We study the scaling of the average cluster size and percolation strength of geometrical clusters for the two-dimensional Ising model. By means of Monte Carlo simulations and a finite-size scaling analysis we discuss the appearance of corrections to scaling for different definitions of cluster sets. We find that including all percolating clusters, or excluding only clusters that percolate in one but not the other direction, leads to smaller corrections to scaling for the average cluster size as compared to the other definitions considered. The percolation strength is less sensitive to the definitions used.
|Number of pages||7|
|Journal||Journal of Physics: Conference Series|
|Publication status||Published - 29 Mar 2022|
|Event||XXXII IUPAP Conference on Computational Physics - Virtual, Coventry, United Kingdom|
Duration: 1 Aug 2021 → 5 Aug 2021
Conference number: 32
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