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Merge pull request #475 from grlee77/paper_rev2
JOSS: mention the related package, Kymatio, as well.
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doc/paper/paper.bib

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@@ -85,6 +85,36 @@ @Article{scikit-image
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doi = {10.7717/peerj.453}
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}
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@article{kymatio,
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author = {Mathieu Andreux and
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Tom{\'{a}}s Angles and
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Georgios Exarchakis and
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Roberto Leonarduzzi and
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Gaspar Rochette and
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Louis Thiry and
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John Zarka and
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St{\'{e}}phane Mallat and
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Joakim And{\'{e}}n and
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Eugene Belilovsky and
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Joan Bruna and
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Vincent Lostanlen and
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Matthew J. Hirn and
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Edouard Oyallon and
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Sixhin Zhang and
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Carmine{-}Emanuele Cella and
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Michael Eickenberg},
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title = {Kymatio: Scattering Transforms in Python},
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journal = {CoRR},
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volume = {abs/1812.11214},
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year = {2018},
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url = {http://arxiv.org/abs/1812.11214},
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archivePrefix = {arXiv},
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eprint = {1812.11214},
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timestamp = {Wed, 02 Jan 2019 14:40:18 +0100},
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biburl = {https://dblp.org/rec/bib/journals/corr/abs-1812-11214},
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bibsource = {dblp computer science bibliography, https://dblp.org}
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}
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@Misc{odl,
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author = {Jonas Adler and
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Holger Kohr and

doc/paper/paper.md

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@@ -76,11 +76,17 @@ or optional dependency by a number of other software projects. For example,
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it has enabled wavelet-based image denoising in scikit-image [@scikit-image].
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The Operator Discretization Library (ODL) [@odl] uses PyWavelets to enable
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wavelet-based regularization in iterative inverse problems such as computed
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tomography image reconstruction. A number of common 1D demo signals used in
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the literature and in the manuscript by Stephan Mallat [@mallat2008wavelet] are
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provided for use in teaching and for purposes of reproducible research. The
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source code for ``PyWavelets`` has been archived to Zenodo with the linked DOI:
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[@pywavelets_zenodo].
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tomography image reconstruction. Another related package which is independent
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of ``PyWavelets`` is Kymatio, which implements the wavelet scattering
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transform in 1D-3D [@kymatio]. The current implementation in Kymatio uses
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non-separable 2D and 3D wavelets defined in the frequency domain and is well
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suited to signal classification tasks, but does not have a simple inverse
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transform like the standard discrete wavelet transform.
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A number of common 1D demo signals used in the literature and in the manuscript
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by Stephan Mallat [@mallat2008wavelet] are provided for use in teaching and for
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purposes of reproducible research. The source code for ``PyWavelets`` has been
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archived to Zenodo with the linked DOI: [@pywavelets_zenodo].
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# Acknowledgements
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