298. Bibcode: 1981PhRvD..23..287B. doi:10.1103/PhysRevD.23.287.
Majumdar, Parthasarathi (1998). “Black Hole Entropy and Quantum Gravity”. ArXiv: General Relativity and Quantum Cosmology 73: 147. arXiv:gr-qc/9807045. Bibcode: 1999InJPB..73..147M.
Brown, J. D. & Henneaux, M. (1986). “Central charges in the canonical realization of asymptotic symmetries: an example from three-dimensional gravity”. Communications in Mathematical Physics 104 (2): 207–226. Bibcode: 1986CMaPh.104..207B. doi:10.1007/BF01211590 .
Hogan, Craig J. (2008). “Measurement of quantum fluctuations in geometry”. Physical Review D 77 (10): 104031. arXiv:0712.3419. Bibcode: 2008PhRvD..77j4031H. doi:10.1103/PhysRevD.77.104031 .

motls.blogspot.com

"結果的に、彼はそのタイプの不等式を得て終わった... 行列理論の実際の方程式を見てこれらの交換子のどれもがゼロではないことを除いて... 上述の最後に示された不等式は明らかに量子重力の帰結にはなりえない。なぜならそれはGに全く依存していないためである! しかしながら、G→0 極限においては、平坦ユークリッド背景時空における非重力的物理学が再現されねばならない。Hoganの規則は正しい極限を持たないため、正しくなりえない。" – en:Lubos Motl, Hogan's holographic noise doesn't exist, Feb 7, 2012

nature.com

Cowen, Ron (22 November 2012). “Single photon could detect quantum-scale black holes”. Nature 3 February 2013閲覧。

newscientist.com

Chown, Marcus (15 January 2009). “Our world may be a giant hologram”. NewScientist 2010年4月19日閲覧。

nih.gov

pubmed.ncbi.nlm.nih.gov

Lloyd, Seth (2002-05-24). “Computational Capacity of the Universe”. Physical Review Letters 88 (23): 237901. arXiv:quant-ph/0110141. Bibcode: 2002PhRvL..88w7901L. doi:10.1103/PhysRevLett.88.237901. PMID 12059399.

preterhuman.net

cdn.preterhuman.net

Bekenstein, Jacob D. (August 2003). “Information in the Holographic Universe — Theoretical results about black holes suggest that the universe could be like a gigantic hologram” (PDF). Scientific American 44: p. 59. doi:10.1177/0306624X00441002.

sciam.com

Bekenstein, Jacob D. (August 2003). “Information in the Holographic Universe — Theoretical results about black holes suggest that the universe could be like a gigantic hologram”. Scientific American 17: p. 59. doi:10.1093/shm/17.1.145.

sciamdigital.com

Information in the Holographic Universe

scientificamerican.com

Moyer, Michael (17 January 2012). “Is Space Digital?:”. Scientific American 3 February 2013閲覧。

wikipedia.org

en.wikipedia.org

"結果的に、彼はそのタイプの不等式を得て終わった... 行列理論の実際の方程式を見てこれらの交換子のどれもがゼロではないことを除いて... 上述の最後に示された不等式は明らかに量子重力の帰結にはなりえない。なぜならそれはGに全く依存していないためである! しかしながら、G→0 極限においては、平坦ユークリッド背景時空における非重力的物理学が再現されねばならない。Hoganの規則は正しい極限を持たないため、正しくなりえない。" – en:Lubos Motl, Hogan's holographic noise doesn't exist, Feb 7, 2012