If you use ShengBTE and/or thirdorder.py, we kindly ask you to cite us. The necessary information is contained in this BibTeX entry: @article{ShengBTE_2014, author={Wu Li and Jes\'us Carrete and Nebil A. Katcho and Natalio Mingo}, title={{ShengBTE:} a solver of the {B}oltzmann transport equation for phonons}, journal={Comp. Phys. Commun.}, doi={10.1016/j.cpc.2014.02.015}, volume={185}, pages={1747–1758}, year={2014} } Additionally, the locally adaptive Gaussian approximation for the delta function and the method for studying nanowires used by ShengBTE was developed in the reference: @article{PhysRevB.85.195436, author={Wu Li and Natalio Mingo and Lucas Lindsay and David A. Broido and Derek A. Stewart and Nebil A. Katcho}, title={Thermal conductivity of diamond nanowires from first principles}, journal={Phys. Rev. B}, volume={85}, pages={195436}, year={2012} } The symmetrisation of the 3rd-order force constants in thirdorder.py employs the Lagrange multiplier method developed in: @article{PhysRevB.86.174307, author={Wu Li and Lucas Lindsay and David A. Broido and Derek A. Stewart and Natalio Mingo}, title={Thermal conductivity of bulk and nanowire Mg${}_{2}$Si${}_{x}$Sn${}_{1$-${}x}$ alloys from first principles}, journal={Phys. Rev. B}, volume={86}, pages={174307}, year = {2012} } Below you can find a PDF version of the ShengBTE logo along with a high-resolution bitmap version for use in presentations and graphical material. |
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