Shortcuts, *, sym=True, dtype=None, layout=torch.strided, device=None, requires_grad=False)[source]

Computes the Hamming window.

The Hamming window is defined as follows:

wn=αβ cos(2πnM1)w_n = \alpha - \beta\ \cos \left( \frac{2 \pi n}{M - 1} \right)

The window is normalized to 1 (maximum value is 1). However, the 1 doesn’t appear if M is even and sym is True.


M (int) – the length of the window. In other words, the number of points of the returned window.

Keyword Arguments
  • sym (bool, optional) – If False, returns a periodic window suitable for use in spectral analysis. If True, returns a symmetric window suitable for use in filter design. Default: True.

  • alpha (float, optional) – The coefficient α\alpha in the equation above.

  • beta (float, optional) – The coefficient β\beta in the equation above.

  • dtype (torch.dtype, optional) – the desired data type of returned tensor. Default: if None, uses a global default (see torch.set_default_dtype()).

  • layout (torch.layout, optional) – the desired layout of returned Tensor. Default: torch.strided.

  • device (torch.device, optional) – the desired device of returned tensor. Default: if None, uses the current device for the default tensor type (see torch.set_default_device()). device will be the CPU for CPU tensor types and the current CUDA device for CUDA tensor types.

  • requires_grad (bool, optional) – If autograd should record operations on the returned tensor. Default: False.

Return type



>>> # Generates a symmetric Hamming window.
tensor([0.0800, 0.1876, 0.4601, 0.7700, 0.9723, 0.9723, 0.7700, 0.4601, 0.1876, 0.0800])

>>> # Generates a periodic Hamming window.
>>>, sym=False)
tensor([0.0800, 0.1679, 0.3979, 0.6821, 0.9121, 1.0000, 0.9121, 0.6821, 0.3979, 0.1679])


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