This is a summary of the paper [FHS20]. The main result is the construction of bijections of the three objects: non-commutative stochastic processes with monotonically independent increments; certain decreasing Loewner chains in the upper half-plane; a special class of real-valued Markov processes
AbstractA stochastic matrix is “monotone” [4] if its row-vectors are stochastically increasing. Clos...
This book contains a systematic treatment of probability from the ground up, starting with intuitive...
We study the classical occupancy problem from the viewpoint of its embedding Markov chain. We derive...
This is a summary of the paper [FHS20]. The main result is the construction of bijections of the thr...
This article is on the research of Wilhelm von Waldenfels in the mathematical field of quantum (or n...
Stochastic processes are families of random variables; Lévy processes are families indexed by the po...
We review the probabilistic properties of Ornstein-Uhlenbeck processes in Hilbert spaces driven by L...
The paper is a review of results on the asymptotic behavior of Markov processes generated by i.i.d. ...
In this report we discuss some results of non--commutative (quantum) probability theory relating the...
Let X be the unique normal martingale such that X_0 = 0 and d[X]_t = (1 - t - X_{t-}) dX_t + dt and ...
The theory of monotonicity and duality is developed for general one-dimensional Feller processes, e...
We show that representations of the Thompson group $F$ in the automorphisms of a noncommutative prob...
Thesis (M.A.)--Boston University N.B.: Page 3 of Abstract is incorrectly labeled as Page 2. No cont...
Abstract: We review the probabilistic properties of Ornstein-Uhlenbeck processes in Hilbert spaces d...
We define a product of algebraic probability spaces equipped with two states. This product is called...
AbstractA stochastic matrix is “monotone” [4] if its row-vectors are stochastically increasing. Clos...
This book contains a systematic treatment of probability from the ground up, starting with intuitive...
We study the classical occupancy problem from the viewpoint of its embedding Markov chain. We derive...
This is a summary of the paper [FHS20]. The main result is the construction of bijections of the thr...
This article is on the research of Wilhelm von Waldenfels in the mathematical field of quantum (or n...
Stochastic processes are families of random variables; Lévy processes are families indexed by the po...
We review the probabilistic properties of Ornstein-Uhlenbeck processes in Hilbert spaces driven by L...
The paper is a review of results on the asymptotic behavior of Markov processes generated by i.i.d. ...
In this report we discuss some results of non--commutative (quantum) probability theory relating the...
Let X be the unique normal martingale such that X_0 = 0 and d[X]_t = (1 - t - X_{t-}) dX_t + dt and ...
The theory of monotonicity and duality is developed for general one-dimensional Feller processes, e...
We show that representations of the Thompson group $F$ in the automorphisms of a noncommutative prob...
Thesis (M.A.)--Boston University N.B.: Page 3 of Abstract is incorrectly labeled as Page 2. No cont...
Abstract: We review the probabilistic properties of Ornstein-Uhlenbeck processes in Hilbert spaces d...
We define a product of algebraic probability spaces equipped with two states. This product is called...
AbstractA stochastic matrix is “monotone” [4] if its row-vectors are stochastically increasing. Clos...
This book contains a systematic treatment of probability from the ground up, starting with intuitive...
We study the classical occupancy problem from the viewpoint of its embedding Markov chain. We derive...