Coriolis force (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Coriolis force" in English language version.

refsWebsite

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29books.google.com

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15doi.org

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13harvard.edu

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archive.org

Webster, Arthur Gordon (1912). The Dynamics of Particles and of Rigid, Elastic, and Fluid Bodies. B. G. Teubner. p. 320. ISBN 978-1-113-14861-2. {{cite book}}: ISBN / Date incompatibility (help)
The claim is made that in the Falklands in WW I, the British failed to correct their sights for the southern hemisphere, and so missed their targets. John Edensor Littlewood (1953). A Mathematician's Miscellany. Methuen And Company Limited. p. 51. John Robert Taylor (2005). Classical Mechanics. University Science Books. p. 364; Problem 9.28. ISBN 978-1-891389-22-1. For set up of the calculations, see Carlucci & Jacobson (2007), p. 225

arxiv.org

Graney, Christopher (24 November 2016). "The Coriolis Effect Further Described in the Seventeenth Century". Physics Today. 70 (7): 12–13. arXiv:1611.07912. Bibcode:2017PhT....70g..12G. doi:10.1063/PT.3.3610.
Ong, H.; Roundy, P.E. (2020). "Nontraditional hypsometric equation". Q. J. R. Meteorol. Soc. 146 (727): 700–706. arXiv:2011.09576. Bibcode:2020QJRMS.146..700O. doi:10.1002/qj.3703. S2CID 214368409.
Ong, H.; Roundy, P.E. (2019). "Linear effects of nontraditional Coriolis terms on intertropical convergence zone forced large-scale flow". Q. J. R. Meteorol. Soc. 145 (723): 2445–2453. arXiv:2005.12946. Bibcode:2019QJRMS.145.2445O. doi:10.1002/qj.3572. S2CID 191167018.

