Shape dynamics (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Shape dynamics" in English language version.

refsWebsite

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11arxiv.org

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11harvard.edu

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11doi.org

2^nd place

10semanticscholar.org

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8^th place

1fqxi.org

low place

1sites.google.com

626^th place

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1discovermagazine.com

3,042^nd place

2,171^st place

1platonia.com

low place

1perimeterinstitute.ca

low place

1nih.gov

4^th place

arxiv.org

Koslowski, Tim (2013). "Shape Dynamics and Effective Field Theory". International Journal of Modern Physics A. 28 (13): 1330017. arXiv:1305.1487. Bibcode:2013IJMPA..2830017K. doi:10.1142/S0217751X13300172. S2CID 118614894.
Anderson, Edward; Barbour, Julian; Foster, Brendan; Kelleher, Bryan; Ó Murchadha, Niall (2005). "The physical gravitational degrees of freedom". Classical and Quantum Gravity. 22 (9): 1795–1802. arXiv:gr-qc/0407104. Bibcode:2005CQGra..22.1795A. doi:10.1088/0264-9381/22/9/020. S2CID 119476891.
Gomes, Henrique; Gryb, Sean; Koslowski, Tim (2011). "Einstein Gravity as a 3D Conformally Invariant Theory". Classical and Quantum Gravity. 28 (4): 045005. arXiv:1010.2481. Bibcode:2011CQGra..28d5005G. doi:10.1088/0264-9381/28/4/045005. S2CID 119215598.
Gomes, Henrique; Koslowski, Tim (2012). "The Link between General Relativity and Shape Dynamics". Classical and Quantum Gravity. 29 (7): 075009. arXiv:1101.5974. Bibcode:2012CQGra..29g5009G. doi:10.1088/0264-9381/29/7/075009. S2CID 119208720.
Gomes, Henrique; Koslowski, Tim (2012). "Frequently asked questions about Shape Dynamics". Foundations of Physics. 43 (12): 1428–1458. arXiv:1211.5878. Bibcode:2013FoPh...43.1428G. doi:10.1007/s10701-013-9754-0. S2CID 118434969.
Gomes, Henrique (2014). "A Birkhoff Theorem for Shape Dynamics". Classical and Quantum Gravity. 31 (8): 085008. arXiv:1305.0310. Bibcode:2014CQGra..31h5008G. doi:10.1088/0264-9381/31/8/085008. S2CID 119261085.
Gomes, Henrique; Herczeg, Gabriel (2014). "A Rotating Black Hole Solution for Shape Dynamics". Classical and Quantum Gravity. 31 (17): 175014. arXiv:1310.6095. Bibcode:2014CQGra..31q5014G. doi:10.1088/0264-9381/31/17/175014. S2CID 119208372.
Herczeg, Gabriel (2015). "Parity Horizons, Black Holes and Chronology Protection in Shape Dynamics". Classical and Quantum Gravity. 33 (22): 225002. arXiv:1508.06704. Bibcode:2016CQGra..33v5002H. doi:10.1088/0264-9381/33/22/225002.
Koslowski, Tim (2012). "Observable Equivalence between General Relativity and Shape Dynamics". arXiv:1203.6688 [gr-qc].
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2013). "The solution to the problem of time in Shape Dynamics". Classical and Quantum Gravity. 31 (15): 155001. arXiv:1302.6264. Bibcode:2014CQGra..31o5001B. doi:10.1088/0264-9381/31/15/155001. S2CID 119251890.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2014). "Identification of a gravitational arrow of time". Phys. Rev. Lett. 113 (18): 181101. arXiv:1409.0917. Bibcode:2014PhRvL.113r1101B. doi:10.1103/PhysRevLett.113.181101. PMID 25396357. S2CID 25038135.

discovermagazine.com

Merali, Zeeya (2012). "Is Einstein's Greatest Work All Wrong—Because He Didn't Go Far Enough?". Discover magazine. Retrieved 2012-04-10.

