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rdfs:label
|
"Grup de Lie"@ca
"Lie Grupp"@lb
"Lie group"@en
"Lie grupları"@tr
"Lie-Gruppe"@de
"Lie-csoport"@hu
"Lie-groep"@nl
"Lie-gruppe"@nb
"Liegrupp"@sv
"Liegruppe"@da
"Liejeva grupa"@sl
"Liejeva grupa"@hr
"Lien ryhmä"@fi
"Lieova grupa"@cs
"Lijeva grupa"@sr-el
"Liova grupa"@sk
"groupe de Lie"@fr
"grup Lie"@id
"grup Lie"@ro
"grupa Liego"@pl
"grupo de Lie"@eo
"grupo de Lie"@es
"grupo de Lie"@lfn
"grupo de Lie"@pt
"grupo de Lie"@pt-br
"grupo de Lie"@gl
"gruppo de Lie"@ia
"gruppo di Lie"@it
"liegruppe"@nn
"nhóm Lie"@vi
"Лиева група"@mk
"Лијева група"@sr
"Лијева група"@sr-ec
"група Лі"@be
"група Лі"@be-tarask
"група Лі"@uk
"группа Ли"@ru
"гурӯҳи Ли"@tg
"חבורת לי"@he
"زمرة لي"@ar
"گروه لی"@fa
"ਲਾਈ ਗਰੁੱਪ"@pa
"လီအုပ်စု"@my
"リー群"@ja
"李羣"@yue
"李群"@zh
"李群"@zh-hant
"李群"@zh-hans
"李群"@wuu
"李群"@zh-hk
"리 군"@ko
|
|
skos:altLabel
|
"Li-a grupo"@eo
"Li-grupo"@eo
"Lie-a grupo"@eo
"Lie-grupo"@eo
"Lie-grupp"@sv
"Lie-gruppe"@da
"Lie-gruppe"@nn
"Liegroep"@nl
"Liegruppe"@de
"Liegruppe"@nb
"Liegrupper"@nb
"Lieova grupa"@sk
"Lieovy grupy"@cs
"Liesche Gruppe"@de
"Lie群"@ja
"Lie群"@zh
"Liovská grupa"@sk
"generador infinitesimal"@es
"groupes de Lie"@fr
"grupa Lie"@pl
"grupos de Lie"@es
"gruppi di Lie"@it
"grups de Lie"@ca
"grupy Liego"@pl
"групи Лі"@uk
"группы Ли"@ru
"گروه لای"@fa
"幂零李群"@zh
"李氏群"@zh
"矩陣李群"@zh
"行列リー群"@ja
"리 군론"@ko
"리군"@ko
"리군론"@ko
"리그룹"@ko
|
|
schema:description
|
"Matematik terimi"@tr
"differenzierbare Mannigfaltigkeit, mathematische Struktur"@de
"group that is also a smooth manifold with group operations that are smooth"@en
"groupe dont la loi de composition interne et le passage à l'inverse sont des applications differentiables"@fr
"grup a cărui lege de compoziție internă și transformare inversă sunt funcții diferențiabile"@ro
"grup yang juga berjenis berbeda dengan operasi grup yang lancar"@id
"grupo que también es un colector liso con operaciones de grupo que son lisas"@es
"grupo, kiu estas glata sternaĵo, kies grupa operacio estas glata"@eo
"gruppo che è anche una varietà differenziabile con operazioni di gruppo lisce"@it
"struktura algebraiczna, grupa opisana parametrami rzeczywistymi"@pl
"אובייקט מתמטי: יריעה חלקה עם מבנה של חבורה"@he
"由挪威数学家M.S.李创立的一类群,为具群结构的光滑流形"@zh
"群構造を持つ可微分多様体で、その群構造と可微分構造とが両立するもの"@ja
|
|
schema:dateModified
|
"2026-09-06T20:24:20+00:00"^^xsd:dateTime
|
|
schema:version
|
2541298152
|
|
wikibase:identifiers
|
38
|
|
wikibase:sitelinks
|
40
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wikibase:statements
|
55
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p:P10283
|
wd:statement/Q622679-4C8E3FEF-CC25-458D-8006-A412472617D4
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p:P1036
|
wd:statement/Q622679-40D6464D-112B-4260-8CA6-85CFA342BB21
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p:P1051
|
wd:statement/Q622679-9FA60BDD-658C-4C43-B14A-0015C73DF636
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p:P10565
|
wd:statement/Q622679-E979A994-C99F-43E3-B90B-35DB5EFEBAC8
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p:P11514
|
wd:statement/Q622679-202D990E-70AD-42DD-8D46-9E0A85E1DB29
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p:P12385
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wd:statement/Q622679-bc637d7a-f7ef-4b56-a9ba-13d3506d8f78
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p:P1296
|
wd:statement/Q622679-CD8D6AC6-47D6-431A-ABD9-67DD775A9813
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p:P13591
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wd:statement/Q622679-17C3BEC3-7B9D-4EC7-839B-20C7F177CC6A
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p:P138
|
wd:statement/q622679-425F8621-3F6E-45AC-AB8C-AD67661CC6A1
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p:P1417
|
wd:statement/Q622679-02211141-A34E-4AAC-8FC3-BEDEC65785A6
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p:P1424
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wd:statement/Q622679-da8e1b61-cd47-4ffa-844d-d2ac3b12c7bf
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p:P14541
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wd:statement/Q622679-67F6CB4C-F3C7-4D4A-8A6C-2ADDB9AF05E6
