rdfs: label
ar
ast
be-tarask
bg
bn
ca
cs
cv
de
el
en
eo
es
et
eu
fa
fi
fr
ga
gl
he
hu
hy
id
it
ja
kk
kk-arab
kk-cn
kk-cyrl
kk-kz
kk-latn
kk-tr
ko
ku-arab
mk
mn
my
nb
nl
nn
pl
pms
pt
pt-br
ro
ru
sco
sk
sl
sr
sv
ta
tr
uk
ur
vi
yue
zh
zh-cn
zh-hans
zh-hant
zh-hk
zh-sg
zh-tw
"Bombadura"@pms
"Convexidá"@ast
"Döñes dene"@kk-latn
"Döñes dene"@kk-tr
"Konveksni set"@sr
"Konvexná množina"@sk
"Kumer hulk"@et
"conjunt convex"@ca
"conjunto convexo"@es
"conjunto convexo"@pt
"conjunto convexo"@pt-br
"convex set"@en
"convex set"@sco
"convexe verzameling"@nl
"conxunto convexo"@gl
"dışbükey küme"@tr
"ensemble convexe"@fr
"himpunan cembung"@id
"insieme convesso"@it
"konveks mengd"@nn
"konveks mengde"@nb
"konveksa aro"@eo
"konveksi joukko"@fi
"konveksna množica"@sl
"konvex halmaz"@hu
"konvex mängd"@sv
"konvexe Menge"@de
"konvexní množina"@cs
"multzo konbexu"@eu
"mulțime convexă"@ro
"tacar dronnach"@ga
"tập lồi"@vi
"zbiór wypukły"@pl
"κυρτό σύνολο"@el
"Гүдгэр олонлог"@mn
"Дөңес дене"@kk
"Дөңес дене"@kk-cyrl
"Дөңес дене"@kk-kz
"выпуклае мноства"@be-tarask
"выпуклое множество"@ru
"изпъкнало множество"@bg
"испакнато множество"@mk
"мăкăрăлчăк йыш"@cv
"опукла множина"@uk
"Ուռուցիկ բազմություն"@hy
"קבוצה קמורה"@he
"دوڭەس دەنە"@kk-arab
"دوڭەس دەنە"@kk-cn
"كومهلهی قوقز"@ku-arab
"مجموعة محدبة"@ar
"مجموعه محدب"@fa
"محدب طاقم"@ur
"উত্তল সেট"@bn
"குவிவுக் கணம்"@ta
"ခုံးသောအစု"@my
"凸集"@yue
"凸集"@zh
"凸集"@zh-cn
"凸集"@zh-hans
"凸集"@zh-hant
"凸集"@zh-hk
"凸集"@zh-sg
"凸集"@zh-tw
"凸集合"@ja
"볼록 집합"@ko
skos: altLabel
ca
cs
eo
es
fa
he
it
ko
mk
nl
nn
pl
ru
sl
sv
uk
ur
vi
zh
"Absolute konveksa"@eo
"Absolute konveksa aro"@eo
"Aksioma konvekseco"@eo
"Convex set"@ur
"Konkava aro"@eo
"Konkavna množica"@sl
"Konveksa"@eo
"Konvekseca spaco"@eo
"Konvekseco"@eo
"Konvexní útvar"@cs
"Ne-konveksa"@eo
"Nekonveksa"@eo
"Orta konvekseco"@eo
"Orte konveksa"@eo
"Orte konveksa aro"@eo
"Perpendikulare konveksa"@eo
"Perpendikulare konveksa aro"@eo
"Stela konveksa"@eo
"bryła wypukła"@pl
"convex"@ca
"convex lichaam"@nl
"convexa"@es
"convexidad"@es
"convexitat"@ca
"convexo"@es
"figura convessa"@it
"figura wypukła"@pl
"konveks undermengd"@nn
"konvekst område"@nn
"konvext område"@sv
"tập hợp lồi"@vi
"wielokąt wypukły"@pl
"wielościan wypukły"@pl
"Ĝeneraligita konvekseco"@eo
"випукла множина"@uk
"выпуклая область"@ru
"выпуклая фигура"@ru
"выпуклое подмножество"@ru
"выпуклое тело"@ru
"конвексно множество"@mk
"גוף קמור"@he
"צורה קמורה"@he
"קמורה"@he
"קמירות"@he
"مجموعههای محدب"@fa
"مجموعهٔ محدب"@fa
"凸集合"@zh
"볼록"@ko
"볼록집합"@ko
schema: description
bg
bn
ca
de
el
en
eu
fr
he
it
ku-arab
pl
pt
pt-br
ru
"Begriff aus der Mathematik"@de
"bektore-espazio bateko S multzoa konbexua da, bere bi edozein x eta y puntu hartuta, biak lotzen dituen segmentu osoaren puntu guztiak S multzokoak badira"@eu
"ensemble topologique pour lequel tout point compris sur la droite reliant deux points de l'ensemble reste contenu dans celui-ci"@fr
"insieme geometrico"@it
