Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q5049507> ?p ?o }
Showing triples 1 to 26 of
26
with 100 triples per page.
- Q5049507 subject Q8488086.
- Q5049507 abstract "In 3-dimensional topology, a part of the mathematical field of geometric topology, the Casson invariant is an integer-valued invariant of oriented integral homology 3-spheres, introduced by Andrew Casson.Kevin Walker (1992) found an extension to rational homology 3-spheres, called the Casson–Walker invariant, and Christine Lescop (1995) extended the invariant to all closed oriented 3-manifolds.".
- Q5049507 wikiPageWikiLink Q1502277.
- Q5049507 wikiPageWikiLink Q1517914.
- Q5049507 wikiPageWikiLink Q1528019.
- Q5049507 wikiPageWikiLink Q1634206.
- Q5049507 wikiPageWikiLink Q1890389.
- Q5049507 wikiPageWikiLink Q1935541.
- Q5049507 wikiPageWikiLink Q1939186.
- Q5049507 wikiPageWikiLink Q2296951.
- Q5049507 wikiPageWikiLink Q2463775.
- Q5049507 wikiPageWikiLink Q3675173.
- Q5049507 wikiPageWikiLink Q381892.
- Q5049507 wikiPageWikiLink Q429593.
- Q5049507 wikiPageWikiLink Q4789139.
- Q5049507 wikiPageWikiLink Q504042.
- Q5049507 wikiPageWikiLink Q526901.
- Q5049507 wikiPageWikiLink Q5697916.
- Q5049507 wikiPageWikiLink Q652525.
- Q5049507 wikiPageWikiLink Q662830.
- Q5049507 wikiPageWikiLink Q684363.
- Q5049507 wikiPageWikiLink Q7359997.
- Q5049507 wikiPageWikiLink Q8488086.
- Q5049507 wikiPageWikiLink Q852973.
- Q5049507 comment "In 3-dimensional topology, a part of the mathematical field of geometric topology, the Casson invariant is an integer-valued invariant of oriented integral homology 3-spheres, introduced by Andrew Casson.Kevin Walker (1992) found an extension to rational homology 3-spheres, called the Casson–Walker invariant, and Christine Lescop (1995) extended the invariant to all closed oriented 3-manifolds.".
- Q5049507 label "Casson invariant".