Asperity-based pivot–slide model of curling stone motion

In the absence of a generally accepted cause and effect of curling stone motion, we propose a hypothesis, which ascribes the motion of the stone to the interactions between asperities of a curling stone’s running band with the ice pebbles below. The new model extends the pivot–slide model of Shegelski and Lozowski. We conducted experiments to provide supporting evidence for the new model and we analyzed experimental raw data provided by Maw. We offer representative equations and results of experiments as strong circumstantial evidence for the new model. The model also provides guidance on optimal brushing techniques to alter curling stone trajectories.

Authors

Publication Details

Journal
Canadian Journal of Physics
Published
2025-05-27
DOI
https://doi.org/10.1139/cjp-2024-0305
Citations
1
Primary Topic
Winter Sports Injuries and Performance
Type
article
Field-Weighted Citation Impact
1.52
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article

Asperity-based pivot–slide model of curling stone motion

Carly Jenkins, Samantha Jenkins, Laslo Diosady
1 citations
Canadian Journal of Physics
Winter Sports Injuries and Performance
1.52
article

Asperity-based pivot–slide model of curling stone motion

Carly Jenkins, Samantha Jenkins, Laslo Diosady
article en
1 citations

Abstract

In the absence of a generally accepted cause and effect of curling stone motion, we propose a hypothesis, which ascribes the motion of the stone to the interactions between asperities of a curling stone’s running band with the ice pebbles below. The new model extends the pivot–slide model of Shegelski and Lozowski. We conducted experiments to provide supporting evidence for the new model and we analyzed experimental raw data provided by Maw. We offer representative equations and results of experiments as strong circumstantial evidence for the new model. The model also provides guidance on optimal brushing techniques to alter curling stone trajectories.

Canadian Journal of PhysicsVol. 103(9)
Openalex Percentile: Top 18%
Winter Sports Injuries and Performance
1.52
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