# cell complexの例文

## 例文携帯版

- A generalization of barycentric subdivision can also be defined for a cell complex.
- Topological-balls are important in combinatorial topology, as the building blocks of cell complexes.
- The name is also used in topology for a similar operation on cell complexes.
- Connected cell complexes and connected manifolds are examples of " sufficiently good " spaces.
- Their theory was still limited to finite cell complexes.
- This two-cell complex is now called a bdelloplast.
- The metric form of the theorem demonstrates that a non-positively curved polyhedral cell complex is aspherical.
- Various software packages have been developed for the purposes of computing homology groups of finite cell complexes.
- Computation of homology groups of cell complexes reduces to bringing the boundary matrices into Smith normal form.
- A cell complex and its dual constitute a valid framework to describe the association of physical variables with the oriented space elements.
- The column is placed between permanent magnets so that when the magnetic particle-cell complex passes through it, the tagged cells can be captured.
- The notion of an abstract cell complex differs essentially from that of a CW-complex because an abstract cell complex is no Hausdorff space.
- The notion of an abstract cell complex differs essentially from that of a CW-complex because an abstract cell complex is no Hausdorff space.
- Officers have complained about the condition of the cell complex, saying sewage was dripping into their offices from cells upstairs, Chief Commissioner Derrick Holiday said.
- All three implement pre-processing algorithms based on Simple-homotopy equivalence and discrete Morse theory to perform homology-preserving reductions of the input cell complexes before resorting to matrix algebra.
- The term " cell " is sometimes used in a broader sense to denote a set homeomorphic to a simplex, leading to the definition of cell complex.
- He also proposed ( 2008 ) a more general axiomatic theory of locally finite topological spaces and abstract cell complexes formerly suggested by Steinitz ( 1908 ).
- Homotopy deals with homotopy groups ( including the fundamental group ) as well as simplicial complexes and CW complexes ( also called " cell complexes " ).
- This possibility defines the great advantage of abstract cell complexes : It becomes possible to exactly define the notions of connectivity and of the boundary of subsets.
- This is important since the notion of an abstract cell complexes can be applied to the two-and three-dimensional grids used in image processing, which is not true for simplicial complexes.

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