books.google.com

Frautschi, Steven C.; Olenick, Richard P.; Apostol, Tom M.; Goodstein, David L. (2007). The Mechanical Universe: Mechanics and Heat, Advanced Edition (illustrated ed.). Cambridge University Press. p. 396. ISBN 978-0-521-71590-4. Extract of page 396
Cartwright, David Edgar (2000). Tides: A Scientific History. Cambridge University Press. p. 74. ISBN 9780521797467.
Dugas, René and J. R. Maddox (1988). A History of Mechanics. Courier Dover Publications: p. 374. ISBN 0-486-65632-2
Price, Bartholomew (1862). A Treatise on Infinitesimal Calculus : Vol. IV. The dynamics of material systems. Oxford : University Press. pp. 418–420.{{cite book}}: CS1 maint: publisher location (link)
Wilson, Edwin B. (1920). Cattell, James McKeen (ed.). "Space, Time, and Gravitation". The Scientific Monthly. 10: 226.
Silverman, Mark P. (2002). A Universe of Atoms, an Atom in the Universe (2nd ed.). Berlin, Germany: Springer. p. 249. ISBN 9780387954370.
Lee, Choonkyu; Min, Hyunsoo (17 April 2018). Essential Classical Mechanics. World Scientific Publishing Company. ISBN 978-981-323-466-6. Retrieved 13 March 2021.
Lanczos, Cornelius (1986) [1970]. The Variational Principles of Mechanics (4th (reprint) ed.). Mineola, NY: Dover Publications. Chapter 4, §5. ISBN 9780486650678.
Tavel, Morton (2002). Contemporary Physics and the Limits of Knowledge. New Brunswick, NJ: Rutgers University Press. p. 93. ISBN 9780813530772. Finally, noninertial forces, like centrifugal and Coriolis forces, can be eliminated by jumping into a reference frame that moves with constant velocity, the frame that Newton called inertial.
Graney, Christopher M. (2015). Setting Aside All Authority: Giovanni Battista Riccioli and the Science Against Copernicus in the Age of Galileo. Notre Dame, IN: University of Notre Dame Press. pp. 115–125. ISBN 9780268029883.
Beckers, Benoit (2013). Solar Energy at Urban Scale. John Wiley & Sons. p. 116. ISBN 978-1-118-61436-5. Extract of page 116
Toossi, Reza (2009). Energy and the Environment: Resources, Technologies, and Impacts. Verve Publishers. p. 48. ISBN 978-1-4276-1867-2. Extract of page 48
Kantha, Lakshmi H.; Clayson, Carol Anne (2000). Numerical Models of Oceans and Oceanic Processes. New York, NY: Academic Press. p. 103. ISBN 9780124340688.
Butz, Stephen D. (2002). Science of Earth Systems. Stamford, CT: Thomson Delmar Learning. p. 305. ISBN 9780766833913.
Holton, James R. (2004). An Introduction to Dynamic Meteorology. New York, NY: Academic Press. p. 18. ISBN 9780123540157.
Carlucci, Donald E.; Jacobson, Sidney S. (2007). Ballistics: Theory and Design of Guns and Ammunition. CRC Press. pp. 224–226. ISBN 978-1-4200-6618-0.
Menke, WIlliam & Abbott, Dallas (1990). Geophysical Theory. New York, NY: Columbia University Press. pp. 124–126. ISBN 9780231067928.{{cite book}}: CS1 maint: multiple names: authors list (link)
Holton, James R. (2004). An Introduction to Dynamic Meteorology. Burlington, MA: Elsevier Academic Press. p. 64. ISBN 9780123540157.
Barry, Roger Graham & Chorley, Richard J. (2003). Atmosphere, Weather and Climate. Abingdon-on-Thames, Oxfordshire, England: Routledge-Taylor & Francis. p. 115. ISBN 9780415271714.{{cite book}}: CS1 maint: multiple names: authors list (link)
Penuel, K. Bradley; Statler, Matt (29 December 2010). Encyclopedia of Disaster Relief. SAGE Publications. p. 326. ISBN 9781452266398.
Marshall, John; Plumb, R. Alan (2007). Atmosphere, Ocean and Climate Dynamics: An Introductory Text. Amsterdam: Elsevier Academic Press. p. 98. ISBN 9780125586917.
Lowrie, William (1997). Fundamentals of Geophysics (illustrated ed.). Cambridge University Press. p. 45. ISBN 978-0-521-46728-5. Extract of page 45
Lowrie, William (2011). A Student's Guide to Geophysical Equations. Cambridge University Press. p. 141. ISBN 978-1-139-49924-8. Retrieved 25 February 2020.
Kirkpatrick, Larry D.; Francis, Gregory E. (2006). Physics: A World View. Cengage Learning. pp. 168–9. ISBN 978-0-495-01088-3.
Creative Media Applications (2004). A Student's Guide to Earth Science: Words and terms. Greenwood Publishing Group. p. 22. ISBN 978-0-313-32902-9.
The claim is made that in the Falklands in WW I, the British failed to correct their sights for the southern hemisphere, and so missed their targets. John Edensor Littlewood (1953). A Mathematician's Miscellany. Methuen And Company Limited. p. 51. John Robert Taylor (2005). Classical Mechanics. University Science Books. p. 364; Problem 9.28. ISBN 978-1-891389-22-1. For set up of the calculations, see Carlucci & Jacobson (2007), p. 225
Klinger, Barry A.; Haine, Thomas W. N. (2019). "Deep Meridional Overturning". Ocean Circulation in Three Dimensions. Thermohaline Overturning. Cambridge University Press. ISBN 978-0521768436. Retrieved 19 August 2019.
John Marshall; R. Alan Plumb (2007). Atmosphere, Ocean, and Climate Dynamics: An Introductory Text. Academic Press. p. 101. ISBN 978-0-12-558691-7.
Spohn, Tilman; Breuer, Doris; Johnson, Torrence (2014). Encyclopedia of the Solar System. Elsevier. p. 60. ISBN 978-0124160347.

