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We solve explicitly the following problem: for a given probability measure μ, we specify a generalised martingale diffusion (Xt) which, stopped at an independent exponential time T, is distributed according to μ. The process (Xt) is specified via its speed measure m. We present two heuristic arguments and three proofs. First we show how the result can be derived from the solution of [Bertoin and Le Jan, Ann. Probab. 20 (1992) 538–548.] to the Skorokhod embedding problem. Secondly, we give a proof...
We solve explicitly the following problem: for a given probability
measure μ, we specify a generalised martingale diffusion (Xt) which, stopped at an independent exponential time T, is
distributed according to μ. The process (Xt) is specified via
its speed measure m. We present two heuristic arguments and three
proofs. First we show how
the result can be derived from the solution of [Bertoin and Le Jan, Ann. Probab.20 (1992) 538–548.] to the Skorokhod embedding problem. Secondly,
we give...
Currently displaying 201 –
220 of
222