Pages that link to "Item:Q2073273"

The following pages link to Actions of Cremona groups on CAT\((0)\) cube complexes (Q2073273):

Displaying 21 items.

• CAT(0) cubical complexes for graph products of finitely generated abelian groups (Q739866) (← links)
• Bijective Cremona transformations of the plane (Q832425) (← links)
• Groups acting on \(\text{CAT}(0)\) cube complexes (Q1380222) (← links)
• Divergence of CAT(0) cube complexes and Coxeter groups (Q1747138) (← links)
• Actions of picture groups on CAT(0) cubical complexes. (Q1775140) (← links)
• Mini-workshop: Nonpositively curved complexes. Abstracts from the mini-workshop held February 7--13, 2021 (online meeting) (Q2131201) (← links)
• A note on torsion subgroups of groups acting on finite-dimensional CAT(0) cube complexes (Q2174576) (← links)
• Commensurating actions of birational groups and groups of pseudo-automorphisms (Q2326242) (← links)
• A new construction of \(\mathrm{CAT}(0)\) cube complexes (Q2688268) (← links)
• Tubular Free by Cyclic Groups Act Freely on CAT(0) Cube Complexes (Q2974084) (← links)
• Centralizers of elements of infinite order in plane Cremona groups (Q5090320) (← links)
• CAT(0) cube complexes with flat hyperplanes (Q5889733) (← links)
• A central limit theorem for the degree of a random product of Cremona transformations (Q6045845) (← links)
• Degree growth for tame automorphisms of an affine quadric threefold (Q6071804) (← links)
• Relatively geometric actions on CAT$\operatorname{CAT}$(0) cube complexes (Q6133816) (← links)
• Motivic invariants of birational maps (Q6181235) (← links)
• A metric fixed point theorem and some of its applications (Q6196907) (← links)
• Finitely generated subgroups of algebraic elements of plane Cremona groups are bounded (Q6621560) (← links)
• The existence of Zariski dense orbits for endomorphisms of projective surfaces (Q6629490) (← links)
• Families of automorphisms on abelian varieties (Q6663202) (← links)
• On a theorem by Lin and Shinder through the lens of median geometry (Q6668638) (← links)