Add to ORKGWe give a combinatorial proof that the standard part of Anderson's hyperfinite random walk has the Gaussian distribution. We also show the connection between moments of Gaussian variables and some combinatorial properties
We consider the elephant random walk with general step distribution. We calculate the first four mom...
AbstractIn the subcritical speed area of a supercritical branching random walk, we prove that when t...
We consider Sinai's random walk in random environment $(S_n)_{n\in\mathbb{N}}$. We prove a local lim...
We give a combinatorial proof that the standard part of Anderson's hyperfinite random walk has the G...
Abstract We present a stand-alone simple proof of a probabilistic interpretation of the Gaussian bin...
We show that counts of squarefree integers up to $X$ in short intervals of size $H$ tend to a Gaussi...
AbstractWe prove that the directed random walk satisfies the strong law of large numbers if and only...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study the total mass of the solution to the parabolic Anderson model on a regular tree with an i....
We study the total mass of the solution to the parabolic Anderson model on a regular tree with an i....
AbstractConsider the number of cycles in a random permutation or a derangement, the number of compon...
We show that counts of squarefree integers up to X in short intervals of size H tend to a Gaussian d...
Abstract. We present an explicit expression for the probability distribution for the position of a c...
We consider the elephant random walk with general step distribution. We calculate the first four mom...
AbstractIn the subcritical speed area of a supercritical branching random walk, we prove that when t...
We consider Sinai's random walk in random environment $(S_n)_{n\in\mathbb{N}}$. We prove a local lim...
We give a combinatorial proof that the standard part of Anderson's hyperfinite random walk has the G...
Abstract We present a stand-alone simple proof of a probabilistic interpretation of the Gaussian bin...
We show that counts of squarefree integers up to $X$ in short intervals of size $H$ tend to a Gaussi...
AbstractWe prove that the directed random walk satisfies the strong law of large numbers if and only...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study when a given Gaussian random variable on a given probability space $\left( \Omega , {\cal{F...
We study the total mass of the solution to the parabolic Anderson model on a regular tree with an i....
We study the total mass of the solution to the parabolic Anderson model on a regular tree with an i....
AbstractConsider the number of cycles in a random permutation or a derangement, the number of compon...
We show that counts of squarefree integers up to X in short intervals of size H tend to a Gaussian d...
Abstract. We present an explicit expression for the probability distribution for the position of a c...
We consider the elephant random walk with general step distribution. We calculate the first four mom...
AbstractIn the subcritical speed area of a supercritical branching random walk, we prove that when t...
We consider Sinai's random walk in random environment $(S_n)_{n\in\mathbb{N}}$. We prove a local lim...