doi.org

Graney, Christopher M. (2011). "Coriolis effect, two centuries before Coriolis". Physics Today. 64 (8): 8. Bibcode:2011PhT....64h...8G. doi:10.1063/PT.3.1195. S2CID 121193379.
Graney, Christopher (24 November 2016). "The Coriolis Effect Further Described in the Seventeenth Century". Physics Today. 70 (7): 12–13. arXiv:1611.07912. Bibcode:2017PhT....70g..12G. doi:10.1063/PT.3.3610.
Persson, Anders (1 July 1998). "How Do We Understand the Coriolis Force?". Bulletin of the American Meteorological Society. 79 (7): 1373–1386. Bibcode:1998BAMS...79.1373P. doi:10.1175/1520-0477(1998)079<1373:HDWUTC>2.0.CO;2. ISSN 0003-0007. S2CID 45799020.
Gerkema, Theo; Gostiaux, Louis (2012). "A brief history of the Coriolis force". Europhysics News. 43 (2): 16. Bibcode:2012ENews..43b..14G. doi:10.1051/epn/2012202.
Shakur, Asif (2014). "Debunking Coriolis Force Myths". The Physics Teacher. 52 (8): 464–465. Bibcode:2014PhTea..52..464S. doi:10.1119/1.4897580.
Ong, H.; Roundy, P.E. (2020). "Nontraditional hypsometric equation". Q. J. R. Meteorol. Soc. 146 (727): 700–706. arXiv:2011.09576. Bibcode:2020QJRMS.146..700O. doi:10.1002/qj.3703. S2CID 214368409.
Hayashi, M.; Itoh, H. (2012). "The Importance of the Nontraditional Coriolis Terms in Large-Scale Motions in the Tropics Forced by Prescribed Cumulus Heating". J. Atmos. Sci. 69 (9): 2699–2716. Bibcode:2012JAtS...69.2699H. doi:10.1175/JAS-D-11-0334.1.
Ong, H.; Roundy, P.E. (2019). "Linear effects of nontraditional Coriolis terms on intertropical convergence zone forced large-scale flow". Q. J. R. Meteorol. Soc. 145 (723): 2445–2453. arXiv:2005.12946. Bibcode:2019QJRMS.145.2445O. doi:10.1002/qj.3572. S2CID 191167018.
Y. A. Stepanyants; G. H. Yeoh (2008). "Stationary bathtub vortices and a critical regime of liquid discharge" (PDF). Journal of Fluid Mechanics. 604 (1): 77–98. Bibcode:2008JFM...604...77S. doi:10.1017/S0022112008001080. S2CID 53071268. Archived from the original (PDF) on 23 July 2022. Retrieved 13 July 2019.
Shapiro, Ascher H. (December 1962). "Bath-Tub Vortex". Nature. 196 (4859): 1080–1081. Bibcode:1962Natur.196.1080S. doi:10.1038/1961080b0. S2CID 26568380.
Trefethen, Lloyd M.; Bilger, R. W.; Fink, P. T.; Luxton, R. E.; Tanner, R. I. (September 1965). "The Bath-Tub Vortex in the Southern Hemisphere". Nature. 207 (5001): 1084–1085. Bibcode:1965Natur.207.1084T. doi:10.1038/2071084a0. S2CID 4249876.
Fraenkel, G.; Pringle, W.S. (21 May 1938). "Halteres of Flies as Gyroscopic Organs of Equilibrium". Nature. 141 (3577): 919–920. Bibcode:1938Natur.141..919F. doi:10.1038/141919a0. S2CID 4100772.
Dickinson, M. (1999). "Haltere-mediated equilibrium reflexes of the fruit fly, Drosophila melanogaster". Phil. Trans. R. Soc. Lond. 354 (1385): 903–916. doi:10.1098/rstb.1999.0442. PMC 1692594. PMID 10382224.
Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)
Fox, J; Daniel, T (2008). "A neural basis for gyroscopic force measurement in the halteres of Holorusia". Journal of Comparative Physiology. 194 (10): 887–897. doi:10.1007/s00359-008-0361-z. PMID 18751714. S2CID 15260624.

