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• Simplicial complex
  A ''simplicial complex'', {{M|K}}, in {{M|\mathbb{R}^N}} is a collection of {{plural|simpl ...n]]'' - but some topologists reserve this for the polytope of a ''finite'' simplicial complex
  4 KB (681 words) - 15:12, 31 January 2017
• Convex hull
  {{Definition|Convex Optimisation|Functional Analysis|Analysis|Simplicial Homology|Singular Homology}}
  822 B (134 words) - 15:54, 12 February 2017
• Abstract simplicial complex
  Let {{M|\mathcal{S} }} be a collection of sets, it is an ''abstract simplicial complex'', or ''ASC'' for short, if{{rEOATJRM}}: ...(\mathcal{P}(A)-\{\emptyset\})}} is called a {{link|face|simplex, abstract simplicial complex}} of {{M|A}}
  3 KB (428 words) - 11:54, 19 February 2017
• Vertex scheme of an abstract simplicial complex/Definition
  ...mplicial complex]]), then we may define {{M|\mathcal{K} }} - an [[abstract simplicial complex]] - as follows{{rEOATJRM}}: {{Definition|Homology Theory|Simplicial Homology|Algebraic Topology}}
  1 KB (224 words) - 11:51, 19 February 2017
• Exercises:Saul - Algebraic Topology - 7/Exercise 7.6
  ...{{M|H_n(S)}} for a [[topological space]] {{M|S}} are [[isomorphic]] to the simplicial (or delta-complex specifically) homology groups. That is:
  10 KB (1,664 words) - 12:43, 1 March 2017