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8 votes

Random pseudo-walk of Poisson variables

The situation given above is like a queueing process in discrete time with constant service time and Poissonian arrivals. Call $D_t$ the number of objects added between times $t+1$. Then $(N_t)_{t \ge …
Christophe Leuridan's user avatar
1 vote

Is there something like a "self-avoiding Markov chain" on a continuous space?

In dimension 2, we have the Schramm and Loewner evolutions, very nice processes which are invariant by conformal maps (up to time-changes). https://en.wikipedia.org/wiki/Schramm%E2%80%93Loewner_evolut …
Christophe Leuridan's user avatar
0 votes
Accepted

Phase space Brownian bridge

I use capital letters for random variables and small letters for possible values. Let $W$ be a brownian motion, defined on the canonical space $\mathcal{C}(\mathbb{R}_+)$ endowed with the Wiener measu …
Christophe Leuridan's user avatar
1 vote
Accepted

Example of random walk in a random environment (RWRE) saying things on the environment

An example: Matzinger studied the revocery of the environment from the second factor of a RWRE. https://arxiv.org/pdf/1110.6853.pdf https://matzi.math.gatech.edu/overview.pdf
Christophe Leuridan's user avatar