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paper: Minor rewords to paragraph describing shenfun
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docs/paper/paper.md

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@@ -54,15 +54,16 @@ most of the FFTW library [@fftw05] and provide support for
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complex-to-complex, real-to-complex, complex-to-real and real-to-real
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transforms.
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``mpi4py-fft`` is highly configurable in how it distributes and redistributes
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arrays. Large arrays may be globally redistributed for alignement
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along any given axis, whenever needed by the user. This
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``mpi4py-fft`` is highly configurable in how it distributes and
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redistributes arrays. Large arrays may be globally redistributed for
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alignement along any given axis, whenever needed by the user. This
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flexibility has enabled the development of ``shenfun``
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[@mortensen_joss,@mortensen17], which is a computing platform
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for solving partial differential equations (PDEs) by the spectral Galerkin method.
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In ``shenfun`` it is possible to solve PDEs of any given dimensionality, by creating
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tensor product bases as outer products of one-dimensional bases. This leads to
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large multidimensional arrays that are distributed effortlessly through ``mpi4py-fft``.
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[@mortensen_joss,@mortensen17], which is a Python framework for
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solving partial differential equations (PDEs) by the spectral Galerkin
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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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``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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