Pages that link to "Item:Q2332927"
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The following pages link to \(\Aut(\mathbb{F}_5)\) has property \((T)\) (Q2332927):
Displaying 20 items.
- Trees, homology, and automorphism groups of right-angled Artin groups (Q2011391) (← links)
- Maximal subgroups and von Neumann subalgebras with the Haagerup property (Q2076055) (← links)
- On representations of \(\operatorname{Gal}(\overline{\mathbb{Q}} / \mathbb{Q})\), \(\widehat{GT}\) and \(\operatorname{Aut}(\hat{F}_2)\) (Q2153305) (← links)
- Group algebra criteria for vanishing of cohomology (Q2204346) (← links)
- A sixteen-relator presentation of an infinite hyperbolic Kazhdan group (Q2327744) (← links)
- Negative curvature in automorphism groups of one-ended hyperbolic groups (Q2335811) (← links)
- A condition that prevents groups from acting fixed point free on cube complexes (Q2417652) (← links)
- Property FW and 1-dimensional piecewise groups (Q2656162) (← links)
- On property (T) for \(\Aut(F_n)\) and \(\mathrm{SL}_n(\mathbb{Z})\) (Q2662017) (← links)
- Geometric structures in group theory. Abstracts from the workshop held February 27 -- March 5, 2022 (Q2693038) (← links)
- Arithmetic quotients of the automorphism group of a right-angled Artin group (Q2694788) (← links)
- Interview with Igor Pak (Q5054903) (← links)
- Outer automorphism groups of right-angled Coxeter groups are either large or virtually abelian (Q5243088) (← links)
- Żuk’s criterion for Banach spaces and random groups (Q6047005) (← links)
- Tame automorphism groups of polynomial rings with property (T) and infinitely many alternating group quotients (Q6051567) (← links)
- Virtual algebraic fibrations of surface-by-surface groups and orbits of the mapping class group (Q6500092) (← links)
- A substitute for Kazhdan's property (T) for universal nonlattices (Q6612319) (← links)
- Automorphisms of graph products of groups and acylindrical hyperbolicity (Q6619637) (← links)
- On the ground state energies of discrete and semiclassical Schrödinger operators (Q6661619) (← links)
- Mini-workshop: Growth and expansion in groups. Abstracts from the mini-workshop held April 7--12, 2024 (Q6671614) (← links)
