M. Visser

collaborators

2 papers

math-ph2026

Explicit formulae for stochastic equilibria

Matt Visser

Finding the stochastic equilibria for finite-state stochastic matrices amounts to solving an eigen\-vector problem $π = π P$ . Various techniques for doing so are known, some extremel…

math.NT2025

Behaviour of the sequence $ϑ_{n} = ϑ (p_{n})$

Matt Visser

The well-known sequence $ϑ_{n} = ϑ (p_{n}) = \sum_{i = 1}^{n} ln p_{i} = ln ([p_{n}] #)$ exhibits numerous extremely interesting properties. Since $p_n = \exp(\varthe…

Explicit formulae for stochastic equilibria

Behaviour of the sequence ϑn​=ϑ(pn​)

Behaviour of the sequence $ϑ_{n} = ϑ (p_{n})$