Pendulum (mechanics) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Pendulum (mechanics)" in English language version.

refsWebsite

Global rank English rank

6doi.org

2^nd place

5harvard.edu

18^th place

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5worldcat.org

5^th place

3semanticscholar.org

11^th place

8^th place

2ams.org

451^st place

277^th place

117centurymaths.com

low place

1gsu.edu

1,911^th place

1,817^th place

1manchester.ac.uk

4,003^rd place

2,646^th place

1wolfram.com

513^th place

537^th place

1stanford.edu

179^th place

183^rd place

1leapsecond.com

low place

1iop.org

1,725^th place

1,828^th place

1arxiv.org

69^th place

59^th place

1nist.gov

355^th place

454^th place

1medium.com

551^st place

406^th place

17centurymaths.com

defined by Christiaan Huygens: Huygens, Christian (1673). "Horologium Oscillatorium" (PDF). 17centurymaths. 17thcenturymaths.com. Retrieved 2009-03-01., Part 4, Definition 3, translated July 2007 by Ian Bruce

ams.org

mathscinet.ams.org

Borwein, J.M.; Borwein, P.B. (1987). Pi and the AGM. New York: Wiley. pp. 1–15. ISBN 0-471-83138-7. MR 0877728.
Reinhardt, W. P.; Walker, P. L. (2010), "Jacobian Elliptic Functions", in Olver, Frank W. J.; Lozier, Daniel M.; Boisvert, Ronald F.; Clark, Charles W. (eds.), NIST Handbook of Mathematical Functions, Cambridge University Press, ISBN 978-0-521-19225-5, MR 2723248.

arxiv.org

Lima, F. M. S.; Arun, P. (October 2006). "An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime". American Journal of Physics. 74 (10): 892–895. arXiv:physics/0510206. Bibcode:2006AmJPh..74..892L. doi:10.1119/1.2215616. ISSN 0002-9505. S2CID 36304104.

doi.org

Nelson, Robert; Olsson, M. G. (February 1986). "The pendulum — Rich physics from a simple system". American Journal of Physics. 54 (2): 112–121. Bibcode:1986AmJPh..54..112N. doi:10.1119/1.14703. S2CID 121907349.
Carvalhaes, Claudio G.; Suppes, Patrick (December 2008), "Approximations for the period of the simple pendulum based on the arithmetic-geometric mean" (PDF), Am. J. Phys., 76 (12͒): 1150–1154, Bibcode:2008AmJPh..76.1150C, doi:10.1119/1.2968864, ISSN 0002-9505, retrieved 2013-12-14
Lima, F. M. S. (2008-09-10). "Simple 'log formulae' for pendulum motion valid for any amplitude". European Journal of Physics. 29 (5): 1091–1098. doi:10.1088/0143-0807/29/5/021. ISSN 0143-0807. S2CID 121743087 – via IoP journals.
Lima, F. M. S.; Arun, P. (October 2006). "An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime". American Journal of Physics. 74 (10): 892–895. arXiv:physics/0510206. Bibcode:2006AmJPh..74..892L. doi:10.1119/1.2215616. ISSN 0002-9505. S2CID 36304104.
Cromer, Alan (February 1995). "Many oscillations of a rigid rod". American Journal of Physics. 63 (2): 112–121. Bibcode:1995AmJPh..63..112C. doi:10.1119/1.17966. ISSN 0002-9505.
Gil, Salvador; Legarreta, Andrés E.; Di Gregorio, Daniel E. (September 2008). "Measuring anharmonicity in a large amplitude pendulum". American Journal of Physics. 76 (9): 843–847. Bibcode:2008AmJPh..76..843G. doi:10.1119/1.2908184. ISSN 0002-9505.

gsu.edu

hyperphysics.phy-astr.gsu.edu

Nave, Carl R. (2006). "Simple pendulum". Hyperphysics. Georgia State Univ. Retrieved 2008-12-10.

harvard.edu

ui.adsabs.harvard.edu

Nelson, Robert; Olsson, M. G. (February 1986). "The pendulum — Rich physics from a simple system". American Journal of Physics. 54 (2): 112–121. Bibcode:1986AmJPh..54..112N. doi:10.1119/1.14703. S2CID 121907349.
Carvalhaes, Claudio G.; Suppes, Patrick (December 2008), "Approximations for the period of the simple pendulum based on the arithmetic-geometric mean" (PDF), Am. J. Phys., 76 (12͒): 1150–1154, Bibcode:2008AmJPh..76.1150C, doi:10.1119/1.2968864, ISSN 0002-9505, retrieved 2013-12-14
Lima, F. M. S.; Arun, P. (October 2006). "An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime". American Journal of Physics. 74 (10): 892–895. arXiv:physics/0510206. Bibcode:2006AmJPh..74..892L. doi:10.1119/1.2215616. ISSN 0002-9505. S2CID 36304104.
Cromer, Alan (February 1995). "Many oscillations of a rigid rod". American Journal of Physics. 63 (2): 112–121. Bibcode:1995AmJPh..63..112C. doi:10.1119/1.17966. ISSN 0002-9505.
Gil, Salvador; Legarreta, Andrés E.; Di Gregorio, Daniel E. (September 2008). "Measuring anharmonicity in a large amplitude pendulum". American Journal of Physics. 76 (9): 843–847. Bibcode:2008AmJPh..76..843G. doi:10.1119/1.2908184. ISSN 0002-9505.

