iccv iccv2013 iccv2013-293 knowledge-graph by maker-knowledge-mining

293 iccv-2013-Nonparametric Blind Super-resolution


Source: pdf

Author: Tomer Michaeli, Michal Irani

Abstract: Super resolution (SR) algorithms typically assume that the blur kernel is known (either the Point Spread Function ‘PSF’ of the camera, or some default low-pass filter, e.g. a Gaussian). However, the performance of SR methods significantly deteriorates when the assumed blur kernel deviates from the true one. We propose a general framework for “blind” super resolution. In particular, we show that: (i) Unlike the common belief, the PSF of the camera is the wrong blur kernel to use in SR algorithms. (ii) We show how the correct SR blur kernel can be recovered directly from the low-resolution image. This is done by exploiting the inherent recurrence property of small natural image patches (either internally within the same image, or externally in a collection of other natural images). In particular, we show that recurrence of small patches across scales of the low-res image (which forms the basis for single-image SR), can also be used for estimating the optimal blur kernel. This leads to significant improvement in SR results.

Reference: text


Summary: the most important sentenses genereted by tfidf model

sentIndex sentText sentNum sentScore

1 of Computer Science and Applied Mathematics Weizmann Institute of Science, Israel Abstract Super resolution (SR) algorithms typically assume that the blur kernel is known (either the Point Spread Function ‘PSF’ of the camera, or some default low-pass filter, e. [sent-2, score-0.604]

2 However, the performance of SR methods significantly deteriorates when the assumed blur kernel deviates from the true one. [sent-5, score-0.548]

3 In particular, we show that: (i) Unlike the common belief, the PSF of the camera is the wrong blur kernel to use in SR algorithms. [sent-7, score-0.563]

4 (ii) We show how the correct SR blur kernel can be recovered directly from the low-resolution image. [sent-8, score-0.62]

5 This is done by exploiting the inherent recurrence property of small natural image patches (either internally within the same image, or externally in a collection of other natural images). [sent-9, score-0.345]

6 In particular, we show that recurrence of small patches across scales of the low-res image (which forms the basis for single-image SR), can also be used for estimating the optimal blur kernel. [sent-10, score-0.6]

7 When the PSF is unknown, the blur kernel is assumed to be some standard low-pass filter (LPF) like a Gaussian or a bicubic kernel. [sent-18, score-0.621]

8 Relying on the wrong blur kernel may lead to low-quality SR results, as demonstrated in Fig. [sent-20, score-0.532]

9 Moreover, we show that unlike the common belief, even if the PSF is known, it is the wrong blur kernel to use in SR algorithms! [sent-22, score-0.532]

10 We further show how to obtain the optimal SR blur kernel directly from the low-resolution image. [sent-23, score-0.544]

11 A very limited amount of work has been dedicated to “blind SR”, namely SR in which the blur kernel is not assumed known. [sent-24, score-0.584]

12 Most methods in this category assume some parametric model for the kernel (e. [sent-25, score-0.339]

13 A nonparametric kernel recovery method was presented in Low-resolutionimageDefaultkernelRecover dkernel Figure 1: Blind SR on an old low-quality image (end of World War II) downloaded from the Internet. [sent-29, score-0.492]

14 The blur kernel was recovered directly from the low-res image (see Sec. [sent-30, score-0.593]

15 This method assumes that the kernel has a single peak, which is a restrictive assumption in the presence ofmotion blur. [sent-34, score-0.312]

16 In [18, 9], methods for jointly estimating the high-res image and a nonparametric kernel were developed. [sent-35, score-0.358]

17 Our method is based on the universal property that natural image patches tend to recur abundantly, both across scales of the same image, as well as in an external database of other natural images [22, 8, 7]. [sent-38, score-0.641]

18 First, we address the question: What is the optimal blur kernel relating the unknown high-res image to the input low-res image? [sent-40, score-0.662]

19 As mentioned above, we analytically show that, in contrast to the common belief, the optimal blur kernel k is not the PSF. [sent-41, score-0.544]

20 Our second contribution is the observation that k can be estimated by relying on patch recurrence across scales of the input low-res image, a property which has been previously used for (non-blind) single-image SR [8, 4]. [sent-43, score-0.323]

