Placement of multimedia blocks on zoned disks
Renu Tewari, Richard P. King, et al.
IS&T/SPIE Electronic Imaging 1996
This paper examines the complexity of several geometric problems due to unbounded dimension. The problems considered are: (i) minimum cover of points by unit cubes, (ii) minimum cover of points by unit balls, and (iii) minimum number of lines to hit a set of balls. Each of these problems is proven not to have a polynomial approximation scheme unless P = NP. Specific lower bounds on the error ratios attainable in polynomial time are given, assuming P ≠ NP. In particular, it is shown that covering by two cubes is in P while covering by three cubes is NP-complete. © 1990, Academic Press Limited. All rights reserved.
Renu Tewari, Richard P. King, et al.
IS&T/SPIE Electronic Imaging 1996
R.A. Brualdi, A.J. Hoffman
Linear Algebra and Its Applications
Timothy J. Wiltshire, Joseph P. Kirk, et al.
SPIE Advanced Lithography 1998
Chai Wah Wu
Linear Algebra and Its Applications