AbstractWe consider the embedding of a probability distribution in Brownian motion with drift. We first give a sufficient condition on the target measure, under which a variant of the Azéma–Yor (1979a, Séminaire de Probabilités XIII, Lecture Notes in Mathematics, Vol. 721, Springer, Berlin, pp. 90–115) construction for this problem works. A necessary and sufficient condition for embeddability by means of some stopping time, not necessarily finite, is also provided. This latter condition is then analyzed in some detail
AbstractAn embedding of an arbitrary centred law μ in a Brownian motion (that is a stopping time T a...
Let b(t), 0t[mu]. The problem of setting a fixed width confidence interval for [theta]=1[+45 degree ...
Brownian Motion is one of the most useful tools in the arsenal of stochastic models. This phenomenon...
AbstractWe consider the embedding of a probability distribution in Brownian motion with drift. We fi...
AbstractGiven a Brownian motion (Bt)t⩾0 and a general target law μ (not necessarily centered or even...
The Skorokhod Embedding problem is well understood when the underlying process is a Brownian motion....
AbstractLet (Xt)t⩾0 be a non-singular (not necessarily recurrent) diffusion on R starting at zero, a...
Let n be a positive integer, let μ be a probability measure on ℝ[sup n] , and let (B[sub t])[sub 0≤t...
We solve Skorokhod’s embedding problem for Brownian motion with linear drift (Wt+ κt)t≥0 by means of...
AbstractWe develop an explicit non-randomized solution to the Skorokhod embedding problem in an abst...
Suppose X is a time-homogeneous diffusion on an interval IX⊆R and let μ be a probability measure on ...
50 pagesWe develop an explicit non-randomized solution to the Skorokhod embedding problem in an abst...
We consider the problem of optimally stopping a general one-dimensional stochastic differential equa...
desirable Type: Theoretical project with potential for a simulation component Description: The class...
We present a constructive probabilistic proof of the fact that if B = (Bt)t≥0 is standard Brownian m...
AbstractAn embedding of an arbitrary centred law μ in a Brownian motion (that is a stopping time T a...
Let b(t), 0t[mu]. The problem of setting a fixed width confidence interval for [theta]=1[+45 degree ...
Brownian Motion is one of the most useful tools in the arsenal of stochastic models. This phenomenon...
AbstractWe consider the embedding of a probability distribution in Brownian motion with drift. We fi...
AbstractGiven a Brownian motion (Bt)t⩾0 and a general target law μ (not necessarily centered or even...
The Skorokhod Embedding problem is well understood when the underlying process is a Brownian motion....
AbstractLet (Xt)t⩾0 be a non-singular (not necessarily recurrent) diffusion on R starting at zero, a...
Let n be a positive integer, let μ be a probability measure on ℝ[sup n] , and let (B[sub t])[sub 0≤t...
We solve Skorokhod’s embedding problem for Brownian motion with linear drift (Wt+ κt)t≥0 by means of...
AbstractWe develop an explicit non-randomized solution to the Skorokhod embedding problem in an abst...
Suppose X is a time-homogeneous diffusion on an interval IX⊆R and let μ be a probability measure on ...
50 pagesWe develop an explicit non-randomized solution to the Skorokhod embedding problem in an abst...
We consider the problem of optimally stopping a general one-dimensional stochastic differential equa...
desirable Type: Theoretical project with potential for a simulation component Description: The class...
We present a constructive probabilistic proof of the fact that if B = (Bt)t≥0 is standard Brownian m...
AbstractAn embedding of an arbitrary centred law μ in a Brownian motion (that is a stopping time T a...
Let b(t), 0t[mu]. The problem of setting a fixed width confidence interval for [theta]=1[+45 degree ...
Brownian Motion is one of the most useful tools in the arsenal of stochastic models. This phenomenon...