Deconvolution is a mathematical operation used in Image Restoration to recover an image that is degraded by a process than can be described with a Convolution.

Raw Confocal
Huygens Deconvolved

The Image Formation process is mathematically described by a Convolution equation of the form

g=h \ast f (Eq. 1)

where the image g arises from the convolution of the real light sources f (the object) and the Point Spread Function (PSF) h. In other words, the microscope yields an image g, which is a degraded version of the object "f". The degradation is caused by blurring (convolution) by the PSF, wider PSFs leading to more severe blurring. The PSF can be measured, for example by Recording Beads, or by a theoretical optical calculation based on knowledge of the Microscopic Parameters. This is outlined in the following illustration:


Our aim is to recover the original object "f", and we do it by doing Deconvolution with a precisly defined PSF that is either accurately calculated from the image parameters or distilled from bead images using Huygens PSF Distiller.
This approach is very different from Blind Deconvolution approach, where both the object and PSF and considered as unknown parameters

See more details on how the Huygens Software does deconvolution in Huygens Deconvolution.

Testing Huygens Deconvolution

Are you interested in testing the new version of the Huygens software with all its available options? Do not hesitate to download Huygens and request a test license.

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