Image Interpolation with Geometric Contour Stencils

We consider the image interpolation problem where given an image vm,n with uniformly-sampled pixels vm,n and point spread function h, the goal is to find function u(x,y) satisfying vm,n = (h*u)(m,n) for all m,n in Z. This article improves upon the IPOL article Image Interpolation with Contour Stenci...

Full description

Saved in:
Bibliographic Details
Published inImage processing on line Vol. 1; pp. 98 - 116
Main Author Getreuer, Pascal
Format Journal Article
LanguageEnglish
Published Image Processing On Line 01.09.2011
Online AccessGet full text

Cover

Loading…
More Information
Summary:We consider the image interpolation problem where given an image vm,n with uniformly-sampled pixels vm,n and point spread function h, the goal is to find function u(x,y) satisfying vm,n = (h*u)(m,n) for all m,n in Z. This article improves upon the IPOL article Image Interpolation with Contour Stencils. In the previous work, contour stencils are used to estimate the image contours locally as short line segments. This article begins with a continuous formulation of total variation integrated over a collection of curves and defines contour stencils as a consistent discretization. This discretization is more reliable than the previous approach and can effectively distinguish contours that are locally shaped like lines, curves, corners, and circles. These improved contour stencils sense more of the geometry in the image. Interpolation is performed using an extension of the method described in the previous article. Using the improved contour stencils, there is an increase in image quality while maintaining similar computational efficiency.
ISSN:2105-1232
2105-1232
DOI:10.5201/ipol.2011.g_igcs