Pages that link to "Item:Q3971336"
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The following pages link to Self-Similar Sets 5. Integer Matrices and Fractal Tilings of ℝ n (Q3971336):
Displaying 50 items.
- Topological structure of a class of planar self-affine sets (Q333887) (← links)
- The connectedness of some two-dimensional self-affine sets (Q401103) (← links)
- Dimension of hyperfractals (Q508176) (← links)
- Connectedness of a class of planar self-affine tiles (Q536252) (← links)
- Broadcastings and digit tilings on three-dimensional torus networks (Q620939) (← links)
- Boundary parametrization of planar self-affine tiles with collinear digit set (Q625871) (← links)
- On the nonexistence of \(k\)-reptile tetrahedra (Q644820) (← links)
- Analysis of a class of spectral pair conditions (Q660007) (← links)
- Integral self-affine tiles in \(\mathbb{R}^n\). II: Lattice tilings (Q675076) (← links)
- Do self-similar sets with positive Lebesgue measure contain an interval? (Q710995) (← links)
- Crystallographic number systems (Q714973) (← links)
- Paperfolding morphisms, planefilling curves, and fractal tiles (Q764302) (← links)
- Spectrality of self-similar tiles (Q896995) (← links)
- On the Eisenstein packing of the complex plane (Q897015) (← links)
- Connectedness of a class of two-dimensional self-affine tiles associated with triangular matrices (Q898869) (← links)
- Dense analytic subspaces in fractal \(L^2\)-spaces (Q1271301) (← links)
- Crystallographic reptiles (Q1336248) (← links)
- Fractal Escher salamanders and other animals (Q1582501) (← links)
- Refinable distributions supported on self-affine tiles (Q1607514) (← links)
- Fractal tilings based on successive adjacent substitution rule (Q1654313) (← links)
- Wavelets and self-affine tilings (Q1801494) (← links)
- Characterization of tile digit sets with prime determinants (Q1826524) (← links)
- Alpha-expansions: A class of frame decompositions (Q1867373) (← links)
- Rep-tiling Euclidean space (Q1897774) (← links)
- The construction of self-similar tilings (Q1919143) (← links)
- Self-similar tilings and expanding homomorphisms of groups (Q1924574) (← links)
- Compactly supported wavelets and representations of the Cuntz relations (Q1975533) (← links)
- Computer geometry: rep-tiles with a hole (Q1985464) (← links)
- Tilings from graph directed iterated function systems (Q2025660) (← links)
- A class of self-affine tiles in \(\mathbb{R}^d\) that are \(d\)-dimensional tame balls (Q2094598) (← links)
- Tilings of convex polyhedral cones and topological properties of self-affine tiles (Q2230911) (← links)
- Fractal tilings from iterated function systems (Q2249482) (← links)
- Integral self-affine tiles of Bandt's model (Q2267288) (← links)
- The Hausdorff dimension of integral self-affine sets through fractal perturbations (Q2287210) (← links)
- Bounded tiles in \(\mathbb{Q}_p\) are compact open sets (Q2287791) (← links)
- Fuglede's conjecture holds in \(\mathbb{Q}_p\) (Q2324854) (← links)
- Digit sets for self-similar tiles (Q2355366) (← links)
- On the nonexistence of \(k\)-reptile simplices in \(\mathbb R^3\) and \(\mathbb R^4\) (Q2363691) (← links)
- Dynamical directions in numeration (Q2372766) (← links)
- Atomic surfaces, tilings and coincidences. II: Reducible case (Q2372777) (← links)
- The topological structure of fractal tilings generated by quadratic number systems (Q2387375) (← links)
- On strong affine representations of the polycyclic monoids (Q2413513) (← links)
- Self-similarity, positive Lebesgue measure and nonempty interior (Q2413993) (← links)
- Tree structure of spectra of spectral self-affine measures (Q2420447) (← links)
- Interior components of a tile associated to a quadratic canonical number system (Q2426513) (← links)
- Binary number systems for \(\mathbb Z^{k}\) (Q2490144) (← links)
- Linear dependence relations in wavelets and tilings (Q2564915) (← links)
- On single-matrix graph-directed iterated function systems (Q2637927) (← links)
- The properties of a family of tiles with a parameter (Q2642194) (← links)
- Self-similar lattice tilings and subdivision schemes (Q2719180) (← links)