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Austin J. Minnich
Researcher at California Institute of Technology
Publications - 150
Citations - 19159
Austin J. Minnich is an academic researcher from California Institute of Technology. The author has contributed to research in topics: Thermal conductivity & Thermal conduction. The author has an hindex of 40, co-authored 127 publications receiving 16554 citations. Previous affiliations of Austin J. Minnich include University of California, Berkeley & Massachusetts Institute of Technology.
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Crystalline polymers with exceptionally low thermal conductivity studied using molecular dynamics
TL;DR: In this article, the authors use molecular dynamics simulations to study heat transport in polynorbornene, a polymer that can be synthesized in semi-crystalline form using solution processing.
Solubility study of Yb in n-type skutterudites YbxCo4Sb12 and their enhanced thermoelectric properties
Jihui Yang,Qing Hao,Han Wang,Yucheng Lan,Qinyu He,Austin J. Minnich,Da-Zhi Wang,J. A. Harriman,V. M. Varki,Mildred S. Dresselhaus,Gang Chen,Zhensong Ren +11 more
TL;DR: Yang et al. as discussed by the authors proposed a method to solve the problem of particle filtering in the context of physics and applied it in the field of computer science at the Massachusetts Institute of Technology (MIT).
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Ballistic thermal phonons traversing nanocrystalline domains in oriented polyethylene.
Andrew B. Robbins,Stavros X. Drakopoulos,Ignacio Martín-Fabiani,Sara Ronca,Austin J. Minnich +4 more
TL;DR: An optical method is used to probe heat conduction at submicrometer length scales, allowing for direct observation of thermal phonons with mean free paths up to 200 nm in semicrystalline polyethylene films using transient grating spectroscopy, yielding insights into the microscopic origins of their high thermal conductivity.
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Thermal phonon boundary scattering in anisotropic thin films
TL;DR: In this article, the authors derived a generalization of the Fuchs-Sondheimer equation for solids with arbitrary dispersion relations and examined its predictions for graphite, finding that the isotropic equation vastly overestimates the boundary scattering that occurs in thin graphite films due to the highly anisotropic group velocity, and that graphite can maintain its high in-plane thermal conductivity even in thin films with thicknesses as small as 10nm.
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Heat dissipation in the quasiballistic regime studied using the Boltzmann equation in the spatial frequency domain
Chengyun Hua,Austin J. Minnich +1 more
TL;DR: In this article, the authors examined how thermal resistance depends on the heater geometry using analytical solutions of the Boltzmann equation, and showed that the spatial frequencies of the heater pattern play the key role in setting the thermal resistance rather than any single geometric parameter, and that for many geometries the thermal sensitivity in the quasiballistic regime is no different than the Fourier prediction.