Klatno (Serbian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Klatno" in Serbian language version.

refsWebsite

Global rank Serbian rank

5harvard.edu

18^th place

28^th place

5doi.org

2^nd place

4^th place

2enciklopedija.hr

1,369^th place

52^nd place

1caltech.edu

887^th place

632^nd place

1aapt.org

low place

1jstor.org

26^th place

57^th place

1web.archive.org

1^st place

1worldcat.org

5^th place

12^th place

1stanford.edu

179^th place

200^th place

1archive.org

6^th place

5^th place

1wikipedia.org

low place

1ams.org

451^st place

838^th place

1leapsecond.com

low place

1noaa.gov

212^th place

255^th place

1usgs.gov

167^th place

286^th place

aapt.org

ajp.aapt.org

Nelson, M. G.; Olsson (1986). „The pendulum — Rich physics from a simple system”. American Journal of Physics. 54 (2): 112—121. Bibcode:1986AmJPh..54112N Проверите вредност параметра |bibcode= length (помоћ). doi:10.1119/1.14703. Приступљено 30. 4. 2012.

ams.org

Borwein, J.M.; Borwein, P.B. (1987). Pi and the AGM. New York: Wiley. стр. 1-15. ISBN 978-0-471-83138-9. MR 0877728.

archive.org

Borwein, J.M.; Borwein, P.B. (1987). Pi and the AGM. New York: Wiley. стр. 1-15. ISBN 978-0-471-83138-9. MR 0877728.

caltech.edu

authors.library.caltech.edu

Braginsky, Vladimir B.; Polnarev, Aleksander G.; Thorne, Kip S. (1984). „Foucault Pendulum at the South Pole: Proposal For an Experiment to Detect the Earth's General Relativistic Gravitomagnetic Field” (PDF). Phys. Rev. Lett. 53 (9): 863. Bibcode:1984PhRvL..53..863B. doi:10.1103/PhysRevLett.53.863.

doi.org

Braginsky, Vladimir B.; Polnarev, Aleksander G.; Thorne, Kip S. (1984). „Foucault Pendulum at the South Pole: Proposal For an Experiment to Detect the Earth's General Relativistic Gravitomagnetic Field” (PDF). Phys. Rev. Lett. 53 (9): 863. Bibcode:1984PhRvL..53..863B. doi:10.1103/PhysRevLett.53.863.
Crane, H. Richard (1995). „Foucault pendulum "wall clock"”. Am. J. Phys. 63 (1): 33—39. Bibcode:1995AmJPh..63...33C. doi:10.1119/1.17765.
Nelson, M. G.; Olsson (1986). „The pendulum — Rich physics from a simple system”. American Journal of Physics. 54 (2): 112—121. Bibcode:1986AmJPh..54112N Проверите вредност параметра |bibcode= length (помоћ). doi:10.1119/1.14703. Приступљено 30. 4. 2012.
MacMillan, William Duncan (1915). „On Foucault's Pendulum”. Am. J. Math. 37 (1): 95—106. JSTOR 2370259. doi:10.2307/2370259.
Carvalhaes, Claudio G.; Suppes, Patrick (decembar 2008), „Approximations for the period of the simple pendulum based on the arithmetic-geometric mean” (PDF), Am. J. Phys., 76 (12͒): 1150—1154, Bibcode:2008AmJPh76.1150C Проверите вредност параметра |bibcode= length (помоћ), ISSN 0002-9505, doi:10.1119/1.2968864, Архивирано из оригинала (PDF) 5. 3. 2016. г., Приступљено 14. 12. 2013

enciklopedija.hr

Klatno, [1] "Hrvatska enciklopedija", Leksikografski zavod Miroslav Krleža, www.enciklopedija.hr, 2016.
Seizmograf, [2] "Hrvatska enciklopedija", Leksikografski zavod Miroslav Krleža, www.enciklopedija.hr, 2015.

