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nanoHUB-U: Thermal Energy at the Nanoscale

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Understanding Phonon Dynamics via 1D Atomic Chains

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04 Apr 2006 | Online Presentations | Contributor(s): Timothy S Fisher

Additional Tutorials on Selected Topics in Nanotechnology

29 Mar 2011 | Workshops | Contributor(s): Gerhard Klimeck, Umesh V. Waghmare, Timothy S Fisher, N. S. Vidhyadhiraja

Electron Emission from Nanoscale Carbon Materials

15 May 2007 | Online Presentations | Contributor(s): Timothy S Fisher

Thermal Transport Across Interfaces

23 Aug 2011 | Courses | Contributor(s): Timothy S Fisher

BNC Annual Research Symposium: Nanoscale Energy Conversion

23 Apr 2007 | Online Presentations | Contributor(s): Timothy S Fisher

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Notes on the quantum of thermal conductance

Group Wiki Page:

The following is a dump from LaTex, just to see what happens… begin{abstract} In this module we derive the quantum of thermal conductance, and along the way, concepts related to phonon density of states and spatial dimensionality are discussed and applied. The end result is a simple...

ZT to COP Thermoelectric CDF Tool

Conversion of ZT of a Thermoelectric to Refrigeration COP The tool below is based on the Mathematical Computable Document Format (CDF). Please download the required, free plug-in here:

1D Transient Heat Conduction CDF Tool

Analytic Solution for 1D Transient Heat Conduction The problem geometry and boundary conditions are shown below. An initially isothermal (Tinitial) semi-infinite medium is suddenly subject to a surface temperature Th.

CDF Tools for Heat Transfer

This page contains a directory of sub-pages that use Mathematica-based embedded CDF tools for solving analytical problems in heat transfer. To download the required, free CDF player here, http://www.wolfram.com/cdf-player/ 1D Transient Heat Conduction CDF Tool a TCAD Lab ABACUS—Introduction...

Fin Temperature CDF Tool

Calculation of Fin Temperature for Adiabatic Tip and Infinite Fins The following CDF tool calculates the normalized fin temperature (θ(x) / θbase for two cases: Case 1: Adiabatic fin tip Case 2: Infinitely long fin We use the conventional definition of the fin eigenvalue m: