Notation for differentiation (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Notation for differentiation" in English language version.

refsWebsite

Global rank English rank

7web.archive.org

1^st place

4wolfram.com

513^th place

537^th place

3worldcat.org

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2archive.org

6^th place

2cam.ac.uk

670^th place

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1hathitrust.org

441^st place

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1uni-goettingen.de

2,594^th place

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1jstor.org

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20^th place

1codecogs.com

low place

1books.google.com

3^rd place

archive.org

Varberg, Dale E.; Purcell, Edwin J.; Rigdon, Steven E. (2007). Calculus (9th ed.). Pearson Prentice Hall. p. 104. ISBN 978-0131469686.
Osborne, George A. (1908). Differential and Integral Calculus. Boston: D. C. Heath and co. pp. 63-65.

books.google.com

Zill, Dennis G. (2009). "1.1". A First Course in Differential Equations (9th ed.). Belmont, CA: Brooks/Cole. p. 3. ISBN 978-0-495-10824-5.

cam.ac.uk

cudl.lib.cam.ac.uk

Newton's notation reproduced from:
- 1st to 5th derivatives: Quadratura curvarum (Newton, 1704), p. 7 (p. 5r in original MS: "Newton Papers : On the Quadrature of Curves". Archived from the original on 2016-02-28. Retrieved 2016-02-05.
- Newton's notation for integration reproduced from:
  - 1st to 3rd integrals: Quadratura curvarum (Newton, 1704), p. 7 (p. 5r in original MS: "Newton Papers : On the Quadrature of Curves". Archived from the original on 2016-02-28. Retrieved 2016-02-05.

codecogs.com

"The D operator - Differential - Calculus - Maths Reference with Worked Examples". www.codecogs.com. Archived from the original on 2016-01-19.

hathitrust.org

babel.hathitrust.org

Grosse, Johann; Breitkopf, Bernhard Christoph; Martin, Johann Christian; Gleditsch, Johann Friedrich (September 1749). "Notation for differentiation". Nova Acta Eruditorum: 512.

jstor.org

Cajori, Florian (1923). "The History of Notations of the Calculus". Mathematics Department, Princeton University. p. 7. JSTOR 1967725. Retrieved 2025-01-07.

uni-goettingen.de

gdz.sub.uni-goettingen.de

Lagrange, Nouvelle méthode pour résoudre les équations littérales par le moyen des séries (1770), p. 25-26. http://gdz.sub.uni-goettingen.de/dms/load/img/?PID=PPN308900308%7CLOG_0017&physid=PHYS_0031

web.archive.org

"The D operator - Differential - Calculus - Maths Reference with Worked Examples". www.codecogs.com. Archived from the original on 2016-01-19.
Weisstein, Eric W. "Differential Operator." From MathWorld--A Wolfram Web Resource. "Differential Operator". Archived from the original on 2016-01-21. Retrieved 2016-02-07.
Weisstein, Eric W. "Repeated Integral." From MathWorld--A Wolfram Web Resource. "Repeated Integral". Archived from the original on 2016-02-01. Retrieved 2016-02-07.
Newton's notation reproduced from:
- 1st to 5th derivatives: Quadratura curvarum (Newton, 1704), p. 7 (p. 5r in original MS: "Newton Papers : On the Quadrature of Curves". Archived from the original on 2016-02-28. Retrieved 2016-02-05.
- Weisstein, Eric W. "Overdot." From MathWorld--A Wolfram Web Resource. "Overdot". Archived from the original on 2015-09-05. Retrieved 2016-02-05.
- Weisstein, Eric W. "Double Dot." From MathWorld--A Wolfram Web Resource. "Double Dot". Archived from the original on 2016-03-03. Retrieved 2016-02-05.
- Newton's notation for integration reproduced from:
  - 1st to 3rd integrals: Quadratura curvarum (Newton, 1704), p. 7 (p. 5r in original MS: "Newton Papers : On the Quadrature of Curves". Archived from the original on 2016-02-28. Retrieved 2016-02-05.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Differential Operator." From MathWorld--A Wolfram Web Resource. "Differential Operator". Archived from the original on 2016-01-21. Retrieved 2016-02-07.
Weisstein, Eric W. "Repeated Integral." From MathWorld--A Wolfram Web Resource. "Repeated Integral". Archived from the original on 2016-02-01. Retrieved 2016-02-07.
Weisstein, Eric W. "Overdot." From MathWorld--A Wolfram Web Resource. "Overdot". Archived from the original on 2015-09-05. Retrieved 2016-02-05.
Weisstein, Eric W. "Double Dot." From MathWorld--A Wolfram Web Resource. "Double Dot". Archived from the original on 2016-03-03. Retrieved 2016-02-05.

worldcat.org

search.worldcat.org

Morris, Carla C. (2015-07-28). Fundamentals of calculus. Stark, Robert M., 1930-2017. Hoboken, New Jersey. ISBN 9781119015314. OCLC 893974565.{{cite book}}: CS1 maint: location missing publisher (link)
Tu, Loring W. (2011). An introduction to manifolds (2 ed.). New York: Springer. ISBN 978-1-4419-7400-6. OCLC 682907530.

worldcat.org

Tu, Loring W. (2011). An introduction to manifolds (2 ed.). New York: Springer. ISBN 978-1-4419-7400-6. OCLC 682907530.