"pojęcie geometrii i algebry liniowej"@pl
"subconjunt d'un espai afí que és tancat sota combinacions convexes"@ca
"subconjunto de um espaço afim que é fechado sob combinações convexas"@pt
"subconjunto de um espaço afim que é fechado sob combinações convexas"@pt-br
"subset of an affine space that is closed under convex combinations"@en
"σύνολο για το οποίο για κάθε δύο σημεία Α και Β, όλα τα σημεία στο ευθύγραμμο τμήμα ΑΒ είναι στο σύνολο"@el
"вид множества"@bg
"содержит любой отрезок, соединяющий 2 свои точки"@ru
"סוג של קבוצת נקודות במרחב וקטורי"@he
"لهناو فهزای ئیقلیدی"@ku-arab
"উত্তল সংমিশ্রণের অধীনে আবন্ধ থাকা একটি affine স্থানের উপসেট"@bn
schema: dateModified
"2026-09-06T21:05:31+00:00"^^xsd:dateTime
schema: version
2541315461
wikibase: identifiers
24
wikibase: sitelinks
48
wikibase: statements
37
p: P10283
wd: statement/Q193657-39B49505-EECD-455B-AA93-F9D5E67ED936
wd: statement/Q193657-B7C80D14-CB7F-4C94-AE2F-897C4A9AAAD6
p: P1036
wd: statement/Q193657-A14D4421-4A8C-48F7-8A1B-C63EC5458924
p: P1051
wd: statement/Q193657-F687E2AA-044E-45D6-AAD6-344A8D783B0E
p: P11514
wd: statement/Q193657-F660FFF8-A060-4B25-B6BB-DF05629592D0
p: P13591
wd: statement/Q193657-1FABBB93-EE1B-4355-966A-5C7D33281F73
p: P1417
wd: statement/Q193657-28DEC43A-430A-4C09-8D1B-41078CCD6986
p: P1552
wd: statement/Q193657-dd2cfa11-4a44-9521-2fda-8bf01a4dc036
p: P18
wd: statement/Q193657-02c1430f-4f9d-22ae-9e94-f19a331801f8
p: P227
wd: statement/Q193657-077300D4-7D45-45DA-B155-CAACFAC2A519
p: P244
wd: statement/Q193657-D7810F6E-2B1D-42B9-AAF1-C1D58A67885C
p: P2534
wd: statement/Q193657-F411363A-99EE-466F-8217-4960A73B1CAF
p: P2579
wd: statement/Q193657-327623f2-4c6a-6f43-aa45-5345e58ebfaf
p: P2581
wd: statement/Q193657-529D05E8-3A34-47A4-85AC-03B849199FA7
p: P268
wd: statement/Q193657-1e30895b-35f0-4063-b7e5-1004b568199a
p: P279
wd: statement/Q193657-49c70e13-4bfc-463e-37e7-375eb46f8efb
wd: statement/Q193657-8cf46998-4d3e-8227-188e-833774f0243e
p: P2812
wd: statement/Q193657-6e6a5636-4c60-6381-1a31-d411ac4e974f
p: P31
wd: statement/Q193657-2b0c36e9-46cd-10d4-a2d5-602b2869f06c
p: P3219
wd: statement/Q193657-C6B7263D-341A-4CF3-B48F-B28E49758B19
p: P3285
wd: statement/Q193657-c068d233-4484-4a25-7805-c438ea95bfcf
p: P349
wd: statement/Q193657-447632BA-DD96-47F2-84F7-F8C32648BDBC
p: P361
wd: statement/Q193657-089658ae-4e85-1b71-6ac8-ac4c46e0e899
wd: statement/Q193657-2AAD7E34-B24B-4EE6-A22E-22DCFE38FA39
p: P373
wd: statement/q193657-6694A297-34C3-4BE4-A2EF-A242A8E5FEF1
p: P4215
wd: statement/Q193657-f2ec38d7-47a0-cba5-c75f-04a7612be3ce
p: P461
wd: statement/Q193657-20a8b077-423f-a847-8354-699c7205e658
p: P5008
wd: statement/Q193657-E1E40105-912E-4118-B596-68BEDC29B869
p: P508
wd: statement/Q193657-347D508E-2923-4F24-A0C3-F01C15556FFE
p: P6104
wd: statement/Q193657-B6615EA4-6521-438D-BB5B-87458D01BD93
p: P6366
wd: statement/Q193657-0E36356C-E8BB-4058-AD42-4869A840E9A8
p: P646
wd: statement/Q193657-4462FC78-73B1-4889-BED6-C9915EB7EC51