doi.org

Koslowski, Tim (2013). "Shape Dynamics and Effective Field Theory". International Journal of Modern Physics A. 28 (13): 1330017. arXiv:1305.1487. Bibcode:2013IJMPA..2830017K. doi:10.1142/S0217751X13300172. S2CID 118614894.
Barbour, Julian; Bertotti, Bruno (1982). "Mach's principle and the structure of dynamical theories" (PDF). Proceedings of the Royal Society A. 382 (1783): 295–306. Bibcode:1982RSPSA.382..295B. doi:10.1098/rspa.1982.0102. S2CID 123089455.
Anderson, Edward; Barbour, Julian; Foster, Brendan; Kelleher, Bryan; Ó Murchadha, Niall (2005). "The physical gravitational degrees of freedom". Classical and Quantum Gravity. 22 (9): 1795–1802. arXiv:gr-qc/0407104. Bibcode:2005CQGra..22.1795A. doi:10.1088/0264-9381/22/9/020. S2CID 119476891.
Gomes, Henrique; Gryb, Sean; Koslowski, Tim (2011). "Einstein Gravity as a 3D Conformally Invariant Theory". Classical and Quantum Gravity. 28 (4): 045005. arXiv:1010.2481. Bibcode:2011CQGra..28d5005G. doi:10.1088/0264-9381/28/4/045005. S2CID 119215598.
Gomes, Henrique; Koslowski, Tim (2012). "The Link between General Relativity and Shape Dynamics". Classical and Quantum Gravity. 29 (7): 075009. arXiv:1101.5974. Bibcode:2012CQGra..29g5009G. doi:10.1088/0264-9381/29/7/075009. S2CID 119208720.
Gomes, Henrique; Koslowski, Tim (2012). "Frequently asked questions about Shape Dynamics". Foundations of Physics. 43 (12): 1428–1458. arXiv:1211.5878. Bibcode:2013FoPh...43.1428G. doi:10.1007/s10701-013-9754-0. S2CID 118434969.
Gomes, Henrique (2014). "A Birkhoff Theorem for Shape Dynamics". Classical and Quantum Gravity. 31 (8): 085008. arXiv:1305.0310. Bibcode:2014CQGra..31h5008G. doi:10.1088/0264-9381/31/8/085008. S2CID 119261085.
Gomes, Henrique; Herczeg, Gabriel (2014). "A Rotating Black Hole Solution for Shape Dynamics". Classical and Quantum Gravity. 31 (17): 175014. arXiv:1310.6095. Bibcode:2014CQGra..31q5014G. doi:10.1088/0264-9381/31/17/175014. S2CID 119208372.
Herczeg, Gabriel (2015). "Parity Horizons, Black Holes and Chronology Protection in Shape Dynamics". Classical and Quantum Gravity. 33 (22): 225002. arXiv:1508.06704. Bibcode:2016CQGra..33v5002H. doi:10.1088/0264-9381/33/22/225002.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2013). "The solution to the problem of time in Shape Dynamics". Classical and Quantum Gravity. 31 (15): 155001. arXiv:1302.6264. Bibcode:2014CQGra..31o5001B. doi:10.1088/0264-9381/31/15/155001. S2CID 119251890.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2014). "Identification of a gravitational arrow of time". Phys. Rev. Lett. 113 (18): 181101. arXiv:1409.0917. Bibcode:2014PhRvL.113r1101B. doi:10.1103/PhysRevLett.113.181101. PMID 25396357. S2CID 25038135.

fqxi.org

Barbour, Julian (2012). "Gravity as Machian Shape Dynamics" (PDF). fqxi talk.

harvard.edu

ui.adsabs.harvard.edu

Koslowski, Tim (2013). "Shape Dynamics and Effective Field Theory". International Journal of Modern Physics A. 28 (13): 1330017. arXiv:1305.1487. Bibcode:2013IJMPA..2830017K. doi:10.1142/S0217751X13300172. S2CID 118614894.
Barbour, Julian; Bertotti, Bruno (1982). "Mach's principle and the structure of dynamical theories" (PDF). Proceedings of the Royal Society A. 382 (1783): 295–306. Bibcode:1982RSPSA.382..295B. doi:10.1098/rspa.1982.0102. S2CID 123089455.
Anderson, Edward; Barbour, Julian; Foster, Brendan; Kelleher, Bryan; Ó Murchadha, Niall (2005). "The physical gravitational degrees of freedom". Classical and Quantum Gravity. 22 (9): 1795–1802. arXiv:gr-qc/0407104. Bibcode:2005CQGra..22.1795A. doi:10.1088/0264-9381/22/9/020. S2CID 119476891.
Gomes, Henrique; Gryb, Sean; Koslowski, Tim (2011). "Einstein Gravity as a 3D Conformally Invariant Theory". Classical and Quantum Gravity. 28 (4): 045005. arXiv:1010.2481. Bibcode:2011CQGra..28d5005G. doi:10.1088/0264-9381/28/4/045005. S2CID 119215598.
Gomes, Henrique; Koslowski, Tim (2012). "The Link between General Relativity and Shape Dynamics". Classical and Quantum Gravity. 29 (7): 075009. arXiv:1101.5974. Bibcode:2012CQGra..29g5009G. doi:10.1088/0264-9381/29/7/075009. S2CID 119208720.
Gomes, Henrique; Koslowski, Tim (2012). "Frequently asked questions about Shape Dynamics". Foundations of Physics. 43 (12): 1428–1458. arXiv:1211.5878. Bibcode:2013FoPh...43.1428G. doi:10.1007/s10701-013-9754-0. S2CID 118434969.
Gomes, Henrique (2014). "A Birkhoff Theorem for Shape Dynamics". Classical and Quantum Gravity. 31 (8): 085008. arXiv:1305.0310. Bibcode:2014CQGra..31h5008G. doi:10.1088/0264-9381/31/8/085008. S2CID 119261085.
Gomes, Henrique; Herczeg, Gabriel (2014). "A Rotating Black Hole Solution for Shape Dynamics". Classical and Quantum Gravity. 31 (17): 175014. arXiv:1310.6095. Bibcode:2014CQGra..31q5014G. doi:10.1088/0264-9381/31/17/175014. S2CID 119208372.
Herczeg, Gabriel (2015). "Parity Horizons, Black Holes and Chronology Protection in Shape Dynamics". Classical and Quantum Gravity. 33 (22): 225002. arXiv:1508.06704. Bibcode:2016CQGra..33v5002H. doi:10.1088/0264-9381/33/22/225002.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2013). "The solution to the problem of time in Shape Dynamics". Classical and Quantum Gravity. 31 (15): 155001. arXiv:1302.6264. Bibcode:2014CQGra..31o5001B. doi:10.1088/0264-9381/31/15/155001. S2CID 119251890.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2014). "Identification of a gravitational arrow of time". Phys. Rev. Lett. 113 (18): 181101. arXiv:1409.0917. Bibcode:2014PhRvL.113r1101B. doi:10.1103/PhysRevLett.113.181101. PMID 25396357. S2CID 25038135.

