Pages that link to "Item:Q868331"
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The following pages link to Estimating Matveev's complexity via crystallization theory (Q868331):
Displaying 8 items.
- Construction of spines of two-bridge link complements and upper bounds of their Matveev complexities (Q330671) (← links)
- Complexity computation for compact 3-manifolds via crystallizations and Heegaard diagrams (Q439303) (← links)
- A note about complexity of Lens spaces (Q889582) (← links)
- The long-eight-figure spines of lens spaces and binary trees (Q1868191) (← links)
- A mathematical basis for egress complexity (Q1921174) (← links)
- Computing Matveev's complexity via crystallization theory: the orientable case (Q2509163) (← links)
- Computing Matveev's complexity via crystallization theory: the boundary case (Q2848021) (← links)
- New aspects of complexity theory for 3-manifolds (Q5377089) (← links)