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docs/paper/paper.bib

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@@ -81,3 +81,31 @@ @article{fftw05
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pages = {216--231},
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note = {Special issue on ``Program Generation, Optimization, and Platform Adaptation''}
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}
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@article{mortensen16,
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title = {{High performance Python for direct numerical simulations of turbulent flows}},
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journal = {{Computer Physics Communications}},
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volume = "203",
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pages = "53 - 65",
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year = "2016",
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issn = "0010-4655",
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doi = {https://doi.org/10.1016/j.cpc.2016.02.005},
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author = {{Mikael Mortensen and Hans Petter Langtangen}},
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}
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@article{mortensen16b,
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title={Massively parallel implementation in Python of a pseudo-spectral DNS code for turbulent flows},
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author={Mikael Mortensen},
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journal={CoRR},
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year={2016},
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volume={abs/1607.00850}
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}
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@article{ketcheson,
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title = {{More efficient time integration for Fourier pseudo-spectral DNS of incompressible turbulence}},
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author = {{Ketcheson, David and Mortensen, Mikael and Parsani, Matteo and Schilling, Nathanael}},
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journal = {{International Journal of Numerical Methods in Fluids}},
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volume = {in press},
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year = {2019},
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url = {https://arxiv.org/abs/1810.10197}
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}

docs/paper/paper.md

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@@ -64,6 +64,10 @@ method. ``shenfun`` is able to solve PDEs of any given dimensionality
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by creating tensor product bases as outer products of one-dimensional
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bases. This leads to large multidimensional arrays that are
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distributed effortlessly through ``mpi4py-fft``.
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Throughout the ``spectralDNS`` (https://github.com/spectralDNS/spectralDNS)
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project ``shenfun`` is being used extensively for Direct Numerical
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Simulations (DNS) of turbulent flows [@mortensen16,@mortensen16b,@ketcheson],
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using arrays with billions of unknowns.
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``mpi4py-fft`` can be utilized by anyone that needs to perform FFTs on large
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multidimensional arrays. Through its distributed array interface it can also be

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