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13 - Performance limits for motion deblurring cameras

Published online by Cambridge University Press:  05 June 2014

Oliver Cossairt
Affiliation:
Northwestern University
Mohit Gupta
Affiliation:
Mitsubishi Electric Research Labs (MERL), USA
A. N. Rajagopalan
Affiliation:
Indian Institute of Technology, Madras
Rama Chellappa
Affiliation:
University of Maryland, College Park
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Summary

Introduction

A number of computational imaging (CI) based motion deblurring techniques have been introduced to improve image quality. These techniques use optical coding to measure a stronger signal level instead of a noisy short exposure image. However, the performance of these techniques is limited by the decoding step, which amplifies noise. While it is well understood that optical coding can increase performance at low light levels, little is known about the quantitative performance advantage of computational imaging in general settings.

In this chapter, we derive the performance bounds for various computational imaging-based motion deblurring techniques. We then discuss the implications of these bounds for several real-world scenarios. The scenarios are defined in terms of real-world lighting (e.g. moonlit night or cloudy day, indoor or outdoor), scene properties (albedo, object velocities), and sensor characteristics. The results show that computational imaging techniques do not provide a significant performance advantage when imaging with illumination brighter than typical indoor lighting. This is illustrated in Figure 13.1. These results can be readily used by practitioners to decide whether to use CI and, if so, to design the imaging system. We also study the role of image priors on the decoding steps. Our empirical results show that the use of priors reduces the performance advantage of CI techniques even further.

Scope

The analysis in this chapter focuses on techniques that use optical coding to preserve high frequencies in the blur kernels so that deblurring becomes a well-conditioned problem. These techniques assume that the blur kernel is known a priori. The analysis is limited to techniques that acquire a single image and follow a linear imaging model.

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