Structural reducts and the full implies strong problem
β Scribed by Todd Niven
- Publisher
- Springer
- Year
- 2007
- Tongue
- English
- Weight
- 123 KB
- Volume
- 57
- Category
- Article
- ISSN
- 0002-5240
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Let G be a 3-regular graph and let w be a weight function, w : E(G) --~ {1, 2}, for which the edges of weight 2 form a 1-factor of G. If w can be choosen such that there does not exist a circuit cover ~ for (G, w) in which each edge of G is contained in w(e) circuits of ~ then G is called a strong s
The full-degree spanning tree problem is defined as follows: Given a connected graph G G G = (V V V, E E E), find a spanning tree T T T to maximize the number of vertices whose degree in T T T is the same as in G G G (these are called vertices of "full" degree). This problem is NP-hard. We present a
## Abstract A numerical method, which relaxes limitation of small time increment in fluidβstructure interaction (FSI) simulations with hard solid, is developed based on a full Eulerian FSI model (Sugiyama __et al__. __Comput. Mech.__ 2010; **46**(1):147β157). In this model, the solid volume fractio