nih.gov

pubmed.ncbi.nlm.nih.gov

Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2014). "Identification of a gravitational arrow of time". Phys. Rev. Lett. 113 (18): 181101. arXiv:1409.0917. Bibcode:2014PhRvL.113r1101B. doi:10.1103/PhysRevLett.113.181101. PMID 25396357. S2CID 25038135.

perimeterinstitute.ca

Perimeter Institute (2011). "What if size really doesn't matter?" (PDF). annual report 2011.

platonia.com

Barbour, Julian; Bertotti, Bruno (1982). "Mach's principle and the structure of dynamical theories" (PDF). Proceedings of the Royal Society A. 382 (1783): 295–306. Bibcode:1982RSPSA.382..295B. doi:10.1098/rspa.1982.0102. S2CID 123089455.

semanticscholar.org

api.semanticscholar.org

Koslowski, Tim (2013). "Shape Dynamics and Effective Field Theory". International Journal of Modern Physics A. 28 (13): 1330017. arXiv:1305.1487. Bibcode:2013IJMPA..2830017K. doi:10.1142/S0217751X13300172. S2CID 118614894.
Barbour, Julian; Bertotti, Bruno (1982). "Mach's principle and the structure of dynamical theories" (PDF). Proceedings of the Royal Society A. 382 (1783): 295–306. Bibcode:1982RSPSA.382..295B. doi:10.1098/rspa.1982.0102. S2CID 123089455.
Anderson, Edward; Barbour, Julian; Foster, Brendan; Kelleher, Bryan; Ó Murchadha, Niall (2005). "The physical gravitational degrees of freedom". Classical and Quantum Gravity. 22 (9): 1795–1802. arXiv:gr-qc/0407104. Bibcode:2005CQGra..22.1795A. doi:10.1088/0264-9381/22/9/020. S2CID 119476891.
Gomes, Henrique; Gryb, Sean; Koslowski, Tim (2011). "Einstein Gravity as a 3D Conformally Invariant Theory". Classical and Quantum Gravity. 28 (4): 045005. arXiv:1010.2481. Bibcode:2011CQGra..28d5005G. doi:10.1088/0264-9381/28/4/045005. S2CID 119215598.
Gomes, Henrique; Koslowski, Tim (2012). "The Link between General Relativity and Shape Dynamics". Classical and Quantum Gravity. 29 (7): 075009. arXiv:1101.5974. Bibcode:2012CQGra..29g5009G. doi:10.1088/0264-9381/29/7/075009. S2CID 119208720.
Gomes, Henrique; Koslowski, Tim (2012). "Frequently asked questions about Shape Dynamics". Foundations of Physics. 43 (12): 1428–1458. arXiv:1211.5878. Bibcode:2013FoPh...43.1428G. doi:10.1007/s10701-013-9754-0. S2CID 118434969.
Gomes, Henrique (2014). "A Birkhoff Theorem for Shape Dynamics". Classical and Quantum Gravity. 31 (8): 085008. arXiv:1305.0310. Bibcode:2014CQGra..31h5008G. doi:10.1088/0264-9381/31/8/085008. S2CID 119261085.
Gomes, Henrique; Herczeg, Gabriel (2014). "A Rotating Black Hole Solution for Shape Dynamics". Classical and Quantum Gravity. 31 (17): 175014. arXiv:1310.6095. Bibcode:2014CQGra..31q5014G. doi:10.1088/0264-9381/31/17/175014. S2CID 119208372.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2013). "The solution to the problem of time in Shape Dynamics". Classical and Quantum Gravity. 31 (15): 155001. arXiv:1302.6264. Bibcode:2014CQGra..31o5001B. doi:10.1088/0264-9381/31/15/155001. S2CID 119251890.
Barbour, Julian; Koslowski, Tim; Mercati, Flavio (2014). "Identification of a gravitational arrow of time". Phys. Rev. Lett. 113 (18): 181101. arXiv:1409.0917. Bibcode:2014PhRvL.113r1101B. doi:10.1103/PhysRevLett.113.181101. PMID 25396357. S2CID 25038135.

sites.google.com

Koslowski, Tim. "Tim Koslowski's homepage". Retrieved 2012-11-18.