Incenter (English Wikipedia)

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

Last modified: 03:14:07, 16 July 2026 (UTC)

Ref.Un. Ref.Website

Global rank English rank

77ams.org

434^th place

249^th place

75web.archive.org

1^st place

55doi.org

2^nd place

44fau.edu

9,139^th place

6,441^st place

31evansville.edu

low place

22semanticscholar.org

15^th place

8^th place

11jstor.org

23^rd place

15^th place

11clarku.edu

9,653^rd place

8,559^th place

11univ-mrs.fr

low place

11jucs.org

low place

11books.google.com

3^rd place

ams.org (Global: 434^th place; English: 249^th place)

mathscinet.ams.org

Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.1080/0025570X.1994.11996210, JSTOR 2690608, MR 1573021.
Aichholzer, Oswin; Aurenhammer, Franz; Alberts, David; Gärtner, Bernd (1995), "A novel type of skeleton for polygons", Journal of Universal Computer Science, 1 (12): 752–761, doi:10.1007/978-3-642-80350-5_65, MR 1392429.
Franzsen, William N. (2011), "The distance from the incenter to the Euler line" (PDF), Forum Geometricorum, 11: 231–236, MR 2877263, archived from the original (PDF) on 2020-12-05, retrieved 2014-10-28. Lemma 3, p. 233.
Svrtan, Dragutin; Veljan, Darko (2012), "Non-Euclidean versions of some classical triangle inequalities", Forum Geometricorum, 12: 197–209, MR 2955631, archived from the original on 2019-10-28; see p. 198
Gras, Marie-Nicole (2014), "Distances between the circumcenter of the extouch triangle and the classical centers of a triangle", Forum Geometricorum, 14: 51–61, MR 3208162, archived from the original on 2021-04-28
Edmonds, Allan L.; Hajja, Mowaffaq; Martini, Horst (2008), "Orthocentric simplices and biregularity", Results in Mathematics, 52 (1–2): 41–50, doi:10.1007/s00025-008-0294-4, MR 2430410, S2CID 121434528, It is well known that the incenter of a Euclidean triangle lies on its Euler line connecting the centroid and the circumcenter if and only if the triangle is isosceles.
Bialostocki, Arie; Bialostocki, Dora (2011), "The incenter and an excenter as solutions to an extremal problem" (PDF), Forum Geometricorum, 11: 9–12, MR 2877287, archived from the original (PDF) on 2020-07-16

books.google.com (Global: 3^rd place; English: 3^rd place)

Schattschneider, Doris; King, James (1997), Geometry Turned On: Dynamic Software in Learning, Teaching, and Research, The Mathematical Association of America, pp. 3–4, ISBN 978-0883850992

clarku.edu (Global: 9,653^rd place; English: 8,559^th place)

aleph0.clarku.edu

Euclid's Elements, Book IV, Proposition 4: To inscribe a circle in a given triangle. David Joyce, Clark University, retrieved 2014-10-28.

doi.org (Global: 2^nd place; English: 2^nd place)

Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.1080/0025570X.1994.11996210, JSTOR 2690608, MR 1573021.
Aichholzer, Oswin; Aurenhammer, Franz; Alberts, David; Gärtner, Bernd (1995), "A novel type of skeleton for polygons", Journal of Universal Computer Science, 1 (12): 752–761, doi:10.1007/978-3-642-80350-5_65, MR 1392429.
Allaire, Patricia R.; Zhou, Junmin; Yao, Haishen (March 2012), "Proving a nineteenth century ellipse identity", Mathematical Gazette, 96 (535): 161–165, doi:10.1017/S0025557200004277.
Edmonds, Allan L.; Hajja, Mowaffaq; Martini, Horst (2008), "Orthocentric simplices and biregularity", Results in Mathematics, 52 (1–2): 41–50, doi:10.1007/s00025-008-0294-4, MR 2430410, S2CID 121434528, It is well known that the incenter of a Euclidean triangle lies on its Euler line connecting the centroid and the circumcenter if and only if the triangle is isosceles.
Kodokostas, Dimitrios (April 2010), "Triangle equalizers", Mathematics Magazine, 83 (2): 141–146, doi:10.4169/002557010X482916, S2CID 218541138.

evansville.edu (Global: low place; English: low place)

faculty.evansville.edu

Encyclopedia of Triangle Centers Archived 2012-04-19 at the Wayback Machine, accessed 2014-10-28.

