Discrete Models: Combinatorics, Computation, and Geometry, DM-CCG 2001
Robert Cori and Jacques Mazoyer and Michel Morvan and Rémy Mosseri (eds.)
DMTCS Conference Volume AA (2001), pp. 165-176
| author: | Robert Erra, Nik Lygeros and Nigel Stewart |
|---|---|
| title: |
On Minimal Strings Containing the Elements of
S
by Decimation
n
|
| keywords: |
Hyperplane Arrangements, Symmetric Group, Permutations,
q
-analogs
|
| abstract: |
The permutations by decimation problem is thought
to be applicable to computer graphics, and raises
interesting theoretical questions in combinatory theory. We
present the results of some theoretical and practical
investigation into this problem. We show that sequences of
this form are
O(n
in length, but finding optimal solutions can be
difficult.
2
)
|
| If your browser does not display the abstract correctly (because of the different mathematical symbols) you may look it up in the PostScript or PDF files. | |
| reference: |
Robert Erra and Nik Lygeros and Nigel Stewart (2001), On
Minimal Strings Containing the Elements of
S
by Decimation, in Discrete Models: Combinatorics,
Computation, and Geometry, DM-CCG 2001, Robert Cori
and Jacques Mazoyer and Michel Morvan and Rémy
Mosseri (eds.), Discrete Mathematics and Theoretical
Computer Science Proceedings AA, pp. 165-176
n
|
| bibtex: | For a corresponding BibTeX entry, please consider our BibTeX-file. |
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| ps-source: | dmAA0112.ps (348 K) |
| pdf-source: | dmAA0112.pdf (110 K) |
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