Centrifugal force (English Wikipedia)

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

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archive.org

Blackwell, Richard J. (1986). Christiaan Huygens' the pendulum clock, or, Geometrical demonstrations concerning the motion of pendula as applied to clocks. Ames: Iowa State University Press. p. 173. ISBN 978-0-8138-0933-5.
Knight, Judson (2016). Schlager, Neil (ed.). Centripetal Force. Thomson Learning. p. 47. Retrieved 19 April 2017. {{cite book}}: |work= ignored (help)
John L. Synge; Byron A. Griffith (2007). Principles of Mechanics (Reprint of Second Edition of 1942 ed.). Read Books. p. 347. ISBN 978-1-4067-4670-9.
Simon Newcomb (1878). Popular astronomy. Harper & Brothers. pp. 86–88.
Myers, Rusty L. (2006). The basics of physics. Greenwood Publishing Group. p. 57. ISBN 978-0-313-32857-2.
Eric M Rogers (1960). Physics for the Inquiring Mind. Princeton University Press. p. 302.

arxiv.org

Restuccia, S.; Toroš, M.; Gibson, G. M.; Ulbricht, H.; Faccio, D.; Padgett, M. J. (2019). "Photon Bunching in a Rotating Reference Frame". Physical Review Letters. 123 (11): 110401. arXiv:1906.03400. Bibcode:2019PhRvL.123k0401R. doi:10.1103/physrevlett.123.110401. PMID 31573252. S2CID 182952610.
See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.