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p:P1482
|
wd:statement/Q622679-9d9ebce3-4627-e778-4a4c-5c7922f6365b
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|
wd:statement/Q622679-f149fc34-4faf-67c9-f240-b82caa1c35e0
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p:P18
|
wd:statement/Q622679-769c543d-4708-d354-8fca-745ddc2f08db
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p:P1889
|
wd:statement/Q622679-59DA481D-B5ED-40E0-887F-6636609D51BA
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p:P2163
|
wd:statement/Q622679-48EB9BF4-29F6-4959-A228-216742F66888
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p:P227
|
wd:statement/Q622679-7D261198-80D4-4F1D-8024-058AE7BF312D
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p:P244
|
wd:statement/Q622679-0B6A14FA-52A5-41F2-A7FE-9FADE4848A7A
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p:P2579
|
wd:statement/Q622679-49186F4C-F6B8-401D-A657-1666CFF4D6FB
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p:P2581
|
wd:statement/Q622679-C2B81487-9ED1-4AEA-A5A0-F779FFFA28B4
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p:P268
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wd:statement/Q622679-7C8120B9-3952-4DD4-82C2-C5C1663D0C3F
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p:P269
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wd:statement/Q622679-6F304C8C-4F7D-4F08-85DC-FD39E9B5C916
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p:P279
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wd:statement/Q622679-15bae057-4546-1e0a-626f-097a44419569
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|
wd:statement/Q622679-29119de8-4d0c-a564-7ae3-0829bdf3e607
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wd:statement/Q622679-99a8ff19-4c25-1770-279e-db67be123ffe
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wd:statement/Q622679-a35f04d8-4d62-45da-b131-d0fa15fb6f4b
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p:P2812
|
wd:statement/Q622679-2d6becf5-4d28-9784-2507-e06d908d63ff
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p:P31
|
wd:statement/Q622679-693c2a80-440c-98f9-84ef-df959e9d4152
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p:P3219
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wd:statement/Q622679-C6E6BC7A-2308-4A6C-B859-81A8AAE7BA15
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|
wd:statement/Q622679-C705E860-E296-40CB-BBAD-CC8FE74A1661
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p:P3285
|
wd:statement/Q622679-7ba76f84-493b-d88a-4650-c5482396dfcf
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p:P349
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wd:statement/Q622679-B73FD36B-E1B5-4EFF-90ED-B1EEA3CBB189
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p:P3553
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wd:statement/Q622679-95b318e7-49c8-1bb0-47a3-d350234ab205
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p:P373
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wd:statement/Q622679-95BAD590-074D-43D8-9658-2094316E9A0E
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p:P3827
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wd:statement/Q622679-DDB56A84-9AB2-4AC2-8CED-378132AE5293
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|
p:P4215
|
wd:statement/Q622679-68aa1045-44f4-57d2-6f16-43741e8fe2cc
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|
p:P4342
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wd:statement/Q622679-8bc6629b-4848-20ad-94f3-985f7695d259
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|
p:P508
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wd:statement/q622679-BC4BFC47-2AA7-4556-A57A-4421DAAB3610
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|
p:P575
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wd:statement/Q622679-ac5f2501-4ff3-7f6a-34d4-a0acff432934
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p:P61
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wd:statement/Q622679-3d3ac75c-46d0-8b2b-a8e1-4a0168b4c82a
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p:P6104
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wd:statement/Q622679-BE07EF30-EF99-4AF4-ADBF-8D948CB343A3