harvard.edu

ui.adsabs.harvard.edu

Graney, Christopher M. (2011). "Coriolis effect, two centuries before Coriolis". Physics Today. 64 (8): 8. Bibcode:2011PhT....64h...8G. doi:10.1063/PT.3.1195. S2CID 121193379.
Graney, Christopher (24 November 2016). "The Coriolis Effect Further Described in the Seventeenth Century". Physics Today. 70 (7): 12–13. arXiv:1611.07912. Bibcode:2017PhT....70g..12G. doi:10.1063/PT.3.3610.
Persson, Anders (1 July 1998). "How Do We Understand the Coriolis Force?". Bulletin of the American Meteorological Society. 79 (7): 1373–1386. Bibcode:1998BAMS...79.1373P. doi:10.1175/1520-0477(1998)079<1373:HDWUTC>2.0.CO;2. ISSN 0003-0007. S2CID 45799020.
Gerkema, Theo; Gostiaux, Louis (2012). "A brief history of the Coriolis force". Europhysics News. 43 (2): 16. Bibcode:2012ENews..43b..14G. doi:10.1051/epn/2012202.
Shakur, Asif (2014). "Debunking Coriolis Force Myths". The Physics Teacher. 52 (8): 464–465. Bibcode:2014PhTea..52..464S. doi:10.1119/1.4897580.
Ong, H.; Roundy, P.E. (2020). "Nontraditional hypsometric equation". Q. J. R. Meteorol. Soc. 146 (727): 700–706. arXiv:2011.09576. Bibcode:2020QJRMS.146..700O. doi:10.1002/qj.3703. S2CID 214368409.
Hayashi, M.; Itoh, H. (2012). "The Importance of the Nontraditional Coriolis Terms in Large-Scale Motions in the Tropics Forced by Prescribed Cumulus Heating". J. Atmos. Sci. 69 (9): 2699–2716. Bibcode:2012JAtS...69.2699H. doi:10.1175/JAS-D-11-0334.1.
Ong, H.; Roundy, P.E. (2019). "Linear effects of nontraditional Coriolis terms on intertropical convergence zone forced large-scale flow". Q. J. R. Meteorol. Soc. 145 (723): 2445–2453. arXiv:2005.12946. Bibcode:2019QJRMS.145.2445O. doi:10.1002/qj.3572. S2CID 191167018.
Y. A. Stepanyants; G. H. Yeoh (2008). "Stationary bathtub vortices and a critical regime of liquid discharge" (PDF). Journal of Fluid Mechanics. 604 (1): 77–98. Bibcode:2008JFM...604...77S. doi:10.1017/S0022112008001080. S2CID 53071268. Archived from the original (PDF) on 23 July 2022. Retrieved 13 July 2019.
Shapiro, Ascher H. (December 1962). "Bath-Tub Vortex". Nature. 196 (4859): 1080–1081. Bibcode:1962Natur.196.1080S. doi:10.1038/1961080b0. S2CID 26568380.
Trefethen, Lloyd M.; Bilger, R. W.; Fink, P. T.; Luxton, R. E.; Tanner, R. I. (September 1965). "The Bath-Tub Vortex in the Southern Hemisphere". Nature. 207 (5001): 1084–1085. Bibcode:1965Natur.207.1084T. doi:10.1038/2071084a0. S2CID 4249876.
Fraenkel, G.; Pringle, W.S. (21 May 1938). "Halteres of Flies as Gyroscopic Organs of Equilibrium". Nature. 141 (3577): 919–920. Bibcode:1938Natur.141..919F. doi:10.1038/141919a0. S2CID 4100772.
Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)

hathitrust.org

babel.hathitrust.org

G-G Coriolis (1835). "Sur les équations du mouvement relatif des systèmes de corps". Journal de l'École Royale Polytechnique (in French). 15: 142–154.

howstuffworks.com

science.howstuffworks.com

"Does the rotation of the Earth affect toilets and baseball games?". 20 July 2009. Retrieved 21 December 2016.

mensch.org

For a java applet of the Coriolis effect on such a parabolic surface, see Brian Fiedler Archived 21 March 2006 at the Wayback Machine School of Meteorology at the University of Oklahoma.

met.no

Persson, Anders. "The Coriolis Effect – a conflict between common sense and mathematics" (PDF). Norrköping, Sweden: The Swedish Meteorological and Hydrological Institute: 8. Archived from the original (PDF) on 6 September 2005. Retrieved 6 September 2015. {{cite journal}}: Cite journal requires |journal= (help)

meteohistory.org

journal.meteohistory.org

Persson, Anders O. (2005). "The Coriolis Effect:Four centuries of conflict between common sense and mathematics, Part I: A history to 1885". History of Meteorology. 2. Swedish Meteorological and Hydrological Institute. OCLC 1075409636. Retrieved 27 May 2024.

mit.edu

ocw.mit.edu

"MIT: Flow in rotating environments" (PDF). Archived (PDF) from the original on 7 September 2015.

www-paoc.mit.edu

When a container of fluid is rotating on a turntable, the surface of the fluid naturally assumes the correct parabolic shape. This fact may be exploited to make a parabolic turntable by using a fluid that sets after several hours, such as a synthetic resin. For a video of the Coriolis effect on such a parabolic surface, see Geophysical fluid dynamics lab demonstration Archived 20 November 2005 at the Wayback Machine John Marshall, Massachusetts Institute of Technology.

nasa.gov

photojournal.jpl.nasa.gov

For instance, see the image appearing in this source: NASA Staff. "Cloud Spirals and Outflow in Tropical Storm Katrina from Earth Observatory". JPL.NASA.gov. NASA.^{[full citation needed]}

nationalgeographic.org

Evers, Jeannie (Ed.) (2 May 2023). "The Coriolis Effect: Earth's Rotation and Its Effect on Weather" (grades 3-12 teaching resource). Washington, DC: National Geographic Society. Retrieved 17 January 2018.