books.google.com

Yoder, Joella (17 May 2013). A Catalogue of the Manuscripts of Christiaan Huygens including a concordance with his Oeuvres Complètes. BRILL. ISBN 9789004235656. Archived from the original on 16 March 2020. Retrieved 12 April 2018.
An English translation is found at Isaac Newton (1934). Philosophiae naturalis principia mathematica (Andrew Motte translation of 1729, revised by Florian Cajori ed.). University of California Press. pp. 10–12. ISBN 9780520009271.
Julian B. Barbour; Herbert Pfister, eds. (1995). Mach's principle : from Newton's bucket to quantum gravity. Boston: Birkhäuser. p. 69. ISBN 0-8176-3823-7. OCLC 32664808.
Science education in the 21st century. Ingrid V. Eriksson. New York: Nova Science Publishers. 2008. ISBN 978-1-60021-951-1. OCLC 165958146.{{cite book}}: CS1 maint: others (link)
John Robert Taylor (2004). Classical Mechanics. Sausalito CA: University Science Books. Chapter 9, pp. 344 ff. ISBN 978-1-891389-22-1. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Alexander L. Fetter; John Dirk Walecka (2003). Theoretical Mechanics of Particles and Continua. Courier Dover Publications. pp. 38–39. ISBN 978-0-486-43261-8.
Jerrold E. Marsden; Tudor S. Ratiu (1999). Introduction to Mechanics and Symmetry: A Basic Exposition of Classical Mechanical Systems. Springer. p. 251. ISBN 978-0-387-98643-2. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
LD Landau; LM Lifshitz (1976). Mechanics (Third ed.). Oxford: Butterworth-Heinemann. p. 128. ISBN 978-0-7506-2896-9. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Louis N. Hand; Janet D. Finch (1998). Analytical Mechanics. Cambridge University Press. p. 267. ISBN 978-0-521-57572-0. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Mark P Silverman (2002). A universe of atoms, an atom in the universe (2 ed.). Springer. p. 249. ISBN 978-0-387-95437-0. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Cornelius Lanczos (1986). The Variational Principles of Mechanics (Reprint of Fourth Edition of 1970 ed.). Dover Publications. Chapter 4, §5. ISBN 978-0-486-65067-8.
Morton Tavel (2002). Contemporary Physics and the Limits of Knowledge. Rutgers University Press. p. 93. ISBN 978-0-8135-3077-2. Archived from the original on 2024-10-07. Retrieved 2020-11-09. 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.
Louis N. Hand; Janet D. Finch (1998). Analytical Mechanics. Cambridge University Press. p. 324. ISBN 978-0-521-57572-0.
I. Bernard Cohen; George Edwin Smith (2002). The Cambridge companion to Newton. Cambridge University Press. p. 43. ISBN 978-0-521-65696-2.
For an introduction, see for example Cornelius Lanczos (1986). The variational principles of mechanics (Reprint of 1970 University of Toronto ed.). Dover. p. 1. ISBN 978-0-486-65067-8. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
For a description of generalized coordinates, see Ahmed A. Shabana (2003). "Generalized coordinates and kinematic constraints". Dynamics of Multibody Systems (2 ed.). Cambridge University Press. p. 90 ff. ISBN 978-0-521-54411-5. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Christian Ott (2008). Cartesian Impedance Control of Redundant and Flexible-Joint Robots. Springer. p. 23. ISBN 978-3-540-69253-9. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Shuzhi S. Ge; Tong Heng Lee; Christopher John Harris (1998). Adaptive Neural Network Control of Robotic Manipulators. World Scientific. pp. 47–48. ISBN 978-981-02-3452-2. In the above Euler–Lagrange equations, there are three types of terms. The first involves the second derivative of the generalized co-ordinates. The second is quadratic in ${\boldsymbol {\dot {q}}}$ where the coefficients may depend on ${\boldsymbol {q}}$ . These are further classified into two types. Terms involving a product of the type ${{\dot {q}}_{i}}^{2}$ are called centrifugal forces while those involving a product of the type ${\dot {q}}_{i}{\dot {q}}_{j}$ for i ≠ j are called Coriolis forces. The third type is functions of ${\boldsymbol {q}}$ only and are called gravitational forces.
R. K. Mittal; I. J. Nagrath (2003). Robotics and Control. Tata McGraw-Hill. p. 202. ISBN 978-0-07-048293-7. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
T Yanao; K Takatsuka (2005). "Effects of an intrinsic metric of molecular internal space". In Mikito Toda; Tamiki Komatsuzaki; Stuart A. Rice; Tetsuro Konishi; R. Stephen Berry (eds.). Geometrical Structures Of Phase Space In Multi-dimensional Chaos: Applications to chemical reaction dynamics in complex systems. Wiley. p. 98. ISBN 978-0-471-71157-5. Archived from the original on 2024-10-07. Retrieved 2020-11-09. As is evident from the first terms ..., which are proportional to the square of ${\dot {\phi }}$ , a kind of "centrifugal force" arises ... We call this force "democratic centrifugal force". Of course, DCF is different from the ordinary centrifugal force, and it arises even in a system of zero angular momentum.
Mook, Delo E.; Thomas Vargish (1987). Inside relativity. Princeton, N.J.: Princeton University Press. p. 47. ISBN 0-691-08472-6. OCLC 16089285. Archived from the original on 2024-10-07. Retrieved 2016-03-11.
Mohanty, A. K. (1994). Fluid mechanics (2nd ed.). New Delhi: Prentice-Hall of India. p. 121. ISBN 81-203-0894-8. OCLC 44020947. Archived from the original on 2024-10-07. Retrieved 2016-03-11.
Lloyd William Taylor (1959). "Physics, the pioneer science". American Journal of Physics. 1 (8): 173. Bibcode:1961AmJPh..29..563T. doi:10.1119/1.1937847.
Edward Albert Bowser (1920). An elementary treatise on analytic mechanics: with numerous examples (25th ed.). D. Van Nostrand Company. p. 357. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Joseph A. Angelo (2007). Robotics: a reference guide to the new technology. Greenwood Press. p. 267. ISBN 978-1-57356-337-6. Archived from the original on 2024-10-07. Retrieved 2020-11-09.

britannica.com

"Centrifuge". Encyclopædia Britannica. April 30, 2015. Archived from the original on October 7, 2024. Retrieved June 2, 2022.
"Centrifugal force". Encyclopædia Britannica. 17 August 2016. Archived from the original on 21 April 2017. Retrieved 20 April 2017.

caltech.edu

feynmanlectures.caltech.edu

"The Feynman Lectures on Physics Vol. I Ch. 12: Characteristics of Force". Archived from the original on 2024-10-07. Retrieved 2022-05-07.

cern.ch

cds.cern.ch

See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.