p: P691
wd: statement/Q193657-E4D17DF4-B138-430A-AEDB-D5A49BDD8147
p: P7554
wd: statement/Q193657-af3ac225-49b5-f947-aa3e-22b11460fa62
p: P8189
wd: statement/Q193657-F80DCA43-7D55-4C7E-BB92-795B6E5120F0
p: P8408
wd: statement/Q193657-9FF81DB8-B67D-4D20-8CCE-460A42D2E1F3
p: P9322
wd: statement/Q193657-42709E49-0221-41A9-A557-C31AFF762094
p: direct-normalized/P227
<https://d-nb.info/gnd/4165212-5>
p: direct-normalized/P244
<http://id.loc.gov/authorities/names/sh85031731>
p: direct-normalized/P2581
<http://babelnet.org/rdf/s00022375n>
p: direct-normalized/P268
<http://data.bnf.fr/ark:/12148/cb11942828r#about>
p: direct-normalized/P3285
<http://msc2010.org/resources/MSC/2010/52Axx>
p: direct-normalized/P349
<http://id.ndl.go.jp/auth/ndlna/00573443>
p: direct-normalized/P508
<http://purl.org/bncf/tid/57850>
p: direct-normalized/P6366
<https://makg.org/entity/49870271>
p: direct-normalized/P8408
<http://kbpedia.org/kko/rc/ConvexSpaceRegion>
wdt: P10283
"C2991999034"
"C49870271"
wdt: P1036
"516.08"
wdt: P1051
"7328"
wdt: P11514
"vypukloe-mnozhestvo-3c29db"
wdt: P13591
"concept/63341176-2c95-4d69-814d-ec145c4fc5b9"
wdt: P1417
"topic/convex-set"
wdt: P1552
convexity
wdt: P18
<http://commons.wikimedia.org/wiki/Special:FilePath/Convex%20polygon%20illustration1.svg>
wdt: P227
"4165212-5"
wdt: P244
"sh85031731"
wdt: P2534
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mstyle displaystyle="true" scriptlevel="0"><munderover><mo stretchy="false">∑</mo><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>k</mi><mo stretchy="false">=</mo><mn>1</mn></mrow></mrow><mrow data-mjx-texclass="ORD"><mi>r</mi></mrow></munderover></mstyle><msub><mi>λ</mi><mrow data-mjx-texclass="ORD"><mi>k</mi></mrow></msub><msub><mi>u</mi><mrow data-mjx-texclass="ORD"><mi>k</mi></mrow></msub><mo stretchy="false">∈</mo><mi>S</mi><mo>,</mo><mstyle displaystyle="true" scriptlevel="0"><munderover><mo stretchy="false">∑</mo><mrow data-mjx-texclass="ORD"><mrow data-mjx-texclass="ORD"><mi>k</mi><mo stretchy="false">=</mo><mn>1</mn></mrow></mrow><mrow data-mjx-texclass="ORD"><mi>r</mi></mrow></munderover></mstyle><msub><mi>λ</mi><mrow data-mjx-texclass="ORD"><mi>k</mi></mrow></msub><mo stretchy="false">=</mo><mn>1</mn></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
wdt: P2579
convex geometry
wdt: P2581
"00022375n"
wdt: P268
"11942828r"
wdt: P279
star domain
topological subspace
wdt: P2812
"ConvexSet"
wdt: P31
type of set
wdt: P3219
"convexite-ensembles-convexes"
wdt: P3285
"52Axx"
wdt: P349
"00573443"
wdt: P361
list of types of sets
affine space
wdt: P373
"Convexity"
wdt: P4215
"convex set"
wdt: P461
non-convex set
wdt: P5008
Wikipedia:Vital articles/Level/4
wdt: P508
"57850"
wdt: P6104
WikiProject Mathematics
wdt: P6366
"49870271"
wdt: P646
"/m/01w2b"
wdt: P691
"ph184846"
wdt: P7554
"Convex_set"
wdt: P8189
"987007557820305171"
wdt: P8408
"ConvexSpaceRegion"
wdt: P9322
"0235581-konvexni-mnoziny"