The following pages link to Henna Koivusalo (Q479717):
Displaying 26 items.
- Hausdorff dimension of affine random covering sets in torus (Q479719) (← links)
- Constructing bounded remainder sets and cut-and-project sets which are bounded distance to lattices. II. (Q505056) (← links)
- Hitting probabilities of random covering sets in tori and metric spaces (Q508452) (← links)
- Dimension of generic self-affine sets with holes (Q667561) (← links)
- Projections of random covering sets (Q2019209) (← links)
- Sturmian ground states in classical lattice-gas models (Q2302682) (← links)
- Dimension of uniformly random self-similar fractals (Q2510984) (← links)
- A randomized version of the Littlewood conjecture (Q2628036) (← links)
- Constructing bounded remainder sets and cut-and-project sets which are bounded distance to lattices (Q2630865) (← links)
- Mass Transference Principle: From Balls to Arbitrary Shapes (Q3382643) (← links)
- Dimension of self-affine sets for fixed translation vectors (Q4584336) (← links)
- Self-affine sets with fibred tangents (Q4600265) (← links)
- A characterization of linearly repetitive cut and project sets (Q4606644) (← links)
- Perfectly ordered quasicrystals and the Littlewood conjecture (Q4635485) (← links)
- Cut and project sets with polytopal window II: linear repetitivity (Q5082385) (← links)
- Cut and project sets with polytopal window I: Complexity (Q5146585) (← links)
- Dimensions of random affine code tree fractals (Q5166515) (← links)
- Recurrence to Shrinking Targets on Typical Self-Affine Fractals (Q5228154) (← links)
- Bounded remainder sets for rotations on the adelic torus (Q5238093) (← links)
- Statistics of patterns in typical cut and project sets (Q5242535) (← links)
- Gaps problems and frequencies of patches in cut and project sets (Q5360394) (← links)
- Diophantine approximation in metric space (Q6096746) (← links)
- Cut and project sets with polytopal window I: complexity (Q6322942) (← links)
- Uniform random covering problems (Q6361923) (← links)
- Sharp density discrepancy for cut and project sets: An approach via lattice point counting (Q6516024) (← links)
- The dimension of the set of \(\psi\)-badly approximable points in all ambient dimensions: on a question of Beresnevich and Velani (Q6629648) (← links)