cornell.edu

curious.astro.cornell.edu

"Curious About Astronomy?" Archived January 17, 2015, at the Wayback Machine, Cornell University, retrieved June 2007

deepdyve.com

G. David Scott (1957). "Centrifugal Forces and Newton's Laws of Motion". Vol. 25. American Journal of Physics. p. 325.

doi.org

Restuccia, S.; Toroš, M.; Gibson, G. M.; Ulbricht, H.; Faccio, D.; Padgett, M. J. (2019). "Photon Bunching in a Rotating Reference Frame". Physical Review Letters. 123 (11): 110401. arXiv:1906.03400. Bibcode:2019PhRvL.123k0401R. doi:10.1103/physrevlett.123.110401. PMID 31573252. S2CID 182952610.
Kobayashi, Yukio (2008). "Remarks on viewing situation in a rotating frame". European Journal of Physics. 29 (3): 599–606. Bibcode:2008EJPh...29..599K. doi:10.1088/0143-0807/29/3/019. S2CID 120947179.
See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.
Roche, John (September 2001). "Introducing motion in a circle" (PDF). Physics Education. 43 (5): 399–405. Bibcode:2001PhyEd..36..399R. doi:10.1088/0031-9120/36/5/305. S2CID 250827660.
Lloyd William Taylor (1959). "Physics, the pioneer science". American Journal of Physics. 1 (8): 173. Bibcode:1961AmJPh..29..563T. doi:10.1119/1.1937847.

gewina.nl

Yoder, Joella (1991). "Christiaan Huygens' Great Treasure" (PDF). Tractrix. 3: 1–13. Archived (PDF) from the original on 13 April 2018. Retrieved 12 April 2018.

harvard.edu

ui.adsabs.harvard.edu

Restuccia, S.; Toroš, M.; Gibson, G. M.; Ulbricht, H.; Faccio, D.; Padgett, M. J. (2019). "Photon Bunching in a Rotating Reference Frame". Physical Review Letters. 123 (11): 110401. arXiv:1906.03400. Bibcode:2019PhRvL.123k0401R. doi:10.1103/physrevlett.123.110401. PMID 31573252. S2CID 182952610.
Kobayashi, Yukio (2008). "Remarks on viewing situation in a rotating frame". European Journal of Physics. 29 (3): 599–606. Bibcode:2008EJPh...29..599K. doi:10.1088/0143-0807/29/3/019. S2CID 120947179.
See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.
Roche, John (September 2001). "Introducing motion in a circle" (PDF). Physics Education. 43 (5): 399–405. Bibcode:2001PhyEd..36..399R. doi:10.1088/0031-9120/36/5/305. S2CID 250827660.
Lloyd William Taylor (1959). "Physics, the pioneer science". American Journal of Physics. 1 (8): 173. Bibcode:1961AmJPh..29..563T. doi:10.1119/1.1937847.

iop.org

Roche, John (September 2001). "Introducing motion in a circle" (PDF). Physics Education. 43 (5): 399–405. Bibcode:2001PhyEd..36..399R. doi:10.1088/0031-9120/36/5/305. S2CID 250827660.

nasa.gov

www-spof.gsfc.nasa.gov

David P. Stern (2006). "Frames of Reference: The Basics". From Stargazers to Starships. Goddard Space Flight Center Space Physics Data Facility. Archived from the original on 6 April 2020. Retrieved 20 April 2017.

nih.gov

pubmed.ncbi.nlm.nih.gov

Restuccia, S.; Toroš, M.; Gibson, G. M.; Ulbricht, H.; Faccio, D.; Padgett, M. J. (2019). "Photon Bunching in a Rotating Reference Frame". Physical Review Letters. 123 (11): 110401. arXiv:1906.03400. Bibcode:2019PhRvL.123k0401R. doi:10.1103/physrevlett.123.110401. PMID 31573252. S2CID 182952610.

physnet.org

Signell, Peter (2002). "Acceleration and force in circular motion" Archived 2024-10-07 at the Wayback Machine Physnet. Michigan State University, "Acceleration and force in circular motion", §5b, p. 7.

