module `onnxrt.ops_cpu.op_window`#

Short summary#

module mlprodict.onnxrt.ops_cpu.op_window

Runtime operator.

Classes#

class	truncated documentation
`_CommonWindow`
`BlackmanWindow`	Returns $\omega_n = 0.42 - 0.5 \cos \left( \frac{2\pi n}{N-1} \right) + 0.08 \cos \left( \frac{4\pi n}{N-1} \right)$ …
`HammingWindow`	Returns $\omega_n = \alpha - \beta \cos \left( \frac{\pi n}{N-1} \right)$ where N is the window length. …
`HannWindow`	Returns $\omega_n = \sin^2\left( \frac{\pi n}{N-1} \right)$ where N is the window length. See hann_window …

Properties#

property	truncated documentation
`args_default`	Returns the list of arguments as well as the list of parameters with the default values (close to the signature). …
`args_default`	Returns the list of arguments as well as the list of parameters with the default values (close to the signature). …
`args_default`	Returns the list of arguments as well as the list of parameters with the default values (close to the signature). …
`args_default_modified`	Returns the list of modified parameters.
`args_default_modified`	Returns the list of modified parameters.
`args_default_modified`	Returns the list of modified parameters.
`args_mandatory`	Returns the list of optional arguments.
`args_mandatory`	Returns the list of optional arguments.
`args_mandatory`	Returns the list of optional arguments.
`args_optional`	Returns the list of optional arguments.
`args_optional`	Returns the list of optional arguments.
`args_optional`	Returns the list of optional arguments.
`atts_value`	Returns all parameters in a dictionary.
`atts_value`	Returns all parameters in a dictionary.
`atts_value`	Returns all parameters in a dictionary.

Methods#

method	truncated documentation
`__init__`
`__init__`
`__init__`
`_begin`
`_begin`
`_begin`
`_begin`
`_end`
`_end`
`_end`
`_end`
`_run`
`_run`
`_run`

Documentation#

Runtime operator.

source on GitHub

class mlprodict.onnxrt.ops_cpu.op_window.BlackmanWindow(onnx_node, desc=None, **options)#

Bases: OpRun, _CommonWindow

Returns $\omega_n = 0.42 - 0.5 \cos \left( \frac{2\pi n}{N-1} \right) + 0.08 \cos \left( \frac{4\pi n}{N-1} \right)$ where N is the window length. See blackman_window

source on GitHub