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Please use this identifier to cite or link to this item: http://arks.princeton.edu/ark:/88435/dsp01rx913t211
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dc.contributor.advisorKošmrlj, Andrej Mr
dc.contributor.advisorPaulino, Glaucio Mr
dc.contributor.authorMalik, Lohit
dc.contributor.otherMechanical and Aerospace Engineering Department
dc.date.accessioned2024-02-21T17:27:01Z-
dc.date.available2024-02-21T17:27:01Z-
dc.date.created2023-01-01
dc.date.issued2024
dc.identifier.urihttp://arks.princeton.edu/ark:/88435/dsp01rx913t211-
dc.description.abstractOrigami, an art of paper folding, has displayed its importance in engineering by emerging as a tool for building three dimensional (3D) structures out of patterned flat films. This has taken a step further through the introduction of self-folding origami. Recently, the term ‘locking’ has enrooted in the world of structures where origami stands out given its basic nature of folding. The possibility for an origami to self-fold and then lock itself in one of the metastable states can widen its scope in fields such as emergency shelters, robotics, and even the biomedical sector. For designing a self-folding lockable origami, special multi-stable designs have to be created. This work is a step towards it by offering a platform that can be used for quickly creating, testing, and identifying designs or design changes that can lead to multi-stable structures and how it can be exploited for possibly concluding on a lockable origami. The thesis starts with approximating an origami based on a reduced-order bar and hinge model and quantifying the key elements contributing to the deformation process. This is followed by the design of the master computational strategy connecting a simple CAD user input to the MATLAB code developed. For this, an in-depth discussion on extracting useful information, identifying panels, and discretizing them is done. A thorough theoretical narrative about calculating total mechanical energy and systematically solving for the equilibrium along with deriving relevant analytical expressions is presented. A separate section draws on the aspect of self-folding and showcases strategies for physically connecting external stimuli to folding. Here, a mathematical result is presented that deals with the curvatures obtained as a result ofkeeping a bilayer plate in a thermal stimulus which is used to conclude upon mechanisms for controlled self-folding. Finally, two examples have been shown that showcase the folding of a well-known Miura origami unit cell under external forces and the self-folding of a simple fold under heat.
dc.format.mimetypeapplication/pdf
dc.language.isoen
dc.publisherPrinceton, NJ : Princeton University
dc.subjectBar and Hinge model
dc.subjectMechanics
dc.subjectOrigami engineering
dc.subjectSelf-folding origami
dc.subjectSimulating origami folding
dc.subject.classificationMechanics
dc.subject.classificationMechanical engineering
dc.subject.classificationAerospace engineering
dc.titleTowards designing a lockable self-folding origami
dc.typeAcademic dissertations (M.S.E.)
pu.date.classyear2024
pu.departmentMechanical and Aerospace Engineering
Appears in Collections:Department of Mechanical and Aerospace Engineering, 2022

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