semanticscholar.org

api.semanticscholar.org

Restuccia, S.; Toroš, M.; Gibson, G. M.; Ulbricht, H.; Faccio, D.; Padgett, M. J. (2019). "Photon Bunching in a Rotating Reference Frame". Physical Review Letters. 123 (11): 110401. arXiv:1906.03400. Bibcode:2019PhRvL.123k0401R. doi:10.1103/physrevlett.123.110401. PMID 31573252. S2CID 182952610.
Kobayashi, Yukio (2008). "Remarks on viewing situation in a rotating frame". European Journal of Physics. 29 (3): 599–606. Bibcode:2008EJPh...29..599K. doi:10.1088/0143-0807/29/3/019. S2CID 120947179.
See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.
Roche, John (September 2001). "Introducing motion in a circle" (PDF). Physics Education. 43 (5): 399–405. Bibcode:2001PhyEd..36..399R. doi:10.1088/0031-9120/36/5/305. S2CID 250827660.

space-electronics.com

Boynton, Richard (2001). "Precise Measurement of Mass" (PDF). Sawe Paper No. 3147. Arlington, Texas: S.A.W.E., Inc. Archived from the original (PDF) on 2007-02-27. Retrieved 2007-01-21.

web.archive.org

Yoder, Joella (1991). "Christiaan Huygens' Great Treasure" (PDF). Tractrix. 3: 1–13. Archived (PDF) from the original on 13 April 2018. Retrieved 12 April 2018.
Yoder, Joella (17 May 2013). A Catalogue of the Manuscripts of Christiaan Huygens including a concordance with his Oeuvres Complètes. BRILL. ISBN 9789004235656. Archived from the original on 16 March 2020. Retrieved 12 April 2018.
Œuvres complètes de Christiaan Huygens (in French). Vol. 7. The Hague: M. Nijhoff. 1897. p. 325. Archived from the original on 2023-11-06. Retrieved 2023-01-14.
John Robert Taylor (2004). Classical Mechanics. Sausalito CA: University Science Books. Chapter 9, pp. 344 ff. ISBN 978-1-891389-22-1. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
David P. Stern (2006). "Frames of Reference: The Basics". From Stargazers to Starships. Goddard Space Flight Center Space Physics Data Facility. Archived from the original on 6 April 2020. Retrieved 20 April 2017.
"Centrifuge". Encyclopædia Britannica. April 30, 2015. Archived from the original on October 7, 2024. Retrieved June 2, 2022.
"The Feynman Lectures on Physics Vol. I Ch. 12: Characteristics of Force". Archived from the original on 2024-10-07. Retrieved 2022-05-07.
Jerrold E. Marsden; Tudor S. Ratiu (1999). Introduction to Mechanics and Symmetry: A Basic Exposition of Classical Mechanical Systems. Springer. p. 251. ISBN 978-0-387-98643-2. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
"Centrifugal force". Encyclopædia Britannica. 17 August 2016. Archived from the original on 21 April 2017. Retrieved 20 April 2017.
"Curious About Astronomy?" Archived January 17, 2015, at the Wayback Machine, Cornell University, retrieved June 2007
Boynton, Richard (2001). "Precise Measurement of Mass" (PDF). Sawe Paper No. 3147. Arlington, Texas: S.A.W.E., Inc. Archived from the original (PDF) on 2007-02-27. Retrieved 2007-01-21.
LD Landau; LM Lifshitz (1976). Mechanics (Third ed.). Oxford: Butterworth-Heinemann. p. 128. ISBN 978-0-7506-2896-9. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Louis N. Hand; Janet D. Finch (1998). Analytical Mechanics. Cambridge University Press. p. 267. ISBN 978-0-521-57572-0. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Mark P Silverman (2002). A universe of atoms, an atom in the universe (2 ed.). Springer. p. 249. ISBN 978-0-387-95437-0. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Morton Tavel (2002). Contemporary Physics and the Limits of Knowledge. Rutgers University Press. p. 93. ISBN 978-0-8135-3077-2. Archived from the original on 2024-10-07. Retrieved 2020-11-09. 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.
For an introduction, see for example Cornelius Lanczos (1986). The variational principles of mechanics (Reprint of 1970 University of Toronto ed.). Dover. p. 1. ISBN 978-0-486-65067-8. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
