<--- Back to Details
First PageDocument Content
Topology / Knowledge representation / Mathematics / Cognition / Computational topology / Constraint programming / Reasoning / Region connection calculus / Topological space / Spatial relation / Framing / Topological conjugacy
Date: 2011-05-01 16:39:57
Topology
Knowledge representation
Mathematics
Cognition
Computational topology
Constraint programming
Reasoning
Region connection calculus
Topological space
Spatial relation
Framing
Topological conjugacy

Geographic Event Conceptualization: Where Spatial and Cognitive Sciences Meet Rui Li, Alexander Klippel, Jinlong Yang {rui.li, klippel, jinlong}@psu.edu GeoVISTA Center, Department of Geography 302 Walker Building, The P

Add to Reading List

Source URL: cognitivegiscience.psu.edu

Download Document from Source Website

File Size: 509,73 KB

Share Document on Facebook

Similar Documents

SUBSPACES OF PSEUDORADIAL SPACES  Martin Sleziak Abstract. We prove that every topological space (T0 -space, T1 -space) can be embedded in a pseudoradial space (in a pseudoradial T0 -space, T1 -space). This

SUBSPACES OF PSEUDORADIAL SPACES Martin Sleziak Abstract. We prove that every topological space (T0 -space, T1 -space) can be embedded in a pseudoradial space (in a pseudoradial T0 -space, T1 -space). This

DocID: 1uFSH - View Document

The étale fundamental group Wouter Zomervrucht, December 9, Topology Let X be a connected topological space. Let x ∈ X be a point. An important invariant of ( X, x ) is the (topological) fundamental group

The étale fundamental group Wouter Zomervrucht, December 9, Topology Let X be a connected topological space. Let x ∈ X be a point. An important invariant of ( X, x ) is the (topological) fundamental group

DocID: 1tfA0 - View Document

TOPOLOGICAL CRYSTALS JOHN C. BAEZ Abstract. Sunada’s work on topological crystallography emphasizes the role of the ‘maximal abelian cover’ of a graph X. This is a covering space of X for which the group of deck tr

TOPOLOGICAL CRYSTALS JOHN C. BAEZ Abstract. Sunada’s work on topological crystallography emphasizes the role of the ‘maximal abelian cover’ of a graph X. This is a covering space of X for which the group of deck tr

DocID: 1t23O - View Document

161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

DocID: 1rsVn - View Document

161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

DocID: 1rr2b - View Document