fau.edu (Global: 9,139^th place; English: 6,441^st place)

forumgeom.fau.edu

Franzsen, William N. (2011), "The distance from the incenter to the Euler line" (PDF), Forum Geometricorum, 11: 231–236, MR 2877263, archived from the original (PDF) on 2020-12-05, retrieved 2014-10-28. Lemma 3, p. 233.
Svrtan, Dragutin; Veljan, Darko (2012), "Non-Euclidean versions of some classical triangle inequalities", Forum Geometricorum, 12: 197–209, MR 2955631, archived from the original on 2019-10-28; see p. 198
Gras, Marie-Nicole (2014), "Distances between the circumcenter of the extouch triangle and the classical centers of a triangle", Forum Geometricorum, 14: 51–61, MR 3208162, archived from the original on 2021-04-28
Bialostocki, Arie; Bialostocki, Dora (2011), "The incenter and an excenter as solutions to an extremal problem" (PDF), Forum Geometricorum, 11: 9–12, MR 2877287, archived from the original (PDF) on 2020-07-16

jstor.org (Global: 23^rd place; English: 15^th place)

Kimberling, Clark (1994), "Central Points and Central Lines in the Plane of a Triangle", Mathematics Magazine, 67 (3): 163–187, doi:10.1080/0025570X.1994.11996210, JSTOR 2690608, MR 1573021.

jucs.org (Global: low place; English: low place)

Aichholzer, Oswin; Aurenhammer, Franz; Alberts, David; Gärtner, Bernd (1995), "A novel type of skeleton for polygons", Journal of Universal Computer Science, 1 (12): 752–761, doi:10.1007/978-3-642-80350-5_65, MR 1392429.

semanticscholar.org (Global: 15^th place; English: 8^th place)

api.semanticscholar.org

Edmonds, Allan L.; Hajja, Mowaffaq; Martini, Horst (2008), "Orthocentric simplices and biregularity", Results in Mathematics, 52 (1–2): 41–50, doi:10.1007/s00025-008-0294-4, MR 2430410, S2CID 121434528, It is well known that the incenter of a Euclidean triangle lies on its Euler line connecting the centroid and the circumcenter if and only if the triangle is isosceles.
Kodokostas, Dimitrios (April 2010), "Triangle equalizers", Mathematics Magazine, 83 (2): 141–146, doi:10.4169/002557010X482916, S2CID 218541138.

univ-mrs.fr (Global: low place; English: low place)

pageperso.lif.univ-mrs.fr

Blum, Harry (1967), "A transformation for extracting new descriptors of shape", in Wathen-Dunn, Weiant (ed.), Models for the Perception of Speech and Visual Form (PDF), Cambridge: MIT Press, pp. 362–380, In the triangle three corners start propagating and disappear at the center of the largest inscribed circle.

web.archive.org (Global: 1^st place; English: 1^st place)

Encyclopedia of Triangle Centers Archived 2012-04-19 at the Wayback Machine, accessed 2014-10-28.
Franzsen, William N. (2011), "The distance from the incenter to the Euler line" (PDF), Forum Geometricorum, 11: 231–236, MR 2877263, archived from the original (PDF) on 2020-12-05, retrieved 2014-10-28. Lemma 3, p. 233.
Svrtan, Dragutin; Veljan, Darko (2012), "Non-Euclidean versions of some classical triangle inequalities", Forum Geometricorum, 12: 197–209, MR 2955631, archived from the original on 2019-10-28; see p. 198
Gras, Marie-Nicole (2014), "Distances between the circumcenter of the extouch triangle and the classical centers of a triangle", Forum Geometricorum, 14: 51–61, MR 3208162, archived from the original on 2021-04-28
Bialostocki, Arie; Bialostocki, Dora (2011), "The incenter and an excenter as solutions to an extremal problem" (PDF), Forum Geometricorum, 11: 9–12, MR 2877287, archived from the original (PDF) on 2020-07-16

Incenter (English Wikipedia)

ams.org (Global: 434th place; English: 249th place)

mathscinet.ams.org

books.google.com (Global: 3rd place; English: 3rd place)

clarku.edu (Global: 9,653rd place; English: 8,559th place)

aleph0.clarku.edu

doi.org (Global: 2nd place; English: 2nd place)

evansville.edu (Global: low place; English: low place)

faculty.evansville.edu

fau.edu (Global: 9,139th place; English: 6,441st place)

forumgeom.fau.edu

jstor.org (Global: 23rd place; English: 15th place)

jucs.org (Global: low place; English: low place)

semanticscholar.org (Global: 15th place; English: 8th place)

api.semanticscholar.org

univ-mrs.fr (Global: low place; English: low place)

pageperso.lif.univ-mrs.fr

web.archive.org (Global: 1st place; English: 1st place)

ams.org (Global: 434^th place; English: 249^th place)

books.google.com (Global: 3^rd place; English: 3^rd place)

clarku.edu (Global: 9,653^rd place; English: 8,559^th place)

doi.org (Global: 2^nd place; English: 2^nd place)

fau.edu (Global: 9,139^th place; English: 6,441^st place)

jstor.org (Global: 23^rd place; English: 15^th place)

semanticscholar.org (Global: 15^th place; English: 8^th place)

web.archive.org (Global: 1^st place; English: 1^st place)