nih.gov

pubmed.ncbi.nlm.nih.gov

Dickinson, M. (1999). "Haltere-mediated equilibrium reflexes of the fruit fly, Drosophila melanogaster". Phil. Trans. R. Soc. Lond. 354 (1385): 903–916. doi:10.1098/rstb.1999.0442. PMC 1692594. PMID 10382224.
Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)
Fox, J; Daniel, T (2008). "A neural basis for gyroscopic force measurement in the halteres of Holorusia". Journal of Comparative Physiology. 194 (10): 887–897. doi:10.1007/s00359-008-0361-z. PMID 18751714. S2CID 15260624.

ncbi.nlm.nih.gov

Dickinson, M. (1999). "Haltere-mediated equilibrium reflexes of the fruit fly, Drosophila melanogaster". Phil. Trans. R. Soc. Lond. 354 (1385): 903–916. doi:10.1098/rstb.1999.0442. PMC 1692594. PMID 10382224.

omega.com

Omega Engineering. "Mass Flowmeters". {{cite journal}}: Cite journal requires |journal= (help)

princeton.edu

aos.princeton.edu

Ferrel, William (November 1856). "An Essay on the Winds and the Currents of the Ocean" (PDF). Nashville Journal of Medicine and Surgery. xi (4): 7–19. Archived from the original (PDF) on 11 October 2013. Retrieved on 1 January 2009.

hep.princeton.edu

Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)

psu.edu

ems.psu.edu

Fraser, Alistair B. "Bad Coriolis... Bad Meteorology" (teacher's resource). EMS.PSU.edu. Retrieved 28 June 2023.

citeseerx.ist.psu.edu

Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)

scientificamerican.com

Scientific American Staff, and Hanson, Brad; Decker, Fred W.; Ehrlich, Robert & Humphrey, Thomas (28 January 2001). "Can Somebody Finally Settle This Question: Does Water Flowing Down a Drain Spin in Different Directions Depending on Which Hemisphere You're In? And If So, Why?" (serial expert interviews). ScientificAmerican.com. Berlin: Scientific American-Springer Nature. Retrieved 28 June 2023.{{cite web}}: CS1 maint: multiple names: authors list (link)

semanticscholar.org

api.semanticscholar.org

Graney, Christopher M. (2011). "Coriolis effect, two centuries before Coriolis". Physics Today. 64 (8): 8. Bibcode:2011PhT....64h...8G. doi:10.1063/PT.3.1195. S2CID 121193379.
Persson, Anders (1 July 1998). "How Do We Understand the Coriolis Force?". Bulletin of the American Meteorological Society. 79 (7): 1373–1386. Bibcode:1998BAMS...79.1373P. doi:10.1175/1520-0477(1998)079<1373:HDWUTC>2.0.CO;2. ISSN 0003-0007. S2CID 45799020.
Ong, H.; Roundy, P.E. (2020). "Nontraditional hypsometric equation". Q. J. R. Meteorol. Soc. 146 (727): 700–706. arXiv:2011.09576. Bibcode:2020QJRMS.146..700O. doi:10.1002/qj.3703. S2CID 214368409.
Ong, H.; Roundy, P.E. (2019). "Linear effects of nontraditional Coriolis terms on intertropical convergence zone forced large-scale flow". Q. J. R. Meteorol. Soc. 145 (723): 2445–2453. arXiv:2005.12946. Bibcode:2019QJRMS.145.2445O. doi:10.1002/qj.3572. S2CID 191167018.
Y. A. Stepanyants; G. H. Yeoh (2008). "Stationary bathtub vortices and a critical regime of liquid discharge" (PDF). Journal of Fluid Mechanics. 604 (1): 77–98. Bibcode:2008JFM...604...77S. doi:10.1017/S0022112008001080. S2CID 53071268. Archived from the original (PDF) on 23 July 2022. Retrieved 13 July 2019.
Shapiro, Ascher H. (December 1962). "Bath-Tub Vortex". Nature. 196 (4859): 1080–1081. Bibcode:1962Natur.196.1080S. doi:10.1038/1961080b0. S2CID 26568380.
Trefethen, Lloyd M.; Bilger, R. W.; Fink, P. T.; Luxton, R. E.; Tanner, R. I. (September 1965). "The Bath-Tub Vortex in the Southern Hemisphere". Nature. 207 (5001): 1084–1085. Bibcode:1965Natur.207.1084T. doi:10.1038/2071084a0. S2CID 4249876.
Fraenkel, G.; Pringle, W.S. (21 May 1938). "Halteres of Flies as Gyroscopic Organs of Equilibrium". Nature. 141 (3577): 919–920. Bibcode:1938Natur.141..919F. doi:10.1038/141919a0. S2CID 4100772.
Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)
Fox, J; Daniel, T (2008). "A neural basis for gyroscopic force measurement in the halteres of Holorusia". Journal of Comparative Physiology. 194 (10): 887–897. doi:10.1007/s00359-008-0361-z. PMID 18751714. S2CID 15260624.

