Pages that link to "Item:Q3762353"
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The following pages link to Factorizations of regular graphs of high degree (Q3762353):
Displaying 27 items.
- On the factor-thickness of regular graphs (Q583237) (← links)
- On the perfect matchings of near regular graphs (Q659743) (← links)
- On the number of disjoint perfect matchings of regular graphs with given edge connectivity (Q729759) (← links)
- Regular factors of line graphs (Q750467) (← links)
- Graph factors and factorization: 1985--2003: a survey (Q868347) (← links)
- Factorizations of regular graphs (Q922555) (← links)
- Degree-bounded factorizations of bipartite multigraphs and of pseudographs (Q960926) (← links)
- 1-factorizing regular graphs of high degree - an improved bound (Q1121901) (← links)
- Pseudo-one-factorizations of regular graphs of odd order. II: Products of graphs (Q1322199) (← links)
- On regular factors in regular graphs with small radius (Q1422147) (← links)
- Regular factors of simple regular graphs and factor-spectra (Q1584246) (← links)
- Isomorphic factorization of r-regular graphs into r parts (Q1825883) (← links)
- Regular factors in regular multipartite graphs (Q1850040) (← links)
- Number of 1-factorizations of regular high-degree graphs (Q2220965) (← links)
- Factorizing regular graphs (Q2284748) (← links)
- On 2-factors with a bounded number of odd components (Q2439124) (← links)
- \((r,r+1)\)-factorizations of \((d,d+1)\)-graphs (Q2470430) (← links)
- Factorisation of the complete graph into spanning regular factors (Q2689165) (← links)
- Extensions of some factorization results from simple graphs to multigraphs (Q3129823) (← links)
- Degree sets and graph factorizations (Q3347921) (← links)
- (Q3424771) (← links)
- r-Regular, r-connected decompositions of complete graphs (Q4934836) (← links)
- The number of disjoint perfect matchings in semi-regular graphs (Q5034273) (← links)
- Regular Graphs of High Degree are 1-Factorizable (Q5184935) (← links)
- On magic and consecutive antimagic factorizations of graphs (Q5865697) (← links)
- On a problem of a. kotzig concerning factorizations of 4‐regular graphs (Q5896309) (← links)
- All regular multigraphs of even order and high degree are 1-factorable (Q5954314) (← links)