Pages that link to "Item:Q4370682"
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The following pages link to A Roth theorem for amenable groups. (Q4370682):
Displaying 25 items.
- Characteristic factors for commuting actions of amenable groups (Q327602) (← links)
- Norm convergence of multiple ergodic averages on amenable groups (Q518565) (← links)
- Non-conventional ergodic averages for several commuting actions of an amenable group (Q518566) (← links)
- Convergence of polynomial ergodic averages of several variables for some commuting transformations (Q610628) (← links)
- A Weyl-type equidistribution theorem in finite characteristic (Q904035) (← links)
- WM groups and Ramsey theory (Q1032894) (← links)
- A selection of open problems (Q1032909) (← links)
- Convergence of multiple ergodic averages along polynomials of several variables (Q1781943) (← links)
- Subsequence ergodic theorems for amenable groups (Q1802755) (← links)
- Bohr neighborhoods in generalized difference sets (Q2121771) (← links)
- Multiple recurrence in quasirandom groups (Q2453444) (← links)
- Roth-type theorems in finite groups (Q2509729) (← links)
- Polynomial Szemerédi theorems for countable modules over integral domains and finite fields (Q2565921) (← links)
- A fixed-point theorem for definably amenable groups (Q2663340) (← links)
- An uncountable ergodic Roth theorem and applications (Q2676623) (← links)
- Quantitative norm convergence of double ergodic averages associated with two commuting group actions (Q2805062) (← links)
- Joint ergodicity of actions of an abelian group (Q2925268) (← links)
- Lower bound in the Roth theorem for amenable groups (Q2942566) (← links)
- On the norm convergence of non-conventional ergodic averages (Q3558029) (← links)
- Popular progression differences in vector spaces II (Q5211015) (← links)
- SCHUR’S COLOURING THEOREM FOR NONCOMMUTING PAIRS (Q5244203) (← links)
- Triangles in Cartesian Squares of Quasirandom Groups (Q5366939) (← links)
- Corners Over Quasirandom Groups (Q5373836) (← links)
- Model theory: combinatorics, groups, valued fields and neostability. Abstracts from the workshop held January 8--14, 2023 (Q6076073) (← links)
- An uncountable Furstenberg–Zimmer structure theory (Q6106097) (← links)
