Equivariant map (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Equivariant map" in English language version.

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Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.2307/2690608, JSTOR 2690608, MR 1573021. "Similar triangles have similarly situated centers", p. 164.
The centroid is the only affine equivariant center of a triangle, but more general convex bodies can have other affine equivariant centers; see e.g. Neumann, B. H. (1939), "On some affine invariants of closed convex regions", Journal of the London Mathematical Society, Second Series, 14 (4): 262–272, doi:10.1112/jlms/s1-14.4.262, MR 0000978.
Fuchs, Jürgen; Schweigert, Christoph (1997), Symmetries, Lie algebras and representations: A graduate course for physicists, Cambridge Monographs on Mathematical Physics, Cambridge University Press, Cambridge, p. 70, ISBN 0-521-56001-2, MR 1473220.
Sexl, Roman U.; Urbantke, Helmuth K. (2001), Relativity, groups, particles: Special relativity and relativistic symmetry in field and particle physics, Springer Physics, Vienna: Springer-Verlag, p. 165, doi:10.1007/978-3-7091-6234-7, ISBN 3-211-83443-5, MR 1798479.
Segal, G. B. (1971), "Equivariant stable homotopy theory", Actes du Congrès International des Mathématiciens (Nice, 1970), Tome 2, Gauthier-Villars, Paris, pp. 59–63, MR 0423340.
Adhikari, Mahima Ranjan; Adhikari, Avishek (2014), Basic modern algebra with applications, New Delhi: Springer, p. 142, doi:10.1007/978-81-322-1599-8, ISBN 978-81-322-1598-1, MR 3155599.

Fuchs, Jürgen; Schweigert, Christoph (1997), Symmetries, Lie algebras and representations: A graduate course for physicists, Cambridge Monographs on Mathematical Physics, Cambridge University Press, Cambridge, p. 70, ISBN 0-521-56001-2, MR 1473220.
Sexl, Roman U.; Urbantke, Helmuth K. (2001), Relativity, groups, particles: Special relativity and relativistic symmetry in field and particle physics, Springer Physics, Vienna: Springer-Verlag, p. 165, doi:10.1007/978-3-7091-6234-7, ISBN 3-211-83443-5, MR 1798479.
Pitts, Andrew M. (2013), Nominal Sets: Names and Symmetry in Computer Science, Cambridge Tracts in Theoretical Computer Science, vol. 57, Cambridge University Press, Definition 1.2, p. 14, ISBN 9781107244689.
Auslander, Maurice; Buchsbaum, David (2014), Groups, Rings, Modules, Dover Books on Mathematics, Dover Publications, pp. 86–87, ISBN 9780486490823.
Adhikari, Mahima Ranjan; Adhikari, Avishek (2014), Basic modern algebra with applications, New Delhi: Springer, p. 142, doi:10.1007/978-81-322-1599-8, ISBN 978-81-322-1598-1, MR 3155599.

Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.2307/2690608, JSTOR 2690608, MR 1573021. "Similar triangles have similarly situated centers", p. 164.
The centroid is the only affine equivariant center of a triangle, but more general convex bodies can have other affine equivariant centers; see e.g. Neumann, B. H. (1939), "On some affine invariants of closed convex regions", Journal of the London Mathematical Society, Second Series, 14 (4): 262–272, doi:10.1112/jlms/s1-14.4.262, MR 0000978.
Sexl, Roman U.; Urbantke, Helmuth K. (2001), Relativity, groups, particles: Special relativity and relativistic symmetry in field and particle physics, Springer Physics, Vienna: Springer-Verlag, p. 165, doi:10.1007/978-3-7091-6234-7, ISBN 3-211-83443-5, MR 1798479.
Adhikari, Mahima Ranjan; Adhikari, Avishek (2014), Basic modern algebra with applications, New Delhi: Springer, p. 142, doi:10.1007/978-81-322-1599-8, ISBN 978-81-322-1598-1, MR 3155599.

Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.2307/2690608, JSTOR 2690608, MR 1573021. "Similar triangles have similarly situated centers", p. 164.

Sarle, Warren S. (September 14, 1997), Measurement theory: Frequently asked questions (Version 3) (PDF), SAS Institute Inc.. Revision of a chapter in Disseminations of the International Statistical Applications Institute (4th ed.), vol. 1, 1995, Wichita: ACG Press, pp. 61–66.