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Author

Andreas Klippel

2 papers indexed here

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Preprint Aug 2026

Dimer model and random lattice permutations with general weights

The dimer model and random lattice permutations are two fundamental objects at the interface of probability, combinatorics, and mathematical physics. We study these models on finite periodic boxes in $\mathbb Z^d$ within a common framework. For the dimer model, edges connecting arbitrary vertices carry a weight which d...

Andreas Klippel, Lorenzo Taggi, Wei Wu · 0 citations
Preprint Aug 2026

(Non-)coincidence of critical parameters for Poisson Zoos and Loop Soup Percolation on $\mathbb{Z^d}$, $d>4$, and $\mathbb{T}_d$,$ d \ge 3$

In this article we investigate the (non)-coincidence of critical parameters for various related percolation problems. More precisely, for the random walk loop soup we show that on $\mathbb Z^d$, $d\ge 5$, the critical parameters for the percolation problems differ on the discrete graph and the respective metric graph....

Volker Betz, Alexander Drewitz, Andreas Klippel et al. · 0 citations

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