harvard.edu

adsabs.harvard.edu

Braginsky, Vladimir B.; Polnarev, Aleksander G.; Thorne, Kip S. (1984). „Foucault Pendulum at the South Pole: Proposal For an Experiment to Detect the Earth's General Relativistic Gravitomagnetic Field” (PDF). Phys. Rev. Lett. 53 (9): 863. Bibcode:1984PhRvL..53..863B. doi:10.1103/PhysRevLett.53.863.
Crane, H. Richard (1995). „Foucault pendulum "wall clock"”. Am. J. Phys. 63 (1): 33—39. Bibcode:1995AmJPh..63...33C. doi:10.1119/1.17765.
Nelson, M. G.; Olsson (1986). „The pendulum — Rich physics from a simple system”. American Journal of Physics. 54 (2): 112—121. Bibcode:1986AmJPh..54112N Проверите вредност параметра |bibcode= length (помоћ). doi:10.1119/1.14703. Приступљено 30. 4. 2012.
Somerville, W. B. (1972). „The description of Foucault's pendulum”. Q. J. Royal Astron. Soc. 13: 40—62. Bibcode:1972QJRAS..13...40S.
Carvalhaes, Claudio G.; Suppes, Patrick (decembar 2008), „Approximations for the period of the simple pendulum based on the arithmetic-geometric mean” (PDF), Am. J. Phys., 76 (12͒): 1150—1154, Bibcode:2008AmJPh76.1150C Проверите вредност параметра |bibcode= length (помоћ), ISSN 0002-9505, doi:10.1119/1.2968864, Архивирано из оригинала (PDF) 5. 3. 2016. г., Приступљено 14. 12. 2013

jstor.org

MacMillan, William Duncan (1915). „On Foucault's Pendulum”. Am. J. Math. 37 (1): 95—106. JSTOR 2370259. doi:10.2307/2370259.

leapsecond.com

Van Baak, Tom (novembar 2013). „A New and Wonderful Pendulum Period Equation” (PDF). Horological Science Newsletter. 2013 (5): 22—30.

noaa.gov

docs.lib.noaa.gov

O'Neil, W.; Medberry, A.H.; Sokolowski, T.J. (oktobar 1990). NOAA Technical Memorandum NWS AR-41: Concurrent Seismic Data Acquisition and Processing Using a Single IBM PS/2 Computer (PDF) (Извештај). Приступљено 4. 7. 2014.

stanford.edu

suppes-corpus.stanford.edu

Carvalhaes, Claudio G.; Suppes, Patrick (decembar 2008), „Approximations for the period of the simple pendulum based on the arithmetic-geometric mean” (PDF), Am. J. Phys., 76 (12͒): 1150—1154, Bibcode:2008AmJPh76.1150C Проверите вредност параметра |bibcode= length (помоћ), ISSN 0002-9505, doi:10.1119/1.2968864, Архивирано из оригинала (PDF) 5. 3. 2016. г., Приступљено 14. 12. 2013

usgs.gov

pubs.usgs.gov

Eaton, J. P. (18. 4. 1993). Review of Procedures for Calculating USGS Short-Period Seismograph system Response (Open-File Report 93-295) (PDF) (Извештај). U. S. Geological Survey. стр. 16. Приступљено 4. 7. 2014.

web.archive.org

Carvalhaes, Claudio G.; Suppes, Patrick (decembar 2008), „Approximations for the period of the simple pendulum based on the arithmetic-geometric mean” (PDF), Am. J. Phys., 76 (12͒): 1150—1154, Bibcode:2008AmJPh76.1150C Проверите вредност параметра |bibcode= length (помоћ), ISSN 0002-9505, doi:10.1119/1.2968864, Архивирано из оригинала (PDF) 5. 3. 2016. г., Приступљено 14. 12. 2013

wikipedia.org

en.wikipedia.org

Borwein, J.M.; Borwein, P.B. (1987). Pi and the AGM. New York: Wiley. стр. 1-15. ISBN 978-0-471-83138-9. MR 0877728.

worldcat.org

Carvalhaes, Claudio G.; Suppes, Patrick (decembar 2008), „Approximations for the period of the simple pendulum based on the arithmetic-geometric mean” (PDF), Am. J. Phys., 76 (12͒): 1150—1154, Bibcode:2008AmJPh76.1150C Проверите вредност параметра |bibcode= length (помоћ), ISSN 0002-9505, doi:10.1119/1.2968864, Архивирано из оригинала (PDF) 5. 3. 2016. г., Приступљено 14. 12. 2013