Finds the Chebyshev radius and the Chebyshev center of a polytope
Function of MOBY-DIC TOOLBOX.
This function returns the Chebyshev center and Chebyshev radius of a polytope defined by linear inequalities H x <= K. The Chebyshev center of a polytope is the center of the largest hypersphere enclosed by the polytope. Similarly the Chebyshev radius is the radius of the largest hypersphere enclosed by the polytope.
[r,xc] = chebyradius(H,K)
H and K are matrices defining the polytope, r is the Chebishev radius and xc the Chebishev center
- Tomaso Poggi (firstname.lastname@example.org)
Copyright is with:
- Copyright (C) 2010 University of Genoa, Italy.