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- Subpaving abstract "In mathematics, a subpaving is a set of nonoverlapping box of Rn. A subset X of Rn can be approximated by two subpavings X– and X+ such that X– ⊂ X ⊂ X+.The three figures on the right show an approximation of the set X = {(x1, x2) ∈ R2 | x12 + x22 + sin(x1 + x2) ∈ [4,9]} with different accuracies. The set X− corresponds to red boxes and the set X+ contains all red and yellow boxes.Combined with interval-based methods, subpavings are used by to approximate the solution set of non-linear problems such as set inversion problems. Subpavings can also be used to prove that a set defined by nonlinear inequalities is path connected , to provide topological properties of such sets, to solve piano-mover's problemsor to implement set computation.".
- Subpaving thumbnail Wiki_subpaving1.png?width=300.
- Subpaving wikiPageID "39210398".
- Subpaving wikiPageRevisionID "591294195".
- Subpaving subject Category:Estimation_theory.
- Subpaving subject Category:Geometry.
- Subpaving subject Category:Topology.
- Subpaving comment "In mathematics, a subpaving is a set of nonoverlapping box of Rn. A subset X of Rn can be approximated by two subpavings X– and X+ such that X– ⊂ X ⊂ X+.The three figures on the right show an approximation of the set X = {(x1, x2) ∈ R2 | x12 + x22 + sin(x1 + x2) ∈ [4,9]} with different accuracies.".
- Subpaving label "Subpaving".
- Subpaving sameAs m.0tkgh9x.
- Subpaving sameAs Q17106104.
- Subpaving sameAs Q17106104.
- Subpaving wasDerivedFrom Subpaving?oldid=591294195.
- Subpaving depiction Wiki_subpaving1.png.
- Subpaving isPrimaryTopicOf Subpaving.
