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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In Euclidean geometry, a set KsubsetR^n is defined to be orthogonally convex if, for every line L that is parallel to one of the axes of the Cartesian coordinate system, the intersection of K with L is empty, a point, or a single interval. Unlike ordinary convex sets, an orthogonally convex set is not necessarily connected. The orthogonal convex hull of a set SsubsetR^n is the intersection of all connected orthogonally convex supersets of S. These definitions are made by analogy with the classical theory of convexity, in which K is convex if, for every line L, the intersection of K with L is empty, a point, or a single interval. Orthogonal convexity restricts the lines for which this property is required to hold, so every convex set is orthogonally convex but not vice versa.


Editor Lambert M. Surhone

Editor Mariam T. Tennoe

Editor Susan F. Henssonow

Product Details


GTIN 9786131302350

Language English

Pages 76

Product type Paperback

Dimension 8.66  inches

Orthogonal Convex Hull

Lambert M. Surhone


Seller: Dodax EU

Delivery date: between Thursday, November 29 and Monday, December 3

Condition: New

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