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So why not take this opportunity to learn about the research that our graduate students are doing! Dissertation Defense for Yunyao Jiang Program: Kingsbury W Defense Advisor: Prof Yaning Li Defense Abstract: Emerging in the last decade, mechanical metamaterials have many engineering advantages due to unusual mechanical properties.
Chiral auxetic mechanical metamaterial is a sub-family of the auxetic material, which is with a geometry that is non-superposable on its mirror image.
Compared to symmetric auxetic materials, such as re-entrant honeycombs or periodic porous materials, which have random handedness after instability, chiral materials have deterministic handedness and therefore are expected to have more robust auxetic effects under manufacturing errors with both small and large deformations.
Moreover, due to the chirality, the deformation mechanisms of this sub-family of auxetic material are quite interesting: In this dissertation, through innovative 2D and 3D designs, a new family of auxetic chiral mechanical metamaterials were systematically developed.
A novel bi-axial compression apparatus was designed and fabricated via 3D printing to perform bi-axial compression on a uniaxial material testing machine.
To better understand the mechanical behaviours of these materials and predict the mechanical properties of the designs, both sophisticated structural model and advanced continuum models such as monoclinic material model and micropolar elasticity are used for mechanical modelling. In summary, through the innovative designs, the database of existing chiral auxetic metamaterials is significantly expanded which expedites the discovery of new mechanical properties and behaviours.
Also, the extended database enables the development of advanced constitutive models either within classic continuum theory or beyond.
Should you wish to cancel, make changes, or have problems with this form, please email the Graduate School with any changes or questions. Please be sure to include your name and which events you signed up for or wish to sign up for.This thesis studies the alternating sum of cohomology groups of a Springer fiber (in characteristic 0), called a total Springer representation, as a representation of both the Weyl group and the stabilizer of the corresponding nilpotent element.
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