Deconvoluted makes performing numerical integral transforms simple and pythonic!
MIT License
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Deconvoluted makes performing numerical integral transforms simple and pythonic!
Fourier Transforms
As a first example, let's perform a Fourier transform:
.. code-block:: python
t = np.linspace(0, 10, 201)
f = np.sin(3 * 2 * np.pi * t)
F, nu = fourier_transform(f, t)
By default, Fourier transforms use Fourier coefficients :math:`a=0`,
:math:`b=-2\pi`. Using another convention is simple:
.. code-block:: python
F, omega = fourier_transform(f, t, convention=(-1, 1))
As a physicist myself, I therefore switch the labelling of the output from
:math:`\nu` for frequency, to :math:`\omega` for angular frequency.
Performing multidimensional transforms is just as easy. For example:
.. code-block:: python
F_pq, p, q = fourier_transform(f_xy, x, y)
transforms both :math:`x` and :math:`y` at the same time.
Transforming only one of the two variables can be done simply by setting those
that shouldn't transform to ``None``:
.. code-block:: python
F_py, p = fourier_transform(f_xy, x, None)
F_xq, q = fourier_transform(f_xy, None, y)
See the documentation for more examples!