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p:P6366
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wd:statement/Q622679-1EEBF480-A624-48A1-BF9F-9F3C8D125CA4
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p:P646
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wd:statement/Q622679-ADB7522F-4698-441E-BB2B-30B6B12E9E78
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p:P6781
|
wd:statement/Q622679-c9807e36-496c-45ee-5eb5-4f021df4cc33
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|
p:P691
|
wd:statement/Q622679-6196C1F1-47A2-463D-BF58-2B991C1B6DC4
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|
p:P7305
|
wd:statement/Q622679-75092AA7-296C-48D7-A9B7-FD2D56A94792
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|
p:P7554
|
wd:statement/Q622679-80738081-41d5-6ab5-6fde-92de6f8ece27
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|
p:P7726
|
wd:statement/Q622679-e289bd80-4676-0124-9eb4-f13d6e4f7885
|
|
p:P8189
|
wd:statement/Q622679-A91D399E-DA68-47B5-B0A8-4178DC2DCF68
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|
p:P8417
|
wd:statement/Q622679-4a51cfa6-4492-ebe3-1ac2-03bab324aa43
|
|
p:P8885
|
wd:statement/Q622679-0e6b4cad-4586-90b4-875d-a80703d8c25b
|
|
p:P910
|
wd:statement/Q622679-ED5BF626-A195-4715-9734-10FCD4F9DBAF
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p:P950
|
wd:statement/Q622679-DE3AD9DD-58D5-4B0B-A0B2-1AF74BAD838E
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p:P9621
|
wd:statement/Q622679-D3F59A3F-A2A6-4824-A12D-275C5D100CE8
|
|
p:direct-normalized/P2163
|
<http://id.worldcat.org/fast/998135>
|
|
p:direct-normalized/P227
|
<https://d-nb.info/gnd/4035695-4>
|
|
p:direct-normalized/P244
|
<http://id.loc.gov/authorities/names/sh85076786>
|
|
p:direct-normalized/P2581
|
<http://babelnet.org/rdf/s01034570n>
|
|
p:direct-normalized/P268
|
<http://data.bnf.fr/ark:/12148/cb11946908c#about>
|
|
p:direct-normalized/P269
|
<http://www.idref.fr/02742474X/id>
|
|
p:direct-normalized/P3285
|
<http://msc2010.org/resources/MSC/2010/22Exx>
|
|
p:direct-normalized/P349
|
<http://id.ndl.go.jp/auth/ndlna/00567368>
|
|
p:direct-normalized/P508
|
<http://purl.org/bncf/tid/19550>
|
|
p:direct-normalized/P6366
|
<https://makg.org/entity/187915474>
|
|
p:direct-normalized/P950
|
<https://datos.bne.es/resource/XX535210>
|
|
wdt:P10283
|
"C187915474"
|
|
wdt:P1036
|
"512.482"
|
|
wdt:P1051
|
"7601"
|
|
wdt:P10565
|
"318413"
|
|
wdt:P11514
|
"teoriia-grupp-li-18f7b6"
|
|
wdt:P12385
|
"grup-de-lie"
|
|
wdt:P1296
|
"0037219"
|
|
wdt:P13591
|
"concept/d33c3aad-1f53-46a0-8e44-cdcee4c18e21"
|
|
wdt:P138
|
Sophus Lie
|
|
wdt:P1417
|
"topic/Lie-group"
|
|
wdt:P1424
|
Template:Lie groups
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|
wdt:P14541
|
"3mExaB"
|
|
wdt:P1482
|
<https://math.stackexchange.com/tags/lie-groups>
|
|
<https://mathoverflow.net/tags/lie-groups>
|
|
wdt:P18
|
<http://commons.wikimedia.org/wiki/Special:FilePath/Quaternions%20SO%283%29%20cube.svg>
|
|
wdt:P1889
|
group of Lie type
|
|
wdt:P2163
|
"998135"
|
|
wdt:P227
|
"4035695-4"
|
|
wdt:P244
|
"sh85076786"
|
|
wdt:P2579
|
Lie theory
|
|
wdt:P2581
|
"01034570n"
|
|
wdt:P268
|
"11946908c"
|
|
wdt:P269
|
"02742474X"
|
|
wdt:P279
|
parallelizable manifold
|
|
topological group
|
|
analytic manifold
|
|
group object
|
|
wdt:P2812
|
"LieGroup"
|
|
wdt:P31
|
mathematical concept
|
|
wdt:P3219
|
"groupes-de-lie"
|
|
"groupes-mathematiques-groupes-de-lie"
|
|
wdt:P3285
|
"22Exx"
|
|
wdt:P349
|
"00567368"
|
|
wdt:P3553
|
"20078207"
|
|
wdt:P373
|
"Lie groups"
|
|
wdt:P3827
|
"lie-groups"
|
|
wdt:P4215
|
"Lie group"
|
|
wdt:P4342
|
"Lie-gruppe"
|
|
wdt:P508
|
"19550"
|
|
wdt:P575
|
"1870-01-01T00:00:00+00:00"^^xsd:dateTime
|
|
wdt:P61
|
Sophus Lie
|
|
wdt:P6104
|
WikiProject Mathematics
|
|
wdt:P6366
|
"187915474"
|
|
wdt:P646
|
"/m/04kb4"
|
|
wdt:P6781
|
"Definition:Lie_Group"
|
|
wdt:P691
|
"ph117709"
|
|
wdt:P7305
|
"3932451"
|
|
wdt:P7554
|
"Lie_group"
|
|
wdt:P7726
|
"LieGroup"
|
|
wdt:P8189
|
"987007529233305171"
|
|
wdt:P8417
|
"Lie_group"
|
|
wdt:P8885
|
"리 군"
|
|
wdt:P910
|
Category:Lie groups
|
|
wdt:P950
|
"XX535210"
|
|
wdt:P9621
|
"gruppo-di-lie"
|