Shape Recovery in Viscoelastic Silicone Rubber and the Fractional Zener Model
Louis A Bloomfield

TL;DR
This paper investigates the shape-memory behavior of viscoelastic silicone rubber (VSR), demonstrating its ability to learn, remember, and recover shapes, and models this behavior using the fractional Zener model with non-integer derivatives.
Contribution
It introduces a fractional Zener model to accurately describe VSR's shape recovery behavior, linking experimental observations with advanced mathematical modeling.
Findings
VSR retains a shape memory influenced by its deformation history.
The fractional Zener model effectively captures VSR's shape recovery dynamics.
Model parameters can be used to design VSR behaviors for practical applications.
Abstract
Viscoelastic silicone rubber (VSR) is a remarkable shape-memory solid. The material's polymer network retains a memory of its shape history, so its current and future shapes depend strikingly on its past shapes. Although VSR's memory fades gradually and it has a permanent (cured-in) shape to which it will eventually return when left alone, VSR can be taught new shapes and retain them for significant lengths of time. To examine VSR's ability to learn, remember, and recover shapes, this work focuses on a simple experiment. A VSR that has relaxed into its permanent shape is suddenly compressed to about 80% of its original height. After a specific period of compression, the VSR is released and allowed to return to its permanent shape. Having learned a new shape during the compression period, however, the VSR is reluctant to return and takes seconds, minutes, or hours to do so, depending…
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Taxonomy
TopicsManufacturing Process and Optimization · Iterative Learning Control Systems · Advanced Surface Polishing Techniques
