Resumen
We determine the cd-index of the induced subdivision arising from a manifold arrangement. This generalizes earlier results in several directions: (i) One can work with manifolds other than the n-sphere and n-torus, (ii) the induced subdivision is a Whitney stratification, and (iii) the submanifolds in the arrangement are no longer required to be of codimension one.
| Idioma original | English |
|---|---|
| Páginas (desde-hasta) | 214-239 |
| Número de páginas | 26 |
| Publicación | Journal of Combinatorial Theory. Series A |
| Volumen | 125 |
| N.º | 1 |
| DOI | |
| Estado | Published - jul 2014 |
Nota bibliográfica
Funding Information:The authors thank Mark Goresky for many helpful discussions and the referees for their careful comments. The first author also thanks the Institute for Advanced Study for a productive research visit in May 2012. The first author was partially supported by National Science Foundation grant DMS 0902063 . This work was partially supported by a grant from the Simons Foundation (# 206001 to Margaret Readdy).
Financiación
The authors thank Mark Goresky for many helpful discussions and the referees for their careful comments. The first author also thanks the Institute for Advanced Study for a productive research visit in May 2012. The first author was partially supported by National Science Foundation grant DMS 0902063 . This work was partially supported by a grant from the Simons Foundation (# 206001 to Margaret Readdy).
| Financiadores | Número del financiador |
|---|---|
| U.S. Department of Energy Chinese Academy of Sciences Guangzhou Municipal Science and Technology Project Oak Ridge National Laboratory Extreme Science and Engineering Discovery Environment National Science Foundation National Energy Research Scientific Computing Center National Natural Science Foundation of China | DMS 0902063 |
| Simons Foundation | 206001 |
ASJC Scopus subject areas
- Theoretical Computer Science
- Discrete Mathematics and Combinatorics
- Computational Theory and Mathematics
Huella
Profundice en los temas de investigación de 'Manifold arrangements'. En conjunto forman una huella única.Citar esto
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