21 In partic994455 ular, we show that the kernel that maximizes the similarity of recurring patches across scales of the low-res image, is also the optimal SR kernel. [sent-44, score-0.696]

22 Many example-based SR algorithms rely on an external database of low-res and high-res pairs of patches extracted from a large collection of high-quality example images [20, 21, 7, 2]. [sent-46, score-0.504]

23 They too assume that the blur kernel k is known a-priori (and use it to generate the low-res versions of the high-res examples). [sent-47, score-0.525]

24 We show how our kernel estimation algorithm can be modified to work with an external database ofimages, recovering the optimal kernel relating the low-res image to the external high-res examples. [sent-48, score-1.335]

25 Our last contribution is a proof that our algorithm computes the MAP estimate of the kernel, as opposed to the joint MAP (over the kernel and high-res image) strategy of [19, 10, 18, 9]. [sent-49, score-0.312]

26 We show that plugging our estimated kernel into existing super-resolution algorithms results in improved reconstructions that are comparable to using the ground-truth kernel. [sent-51, score-0.36]

27 In fact this is the SR blur kernel we are interested in. [sent-79, score-0.505]

28 While k is often assumed to resemble the PSF, we show next that the optimal SR kernel is not a simple discretization nor approximation of the PSF. [sent-80, score-0.394]

29 In other words, bL is a linear combination of translated versions of bH, and the coefficients of this representation constitute the SR kernel k. [sent-87, score-0.352]

30 Counter-intuitively, in certain settings the optimal blur kernel k relating h and l does not share much resemblance to the PSF bL. [sent-91, score-0.618]

31 The physical interpretation of the kernel k can be intuitively understood from Fig. [sent-95, score-0.341]

32 If the PSF is an ideal low-pass filter (a sinc in the image domain; a rect in the Fourier domain), then the kernel kc in- deed equals to the PSF bL, because rect(ω)/ rect(ω/α) = rect(ω). [sent-98, score-0.551]

33 Consequently, the division by BL(ω/α) amplifies the high frequencies in Kc(ω) with respect to BL(ω), implying that the optimal kernel is usually narrower than the PSF. [sent-100, score-0.412]

34 (5) are known to samples of a func- type to 994466 Discretiza on fthebkLPnS(axiFve)[n] Optimalburkcomputkedopftriom al([5n)] Figure 3: The optimal blur kernel is not a simple discretization of the low-res PSF bL(x) (computedfor α = 2). [sent-107, score-0.544]

35 Kernel estimation using internal examples Recurrence of small image patches (e. [sent-111, score-0.278]

36 We next show how the recurrence of patches across scales can also be exploited to recover the correct blur kernel k relating the unknown high-res image h with the low-res image l. [sent-116, score-1.041]

37 In fact, we show that the kernel which maximizes similarity of recurring patches across scales of the low-res image l, is also the optimal kernel k between images h and l. [sent-117, score-1.008]

38 The observation that small image patches recur across scales of an image, implies that small patterns recur in the continuous scene at multiple sizes. [sent-118, score-0.449]

39 These two continuous patterns are observed in the low-res image by two discrete patterns ofdifferent sizes, contained in patches q and r (see Fig. [sent-123, score-0.278]

40 We next show that the low-res patches q and r are related to each other by blur and subsampling with the (unknown) optimal blur kernel k derived in Eq. [sent-125, score-0.913]

41 This observation forms the basis for our kernel recovery algorithm. [sent-129, score-0.423]

42 (10) entails that these low-res patches are related by the unknown optimal SR kernel k: q = (r ∗ k) ↓α. [sent-147, score-0.571]

43 If the coarse image is generated with the kernel k, then rα = q. [sent-149, score-0.312]

44 Our claim is that q corresponds to a down-sampled version of r with the optimal SR kernel k derived in Sec. [sent-158, score-0.401]

45 (10) induces a linear constraint on the unknown coefficients of the kernel k. [sent-167, score-0.356]

46 (10) implies that the correct blur kernel k is also the one which maximizes similarity of NNs across scales in the low-res image l. [sent-176, score-0.632]