snopes.com

"Coriolis Force Effect on Drains". Snopes.com. 28 April 2003.
"Flush Bosh". www.snopes.com. 28 April 2003. Retrieved 21 December 2016.

thoughtco.com

Brinney, Amanda. "What Is the Coriolis Effect?". ThoughtCo.com.

tulane.edu

Nelson, Stephen (Fall 2014). "Tropical Cyclones (Hurricanes)". Wind Systems: Low Pressure Centers. New Orleans, LA: Tulane University. Retrieved 24 December 2016.

usq.edu.au

eprints.usq.edu.au

Y. A. Stepanyants; G. H. Yeoh (2008). "Stationary bathtub vortices and a critical regime of liquid discharge" (PDF). Journal of Fluid Mechanics. 604 (1): 77–98. Bibcode:2008JFM...604...77S. doi:10.1017/S0022112008001080. S2CID 53071268. Archived from the original (PDF) on 23 July 2022. Retrieved 13 July 2019.

washingtoncitypaper.com

"Do Snipers Compensate for the Earth's Rotation?". Washington City Paper. 25 June 2010. Retrieved 16 July 2018.

web.archive.org

Ferrel, William (November 1856). "An Essay on the Winds and the Currents of the Ocean" (PDF). Nashville Journal of Medicine and Surgery. xi (4): 7–19. Archived from the original (PDF) on 11 October 2013. Retrieved on 1 January 2009.
"MIT: Flow in rotating environments" (PDF). Archived (PDF) from the original on 7 September 2015.
Persson, Anders. "The Coriolis Effect – a conflict between common sense and mathematics" (PDF). Norrköping, Sweden: The Swedish Meteorological and Hydrological Institute: 8. Archived from the original (PDF) on 6 September 2005. Retrieved 6 September 2015. {{cite journal}}: Cite journal requires |journal= (help)
Y. A. Stepanyants; G. H. Yeoh (2008). "Stationary bathtub vortices and a critical regime of liquid discharge" (PDF). Journal of Fluid Mechanics. 604 (1): 77–98. Bibcode:2008JFM...604...77S. doi:10.1017/S0022112008001080. S2CID 53071268. Archived from the original (PDF) on 23 July 2022. Retrieved 13 July 2019.
When a container of fluid is rotating on a turntable, the surface of the fluid naturally assumes the correct parabolic shape. This fact may be exploited to make a parabolic turntable by using a fluid that sets after several hours, such as a synthetic resin. For a video of the Coriolis effect on such a parabolic surface, see Geophysical fluid dynamics lab demonstration Archived 20 November 2005 at the Wayback Machine John Marshall, Massachusetts Institute of Technology.
For a java applet of the Coriolis effect on such a parabolic surface, see Brian Fiedler Archived 21 March 2006 at the Wayback Machine School of Meteorology at the University of Oklahoma.
Sane S., Dieudonné, A., Willis, M., Daniel, T. (February 2007). "Antennal mechanosensors mediate flight control in moths" (PDF). Science. 315 (5813): 863–866. Bibcode:2007Sci...315..863S. CiteSeerX 10.1.1.205.7318. doi:10.1126/science.1133598. PMID 17290001. S2CID 2429129. Archived from the original (PDF) on 22 June 2007. Retrieved 1 December 2017.{{cite journal}}: CS1 maint: multiple names: authors list (link)

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Persson, Anders (1 July 1998). "How Do We Understand the Coriolis Force?". Bulletin of the American Meteorological Society. 79 (7): 1373–1386. Bibcode:1998BAMS...79.1373P. doi:10.1175/1520-0477(1998)079<1373:HDWUTC>2.0.CO;2. ISSN 0003-0007. S2CID 45799020.
Persson, Anders O. (2005). "The Coriolis Effect:Four centuries of conflict between common sense and mathematics, Part I: A history to 1885". History of Meteorology. 2. Swedish Meteorological and Hydrological Institute. OCLC 1075409636. Retrieved 27 May 2024.