Misplaced Pages

List of topics named after Leonhard Euler: Difference between revisions

Article snapshot taken from Wikipedia with creative commons attribution-sharealike license. Give it a read and then ask your questions in the chat. We can research this topic together.
Browse history interactively← Previous editNext edit →
Revision as of 08:02, 16 April 2013 editLowercase sigmabot (talk | contribs)26,036 editsm Removing protection templates) (bot← Previous edit Revision as of 19:30, 25 April 2013 edit undoEpicgenius (talk | contribs)Autopatrolled, Extended confirmed users, Page movers, File movers, IP block exemptions, Mass message senders, New page reviewers, Pending changes reviewers, Rollbackers330,004 editsm Epicgenius moved page List of things named after Leonhard Euler to List of Leonhard Euler's namesakes: clearer title, less vagueNext edit →
(No difference)

Revision as of 19:30, 25 April 2013

In mathematics and physics, there are a large number of topics named in honor of Leonhard Euler, many of which include their own unique function, equation, formula, identity, number (single or sequence), or other mathematical entity. Unfortunately, many of these entities have been given simple and ambiguous names such as Euler's function, Euler's equation, and Euler's formula.

Euler's work touched upon so many fields that he is often the earliest written reference on a given matter. Physicists and mathematicians sometimes jest that, in an effort to avoid naming everything after Euler, discoveries and theorems are named after the "first person after Euler to discover it".

Euler's conjectures

(Also see Euler's conjecture.)

Euler's equations

Euler's formulas

Euler's functions

Euler's identities

Euler's numbers

Euler's theorems

Euler's laws

Main article: Euler's laws

Other things named after Euler

Topics by field of study

Selected topics from above, grouped by subject.

Analysis: derivatives, integrals, and logarithms

Geometry and spatial arrangement

Graph theory

Music

Number theory

Physical systems

Polynomials

See also

Notes

  1. David S. Richeson (2008), Euler's Gem: The Polyhedron Formula and the Birth of Topology (illustrated ed.), Princeton University Press, p. 86, ISBN 978-0-691-12677-7
  2. C. H. Edwards; David E. Penney (2004), Differential equations and boundary value problems :, 清华大学出版社, p. 443, ISBN 978-7-302-09978-9
Categories: