Topological structure enhanced nanostructure of high temperature polymer exhibiting more than ten times enhancement of dipolar response
Nanofillers in polymer composites will induce interface regions in the polymer with non-uniform nanostructures which can be approximated as multilayer shells surrounding nanofillers. This paper studies topological nanostructures in polymers that interface with one-dimensional (1-D) and zero-dimensional (0-D) nanofillers. This new class of dielectric polymer nanocomposites involves nanofillers at ultra-low volume loading (< 1 vol percent) that generate large dielectric enhancement. The results show that the dipolar response of polyetherimide, a high temperature dielectric polymer, is increased by more than ten times with ultra-low (0.75 vol%) loading of 1-D nanofillers. The results reveal that 1-D nanofillers induce cylindrical shell-topology in the polymer matrix which is more effective in enhancing the high dielectric constant interfacial region than the spherical shell-topology generated by 0-D fillers. The cylindrical shells generated by 1-D fillers provide much higher dielectric enhancement over a broader interfacial region in the polymer matrix, as compared to the spherical shells induced by 0-D nanofillers.
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Work Title Topological structure enhanced nanostructure of high temperature polymer exhibiting more than ten times enhancement of dipolar response Access Creators - Xin Chen
- Tiannan Yang
- Qiyan Zhang
- L. Q. Chen
- Vid Bobnar
- C. Rahn
- Q. M. Zhang
License CC BY-NC-ND 4.0 (Attribution-NonCommercial-NoDerivatives) Work Type Article Publisher - Nano Energy
Publication Date June 6, 2021 Publisher Identifier (DOI) - https://doi.org/10.1016/j.nanoen.2021.106225
Deposited November 23, 2021 Versions
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Topological_structure_enhanced_nanostructure_of_high_temperature_polymer_exhibiting_more_than_ten_times_enhancement_of_dipolar_response.docx -
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Added Creator Tiannan Yang
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Added Creator Qiyan Zhang
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Added Creator L. Q. Chen
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Added Creator Vid Bobnar
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Added Creator C. Rahn
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Added Creator Q. M. Zhang
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