Sperner's Lemma with Multiple Labels
An analogue of Sperner's lemma with multiple, unrestricted labels is proved. It extends a result due to Hochberg, McDiarmid and Saks obtained in the context of determining the bandwidth of the triangulated triangle.
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Published in | Modeling, Computation And Optimization pp. 257 - 262 |
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Main Author | |
Format | Book Chapter |
Language | English |
Published |
WORLD SCIENTIFIC
01.04.2009
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Subjects | |
Online Access | Get full text |
ISBN | 9789814467896 9814273511 9789814273503 9814467898 9789814273510 9814273503 |
DOI | 10.1142/9789814273510_0016 |
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Abstract | An analogue of Sperner's lemma with multiple, unrestricted labels is proved. It extends a result due to Hochberg, McDiarmid and Saks obtained in the context of determining the bandwidth of the triangulated triangle. |
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AbstractList | An analogue of Sperner's lemma with multiple, unrestricted labels is proved. It extends a result due to Hochberg, McDiarmid and Saks obtained in the context of determining the bandwidth of the triangulated triangle. |
Author | Bapat, R. B. |
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Editor | Neogy, S K Das, A K Bapat, R B |
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Keywords | multiple labels Sperner's lemma triangulated triangle |
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Title | Sperner's Lemma with Multiple Labels |
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