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Topic: Affine maps


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In the News (Sat 19 Dec 09)

  
  Manifold - Wikipedia, the free encyclopedia
The transition map T, and all the others, are differentiable on (0, 1); therefore, with this atlas the circle is a differentiable manifold.
A coordinate map, a coordinate chart, or simply a chart, of a manifold is an invertible map between a subset of the manifold and a simple space such that both the map and its inverse preserve the desired structure.
As the transition map is a smooth function, this atlas defines a smooth manifold.
en.wikipedia.org /wiki/Manifold   (5766 words)

  
 Glossary of research economics
affine pricing: A pricing schedule where there is a fixed cost or benefit to the consumer for buying more than zero, and a constant per-unit cost per unit beyond that.
This measure is invariant to affine transformation of the utility function, which is a useful attributed because such transformation do not affect the preferences expressed by u().
decision rule: Either (1) a function that maps from the current state to the agent's decision or choice or (2) a mapping from the expressed preferences of each of a group of agents to a group decision.
www.econterms.com /econtent.html   (14590 words)

  
 CIS 610 Handout 1
Affine and Euclidean Geometry, Convexity, Polytopes, Combinatorial Topology, Conforming Delaunay Triangulations and 3D Meshing
This course covers some basic material on Affine and Euclidean Geometry, Convexity, Polytopesm, Combinatorial Topology, Conforming Delaunay Triangulations, Smooth Surface Generation from Images and 3D Meshing.
Hyperplanes and affine forms, intersection of affine spaces.
www.cis.upenn.edu /~cis610   (1295 words)

  
 AGSM: Siegfried Schaible
"Generalized monotone affine maps," SIAM J. on Matrix Analysis and Applications, 17, 992-997.
"On pseudomonotone maps T for which -T is also pseudomonotone", Journal of Convex Analysis, 10, 149-168.
"Generalized monotone maps and variational inequalities," Proceedings of 14th Annual Conference of A.M.A.S.E.S. in Pescara/Italy, September 1990, ed.
www.agsm.ucr.edu /faculty/pages/schaible.html   (3365 words)

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