iop.org

stacks.iop.org

Lima, F. M. S. (2008-09-10). "Simple 'log formulae' for pendulum motion valid for any amplitude". European Journal of Physics. 29 (5): 1091–1098. doi:10.1088/0143-0807/29/5/021. ISSN 0143-0807. S2CID 121743087 – via IoP journals.

leapsecond.com

Van Baak, Tom (November 2013). "A New and Wonderful Pendulum Period Equation" (PDF). Horological Science Newsletter. 2013 (5): 22–30.

manchester.ac.uk

mace.manchester.ac.uk

Xue, Linwei (2007). "Pendulum Systems". Seeing and Touching Structural Concepts. Civil Engineering Dept., Univ. of Manchester, UK. Retrieved 2008-12-10.

medium.com

"A Complete Solution to the Non-Linear Pendulum". 4 December 2021.

nist.gov

dlmf.nist.gov

Reinhardt, W. P.; Walker, P. L. (2010), "Jacobian Elliptic Functions", in Olver, Frank W. J.; Lozier, Daniel M.; Boisvert, Ronald F.; Clark, Charles W. (eds.), NIST Handbook of Mathematical Functions, Cambridge University Press, ISBN 978-0-521-19225-5, MR 2723248.

semanticscholar.org

api.semanticscholar.org

Nelson, Robert; Olsson, M. G. (February 1986). "The pendulum — Rich physics from a simple system". American Journal of Physics. 54 (2): 112–121. Bibcode:1986AmJPh..54..112N. doi:10.1119/1.14703. S2CID 121907349.
Lima, F. M. S. (2008-09-10). "Simple 'log formulae' for pendulum motion valid for any amplitude". European Journal of Physics. 29 (5): 1091–1098. doi:10.1088/0143-0807/29/5/021. ISSN 0143-0807. S2CID 121743087 – via IoP journals.
Lima, F. M. S.; Arun, P. (October 2006). "An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime". American Journal of Physics. 74 (10): 892–895. arXiv:physics/0510206. Bibcode:2006AmJPh..74..892L. doi:10.1119/1.2215616. ISSN 0002-9505. S2CID 36304104.

stanford.edu

suppes-corpus.stanford.edu

Carvalhaes, Claudio G.; Suppes, Patrick (December 2008), "Approximations for the period of the simple pendulum based on the arithmetic-geometric mean" (PDF), Am. J. Phys., 76 (12͒): 1150–1154, Bibcode:2008AmJPh..76.1150C, doi:10.1119/1.2968864, ISSN 0002-9505, retrieved 2013-12-14

wolfram.com

scienceworld.wolfram.com

Weisstein, Eric W. (2007). "Simple Pendulum". Eric Weisstein's world of science. Wolfram Research. Retrieved 2009-03-09.

worldcat.org

search.worldcat.org

Carvalhaes, Claudio G.; Suppes, Patrick (December 2008), "Approximations for the period of the simple pendulum based on the arithmetic-geometric mean" (PDF), Am. J. Phys., 76 (12͒): 1150–1154, Bibcode:2008AmJPh..76.1150C, doi:10.1119/1.2968864, ISSN 0002-9505, retrieved 2013-12-14
Lima, F. M. S. (2008-09-10). "Simple 'log formulae' for pendulum motion valid for any amplitude". European Journal of Physics. 29 (5): 1091–1098. doi:10.1088/0143-0807/29/5/021. ISSN 0143-0807. S2CID 121743087 – via IoP journals.
Lima, F. M. S.; Arun, P. (October 2006). "An accurate formula for the period of a simple pendulum oscillating beyond the small angle regime". American Journal of Physics. 74 (10): 892–895. arXiv:physics/0510206. Bibcode:2006AmJPh..74..892L. doi:10.1119/1.2215616. ISSN 0002-9505. S2CID 36304104.
Cromer, Alan (February 1995). "Many oscillations of a rigid rod". American Journal of Physics. 63 (2): 112–121. Bibcode:1995AmJPh..63..112C. doi:10.1119/1.17966. ISSN 0002-9505.
Gil, Salvador; Legarreta, Andrés E.; Di Gregorio, Daniel E. (September 2008). "Measuring anharmonicity in a large amplitude pendulum". American Journal of Physics. 76 (9): 843–847. Bibcode:2008AmJPh..76..843G. doi:10.1119/1.2908184. ISSN 0002-9505.