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14.0 SUPER-RESOLUTION AND UPSCALING⧉

A burst can resolve a fine pattern that aliases in one frame because its shifted samples supply different constraints. A single-image method can also improve an enlargement, but must infer unresolved structure from assumptions about images. Modern methods often combine both sources of information.

The important distinction is where the evidence comes from. A fine pattern can fold into the sampled image through aliasing. A fractional camera shift changes that folding, so another frame may separate contributions that the first frame confused. An image prior supplies a different kind of information: which of the compatible fine patterns are common in photographs like the training examples. Both can improve an estimate, and a learned burst method uses both. When judging a result, ask which visible details are supported by additional measurements and which depend mainly on that prior.

14.0.1 What the part inherits, and what it adds⧉

Part 13, Denoising established the role of a noise model and an image prior. Super-resolution adds blur and subsampling to the forward model. Enlarging by four in each dimension creates sixteen output samples per input sample, without creating sixteen independent measurements. Neither the output dimensions nor apparent sharpness establishes how much scene detail was recovered.

14.0.2 The arc of the chapters⧉

Chapter 14.1, What can super-resolution actually do? separates optical attenuation from sampling ambiguity. Chapter 14.2, Multi-frame super-resolution and Chapter 14.3, Learned burst methods use additional captures; the single-image chapters develop interpolation, patch models and learned reconstruction. Chapter 14.6, The perception-distortion tradeoff and perceptual super-resolution explains why low expected error and realistic output statistics can favor different estimates. The remaining chapters address reference images, unknown degradation and video.

14.0.3 One number to carry through⧉

State an enlargement factor per dimension. A $2\times$ enlargement doubles width and height and quadruples pixel count; it need not double resolved detail. Measure the gain on representative scenes, including moving regions where a burst may contribute little beyond one frame.


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