For a description of generalized coordinates, see Ahmed A. Shabana (2003). "Generalized coordinates and kinematic constraints". Dynamics of Multibody Systems (2 ed.). Cambridge University Press. p. 90 ff. ISBN 978-0-521-54411-5. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Christian Ott (2008). Cartesian Impedance Control of Redundant and Flexible-Joint Robots. Springer. p. 23. ISBN 978-3-540-69253-9. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
R. K. Mittal; I. J. Nagrath (2003). Robotics and Control. Tata McGraw-Hill. p. 202. ISBN 978-0-07-048293-7. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
T Yanao; K Takatsuka (2005). "Effects of an intrinsic metric of molecular internal space". In Mikito Toda; Tamiki Komatsuzaki; Stuart A. Rice; Tetsuro Konishi; R. Stephen Berry (eds.). Geometrical Structures Of Phase Space In Multi-dimensional Chaos: Applications to chemical reaction dynamics in complex systems. Wiley. p. 98. ISBN 978-0-471-71157-5. Archived from the original on 2024-10-07. Retrieved 2020-11-09. As is evident from the first terms ..., which are proportional to the square of ${\dot {\phi }}$ , a kind of "centrifugal force" arises ... We call this force "democratic centrifugal force". Of course, DCF is different from the ordinary centrifugal force, and it arises even in a system of zero angular momentum.
See p. 5 in Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: I. Theoretical foundations". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293.. The companion paper is Donato Bini; Paolo Carini; Robert T Jantzen (1997). "The intrinsic derivative and centrifugal forces in general relativity: II. Applications to circular orbits in some stationary axisymmetric spacetimes". International Journal of Modern Physics D (Submitted manuscript). 6 (1): 143–198. arXiv:gr-qc/0106014v1. Bibcode:1997IJMPD...6..143B. doi:10.1142/S021827189700011X. S2CID 10652293. Archived from the original on 2021-04-29. Retrieved 2023-06-21.
Mook, Delo E.; Thomas Vargish (1987). Inside relativity. Princeton, N.J.: Princeton University Press. p. 47. ISBN 0-691-08472-6. OCLC 16089285. Archived from the original on 2024-10-07. Retrieved 2016-03-11.
Signell, Peter (2002). "Acceleration and force in circular motion" Archived 2024-10-07 at the Wayback Machine Physnet. Michigan State University, "Acceleration and force in circular motion", §5b, p. 7.
Mohanty, A. K. (1994). Fluid mechanics (2nd ed.). New Delhi: Prentice-Hall of India. p. 121. ISBN 81-203-0894-8. OCLC 44020947. Archived from the original on 2024-10-07. Retrieved 2016-03-11.
Edward Albert Bowser (1920). An elementary treatise on analytic mechanics: with numerous examples (25th ed.). D. Van Nostrand Company. p. 357. Archived from the original on 2024-10-07. Retrieved 2020-11-09.
Joseph A. Angelo (2007). Robotics: a reference guide to the new technology. Greenwood Press. p. 267. ISBN 978-1-57356-337-6. Archived from the original on 2024-10-07. Retrieved 2020-11-09.

wikimedia.org

commons.wikimedia.org

Œuvres complètes de Christiaan Huygens (in French). Vol. 7. The Hague: M. Nijhoff. 1897. p. 325. Archived from the original on 2023-11-06. Retrieved 2023-01-14.

worldcat.org

search.worldcat.org

Julian B. Barbour; Herbert Pfister, eds. (1995). Mach's principle : from Newton's bucket to quantum gravity. Boston: Birkhäuser. p. 69. ISBN 0-8176-3823-7. OCLC 32664808.
Science education in the 21st century. Ingrid V. Eriksson. New York: Nova Science Publishers. 2008. ISBN 978-1-60021-951-1. OCLC 165958146.{{cite book}}: CS1 maint: others (link)
Mook, Delo E.; Thomas Vargish (1987). Inside relativity. Princeton, N.J.: Princeton University Press. p. 47. ISBN 0-691-08472-6. OCLC 16089285. Archived from the original on 2024-10-07. Retrieved 2016-03-11.
Mohanty, A. K. (1994). Fluid mechanics (2nd ed.). New Delhi: Prentice-Hall of India. p. 121. ISBN 81-203-0894-8. OCLC 44020947. Archived from the original on 2024-10-07. Retrieved 2016-03-11.