47 We use this property in our algorithm to obtain the optimal kernel k. [sent-177, score-0.376]

48 Next, for each small patch qi in l we find a few nearest neighbors (NNs) in lα and regard the large patches right above them as the candidate “parents” of qi. [sent-180, score-0.369]

49 Note that the leastsquares step does not recover the initial kernel we use to down-sample the image, but rather a kernel that is closer to the true k. [sent-182, score-0.668]

50 For example, recovering a 7 7 discrete kernel k relating high-res h with low-res l (49 unknowns) may be done with as little as one good 7 7 patch recurring in scales land lα (providing 49 equations). [sent-191, score-0.617]

51 1,5,9 show examples of single-image SR with the method of [8], once using their default (bicubic) kernel, and once using our kernel recovered from the low-res image. [sent-198, score-0.499]

52 Kernel estimation using external examples Many example-based SR algorithms rely on an external database of high-res patches extracted from a large collection of high-res images [20, 21, 7, 2]. [sent-200, score-0.765]

53 They too assume that the blur kernel k is known a-priori, and use it to downsample the images in the database in order to obtain pairs of low-res and high-res patches. [sent-201, score-0.55]

54 We first explain the physical interpretation of the optimal kernel k when using an external database ofexamples, and then show how to estimate this optimal k. [sent-203, score-0.725]

55 Let us assume, for simplicity, that all the high-res images in the external database were taken by a single camera with a single PSF. [sent-204, score-0.337]

56 Since the external images form examples of the high-res patches in SR, this implicitly induces that the high-res PSF bH is the PSF of the external camera. [sent-205, score-0.698]

57 The external camera, however, is most likely not the same as the camera imaging the low-res input image l (the “internal” camera). [sent-206, score-0.292]

58 Namely the kernel k relating the high-res and low-res images is still given by Eqs. [sent-212, score-0.386]

59 (6), the intuitive understanding of the optimal kernel k when using external high-res examples is (in the Fourier domain): Kc(ω) =BBHL((ωω))=PPSSFFEInxteterrnnaall((ωω)). [sent-215, score-0.612]

60 (11) Thus, in SR from external examples the high-res patches correspond to the PSF bH of the external camera, and the low-res patches generated from them by downsampling with k should correspond, by construction, to the low-res PSF bL of the internal camera. [sent-216, score-0.976]

61 This k is generally unknown (and is assumed by external SR methods to be some default kernel, like a Guassian, or a bicubic kernel). [sent-217, score-0.52]

62 Determining the optimal kernel k for external SR can be done in the same manner as for internal SR (Sec. [sent-218, score-0.714]

63 1), with the only exception that the “parent” patches {ri} are now sought in an external database rather than within the input image. [sent-220, score-0.482]

64 As before, we start with an initial guess to the kernel k. [sent-221, score-0.369]

65 We down-sample the external patches {ri} with to obtain their low-res versions {rαi}. [sent-222, score-0.457]

66 These “parent-child” pairs (q, r) are used to recover a more accurate kernel via a least-squares solution to a system of linear equations. [sent-224, score-0.335]

67 5 provides an example of external SR with the algorithm of [21], once using their default (bicubic) kernel k, and once using our kernel k estimated from their external examples. [sent-227, score-1.27]

68 Interpretation as MAP estimation We next show that both our approaches to kernel estimation (internal and external) can be viewed as a principled Maximum a Posteriori (MAP) estimation. [sent-229, score-0.312]

69 Some existing blind SR approaches attempt to simultaneously estimate the high-res image h and the kernel k [19, 10, 18, 9]. [sent-230, score-0.486]

70 4 we used a collection of patches {ri} from an external database as candidates for constituting “parents” to small patches from the input image l. [sent-238, score-0.68]

71 Common to both approaches, therefore, is the use of a set of patches {ri} which constitute a good nonparametric representation of the probability distribution of high-res patches acquired with the PSF bH. [sent-241, score-0.418]

72 Then, every patch qi in lcan be expressed in terms of the corresponding high-res patch hi in h as qi = Khi + ni . [sent-247, score-0.445]

73 (16) on k we note that the term Krj can be equivalently written as Rjk, where k is the column-vector representation of the kernel and Rj is a matrix corresponding to convolution with rj and sub-sampling by α. [sent-289, score-0.374]

