Pages that link to "Item:Q5325950"
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The following pages link to Acyclic Chromatic Indices of Planar Graphs with Girth At Least 4 (Q5325950):
Displaying 24 items.
- Acyclic edge colouring of plane graphs (Q427892) (← links)
- Acyclic chromatic indices of planar graphs with girth at least five (Q434197) (← links)
- Acyclic edge coloring of planar graphs without a 3-cycle adjacent to a 6-cycle (Q489715) (← links)
- A new upper bound on the acyclic chromatic indices of planar graphs (Q691588) (← links)
- Acyclic edge coloring of triangle-free 1-planar graphs (Q746958) (← links)
- Further result on acyclic chromatic index of planar graphs (Q908318) (← links)
- Acyclic edge coloring of 4-regular graphs without 3-cycles (Q1712783) (← links)
- Improved upper bound for acyclic chromatic index of planar graphs without 4-cycles (Q2015791) (← links)
- Acyclic edge coloring of IC-planar graphs (Q2023729) (← links)
- Local conditions for planar graphs of acyclic edge coloring (Q2142486) (← links)
- Acyclic edge coloring of 4-regular graphs. II. (Q2272610) (← links)
- Acyclic chromatic indices of planar graphs with large girth (Q2275931) (← links)
- Acyclic chromatic index of triangle-free 1-planar graphs (Q2409523) (← links)
- Acyclic edge coloring of graphs (Q2440127) (← links)
- The acyclic edge coloring of planar graphs without a 3-cycle adjacent to a 4-cycle (Q2444561) (← links)
- Acyclic edge coloring of planar graphs with girth at least 5 (Q2446889) (← links)
- Acyclic edge-colouring of planar graphs (extended abstract) (Q2851497) (← links)
- (Q3411446) (← links)
- A note on acyclic number of planar graphs (Q4604518) (← links)
- Group chromatic number of planar graphs of girth at least 4 (Q5471059) (← links)
- Acyclic edge coloring conjecture is true on planar graphs without intersecting triangles (Q5918364) (← links)
- Acyclic edge coloring conjecture is true on planar graphs without intersecting triangles (Q5918607) (← links)
- Acyclic edge coloring of 1-planar graphs without 4-cycles (Q6137646) (← links)
- Planar graphs are acyclically edge \((\Delta + 5)\)-colorable (Q6571271) (← links)
