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Counting Methods for Nowhere-zero Flows: Applications of Linear Algebra by Counting Nowhere-zero Flows and Edge Colorings in Graphs Martin Kochol
Counting Methods for Nowhere-zero Flows: Applications of Linear Algebra by Counting Nowhere-zero Flows and Edge Colorings in Graphs
Martin Kochol
Flows in graphs present an important topic in modern mathematics with many applications in practice and a significant impact on many problems from discrete mathematics. Nowhere-zero flow in graphs present a dual concept for graph coloring problems. We apply methods of linear algebra for nowhere-zero flow problems. We present several results regarding the 5-flow conjecture. In particular, we give restrictions regarding cyclical edge connectivity and girth for a smallest counterexample to the conjecture. We present also application for edge-coloring of planar cubic graphs. Furthermore we present a decomposition formula for flow polynomials on graphs. The book is devoted for graduate students and researchers dealing with combinatorics.
| Mediji | Grāmatas Paperback Book (Grāmata ar mīksto vāku un līmēto muguru) |
| Izlaists | 2011. gada 28. marts |
| ISBN13 | 9783844324624 |
| Izdevēji | LAP LAMBERT Academic Publishing |
| Lapas | 120 |
| Izmēri | 226 × 7 × 150 mm · 197 g |
| Valoda | Vācu |
Skatīt visus Martin Kochol ( piem., Paperback Book )