74 A kernel k achieving good score is such that if it is used to down-sample the training patches in the database, then each of our query patches {qi} should find as many good nearest neighbors (NNs) as possible. [sent-306, score-0.685]

75 Minimizing (17) can be done in an iterative manner, whereby in each step we down-sample the training patches using the current estimate of k, find nearest neighbors to the query patches {qi}, and update by solving a weighted least-squares problem. [sent-307, score-0.373]

76 Note that in practice, only those patches in the database whose distance to q is small (not much larger than kˆ kˆ ××× σ) are assigned non-negligible weights, so that the number of required NNs per low-res patch is typically small. [sent-311, score-0.282]

77 Experimental results We validated the benefit of using our kernel estimation in SR algorithms both empirically (on low-res images generated with ground-truth data), as well as visually on real images. [sent-315, score-0.312]

78 We use the method of [8] as a representative of SR methods that rely on internal patch recurrence, and the algorithm of [21] as representative of SR methods that train on an external database of examples. [sent-316, score-0.469]

79 For the external kernel recovery we used a database of 30 natural images downloaded from the Internet (most likely captured by different cameras). [sent-321, score-0.731]

80 To quantify the effect of our estimated kernel on SR algorithms, we use two measures. [sent-324, score-0.337]

81 Values close to 1indicate that the estimated kernel kˆ is nearly as good as the ground-truth k. [sent-330, score-0.337]

82 The Error Ratio to Default (ERD) measure quantifies the benefit of using the estimated kernel kˆ over the default (bicubic) kernel kd, and is defined as ERD = ? [sent-331, score-0.748]

83 5 shows that plugging our recovered kernel kˆ into the SR methods of [8] and [21] leads to substantial improvement in the resulting high-res image over using their assumed default (bicubic) kernel. [sent-338, score-0.565]

84 Indeed, [8] with internal kernel recovery achieves ERD = 0. [sent-341, score-0.505]

85 02 and [21] with external kernel recovery achieves ERD = 0. [sent-343, score-0.664]

86 6 shows the convergence of the internal kernel estimation algorithm applied to the low-res input image of Fig. [sent-347, score-0.414]

87 This demonstrates that our algorithm indeed maximizes the similarity of recurring patches across scales, as expected. [sent-351, score-0.296]

88 This implies that the estimated kernel converges to SR performance of the ground-truth kernel. [sent-354, score-0.337]

89 We ran 30 iterations of both the internal and the external 9 9 Kernels (shown magnified): Low-res input Ground-truth [8] with default kernel Default Int. [sent-358, score-0.774]

90 recovery [21] with default kernel × [8] with internal kernel [21] with external kernel recovery recovery Figure 5: SR 2 with default vs. [sent-360, score-1.77]

91 schemes, each time with a different initial kernel (green). [sent-367, score-0.333]

92 As can be seen, SR with our estimated kernel performs similarly to SR with the ground-truth kernel (ERGT ≈ 1) and better than with the default kernel (ERD < 1). [sent-382, score-1.06]

93 The improvement over the default kernel is more significant in the method of [21]. [sent-383, score-0.411]

94 Surprisingly, sometimes the estimated kernels produce better results in [21] than the ground-truth kernel (ERGT < 1). [sent-384, score-0.381]

95 When we introduced this consistency constraint (using back-projection), their recovery both with the estimated kernel and with the ground-truth kernel typically improved substantially, but more so with the ground-truth kernel (in which case the ERGT increases to approx. [sent-386, score-1.052]

96 In all cases, SR with our estimated kernel is visually superior to SR with the default kernel. [sent-393, score-0.436]

97 The recovered kernels suggest that the original low-res images suffered from slight motion blur and defocus. [sent-398, score-0.325]

98 Summary We showed that contrary to the common belief, the PSF of the camera is the wrong blur kernel k to use in SR algorithms. [sent-406, score-0.563]

99 2 [21] with external kernel recovery Figure 8: Error distribution for SR with [8, 21] using internal and external kernel recovery (statistics collected on hundreds of images see text). [sent-419, score-1.43]

100 – rence of small image patches (either at coarser scales of the same image, or in an external database of images). [sent-420, score-0.582]


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