The following pages link to M. Takei (Q404587):
Displaying 23 items.
- A conditionally sure ergodic theorem with an application to percolation (Q404588) (← links)
- Phase diagram for once-reinforced random walks on trees with exponential weighting scheme (Q956381) (← links)
- Some results on the phase structure of the two-dimensional Widom-Rowlinson model (Q1885239) (← links)
- Scaling relations for two-dimensional Ising percolation (Q1937066) (← links)
- Functional central limit theorem for random walks in random environment defined on regular trees (Q2186654) (← links)
- Limit theorems for the `laziest' minimal random walk model of elephant type (Q2202313) (← links)
- Almost sure behavior of linearly edge-reinforced random walks on the half-line (Q2243903) (← links)
- Gaussian fluctuation for superdiffusive elephant random walks (Q2283168) (← links)
- On the rate of convergence for Takagi class functions (Q2300962) (← links)
- Phase transitions for edge-reinforced random walks on the half-line (Q2316575) (← links)
- A note on ansitropic first-passage percolation (Q2467689) (← links)
- On traversable length inside semi-cylinder in 2d supercritical bond percolation (Q2474984) (← links)
- Remarks on central limit theorems for the number of percolation clusters (Q2495264) (← links)
- Incipient infinite cluster in 2D Ising percolation (Q2923166) (← links)
- (Q3530464) (← links)
- A one-dimensional Hadamard walk with one defect (Q4982599) (← links)
- Weak Limit Theorem of a Two-phase Quantum Walk with One Defect (Q5135267) (← links)
- Periodicity for the Hadamard Walk on Cycles (Q5147807) (← links)
- Rate of moment convergence in the central limit theorem for the elephant random walk (Q5877970) (← links)
- Comparison of limit shapes for Bernoulli first-passage percolation (Q6107731) (← links)
- Phase transitions for a unidirectional elephant random walk with a power law memory (Q6520172) (← links)
- The elephant random walk in the triangular array setting (Q6524696) (← links)
- How often can two independent elephant random walks on $\mathbb{Z}$ meet? (Q6531428) (← links)
