Affiliation:
1. Department of Automatic Control and Systems Engineering, University of Sheffield, UK
Abstract
Technologies that provide mechanical assistance are required in the medical field, such as implants that regenerate tissue through elongation and stimulation. One of the challenges is to develop actuators that combine the benefits of high axial extension at low pressures, modularity, multifunction, and load-bearing capabilities into one design while maintaining their shape and softness. Overcoming such a challenge will provide implants with enhanced capacity for mechanical assistance to induce tissue regeneration. We introduce two novel actuators (M2H) built of stacked Hyperelastic Ballooning Membrane Actuators (HBMAs) that can be realized using helical and toroidal configurations. By restraining the HBMA expansion deterministically using a semisoft exoskeleton, the actuators are endowed with axial extension and radial expansion capabilities. These actuators are thus built of modules that can be configured to different therapeutical needs and multifunctionality, to provide anatomically congruent stimulation. We present the design, fabrication, testing, and numerical and experimental validation of the M2H-HBMAs. They can axially extend up to
41
% and
32
% in their helical and toroidal configurations at input pressures as low as
26
and
24
kPa, respectively. If the axial extension module is used separately, its extension capacity reaches
>
170
%. The M2H-HBMAs can perform independent and simultaneous expansion and extension motions with negligible intraluminal deformation as well as stand at least
1
kg of axial force without collapsing. The M2H-HBMAs overcome the limitations of hyperexpanding machines that show low resistance to load. We envisage M2H-HBMAs as promising tools to perform tissue regeneration procedures.
Funder
Consejo Nacional de Ciencia y Tecnología
Engineering and Physical Sciences Research Council
Publisher
American Association for the Advancement of Science (AAAS)
Subject
Applied Mathematics,General Mathematics
Cited by
14 articles.
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