ࡱ>  OQNkBY VbjbjWW b==R] $PPTD3\*>>>>C4w,,,,FH,L/L2$u4i63 3g >>gggg > >, ,ggSN* @ + >,`HFy+0Rotationally Invariant Texture CLAssification P. R. Hill, D.R. Bull and C.N. Canagarajah, University of Bristol, Bristol, UK ABSTRACT Texture based features used for content based retrieval of images and videos should ideally be invariant to simple transforms such as rotation. This paper introduces the recently developed dual tree complex wavelet transform (DT-CWT) as a tool to extract rotationally invariant texture based features. When applied in two dimensions the DT-CWT produces shift invariant and orientated subbands at each decomposition scale. Rotationally invariant features can be extracted from the energies of these subbands whilst benefiting from the computational efficiency of the decomposition and the ability to choose the transform filters. Introduction Efficient content based retrieval of image and video data is dependent on the features used for annotation. In most circumstances an effective content based description requires a representation of texture content. Texture based features are extracted from images or video key frames in order to provide such a texture representation. Ideally these features should describe a texture isolated from the circumstances in which it is found. It is therefore desirable that developed texture based features should be invariant to simple image transforms. The texture based features within this paper have been developed to be invariant to the transformation of a texture by rotation. Rotational invariant based features can be classified into two types: Isotropic and Anisotropic. Isotropic rotational invariant features produce averaged measures of some property (such as frequency content) in all directions. They are therefore obviously rotationally invariant. Anisotropic rotationally invariant features also contain averaged measures in all directions but also represent the angular distribution and are considerably harder to produce. Review Several methods have been proposed to extract rotational invariant texture based features without using spatial frequency analysis including circularly symmetric autoregressive (CSAR) models [12] and iterative morphological decompositions [13]. However, most attention has been focused on spatial-frequency analysis such as wavelet and pyramid decompositions as in general they have produced the best results. The steerable pyramid [2,3] is a spatial-frequency decomposition that has been utilised to produce isotropic and anisotropic rotationally invariant texture-based features. It has the advantage over a normal wavelet type decomposition in that the output subbands can be adjusted to analyse many different orientations at each scale. Unfortunately this transform has the disadvantage of being considerably overcomplete with the amount of overcompleteness increasing with the number of analysed orientations. The more common dyadic wavelet decompositions used in many compression applications have also been used to extract texture features that are rotationally invariant. This has been done by simple combinations of subband energy measures [4] or by the modelling of the variation in the energy of each subband using Markov models [5]. These methods, however lack the directional selectivity of the steerable pyramid. Wu, and Wei [6] have used a classical dyadic wavelet decomposition on a spiral resampling lattice. The phase (and therefore the rotation) of the spiral is removed in the decomposition thus enabling rotationally invariant measures to be produced from the resulting subbands. The filter separabiltiy and iterative nature of the dyadic wavelet transform necessary for computationally efficient decomposition produces frequency analysis in octave bands. This may be considered to be too coarse for accurate texture analysis. Non-separable wavelets have been used [7] to produce more flexible isotropic and anisotropic rotationally invariant features over greater radial frequency ranges. A wavelet packet decomposition where only significant subbands are decomposed has been applied to the dual tree complex wavelet transform for unrotated texture analysis[10]. In this paper we use this transform to extract efficient isotropic and anisotropic rotationally invariant features. This is made possible because the DT-CWT decomposition gives good directional selectivity whilst remaining computationally efficient and does not require a resampling lattice. This paper is organised as follows. Initially the properties of dual tree complex wavelet transform and its application to two dimensions are discussed. The extraction of rotationally invariant features from the DT-CWT are then discussed followed by the results of texture classification experiments and finishing with the conclusion. DUAL TREE COMPLEX WAVELET TRANSFORM The DT-CWT is a transform that iteratively applies spatial filters to produce frequency subbands in a similar way to the classic dyadic wavelet transform. The prime motivation for producing the dual tree complex wavelet transform was shift invariance. In a normal wavelet decomposition, small shifts of the input signal are able to move energy between the output subbands. Shift invariance can be achieved in a dyadic wavelet transform by doubling the sampling rate. This is effected in the DT-CWT by eliminating the down sampling by 2 after the first level of filtering. Two fully decimated trees are then produced by downsampling effected by taking first the even and then the odd samples after the first level filters. To get uniform intervals between the two trees samples, the subsequent filters in one tree must have delays that are half a sample different. For linear phase, this is enforced if the filters in one tree are even and the filters in the other are odd. Additionally, better symmetry is achieved if each tree uses odd and even filters alternatively from level to level. The filters are chosen from a perfect reconstruction biorthogonal set and the impulse responses look like and can be considered as the real and imaginary parts of a complex wavelet [1]. Application to images is achieved by separable complex filtering in two dimensions. Figure 1 shows the three subbands at one scale for a normal two dimensional wavelet decomposition in the frequency domain. As the complex wavelets are able to distinguish between positive and negative frequencies the diagonal subbands can be distinguished and the horizontal and vertical subbands are divided giving six distinct subbands at each scale (at orientations (15(, (45(, (75( as shown in figure 2). The DT-CWT is therefore ideally suited to the production of rotationally invariant texture features as it is directionally selective and shift invariant whilst retaining the computational efficiency of a iterative and separable wavelet transform.  EMBED Word.Picture.8  Figure  SEQ Figure \* ARABIC \s 1 1: Frequency plane showing three orientated bandpass subbands at one scale for a normal wavelet decomposition  EMBED Word.Picture.8  Figure  SEQ Figure \* ARABIC \s 1 2: Frequency plane showing 6 orientated subbands of the complex wavelet output Extraction of Rotationally Invariant texture features In all the following experiments, image regions were decomposed in three scales i.e. 6 band pass subbands were produced at each scale with the low-low subbands being recursively decomposed for three levels. This produces 20 subbands in all composed of the 6 band pass at the three scales together with 2 residual low-low pass images. Channel energies were extracted via the l1 norm:  EMBED Equation.3  (2) where ek is the energy for the kth subband of dimension N(N with coefficients  EMBED Equation.3 . Isotropic Rotationally Invariant Features Porter [4] used the simple method of summing channel energies at each scale for extracting isotropic rotationally invariant features from the discrete wavelet transform. In a similar method, isotropic rotationally invariant features were extracted from the complex wavelet transform by summing the six orientated subbands at each scale. An alternative configuration was also tested that omitted the diagonal ((45() subbands from the summations as they were considered to be at a significantly different distance from the origin on the frequency plane. Both cases gave feature vectors of length 4. Anisotropic Rotationally Invariant Features from a Harmonic Representation At each scale anisotropic rotationally invariant features were extracted using the Discrete Fourier Transform (DFT). If fq represents the 6 orientated channel energy values at a particular scale then the DFT is given by:  EMBED Equation.3  for k = 0,1,2,3,4,5 (1) The zeroth harmonic,  EMBED Equation.3 , is just the DC summation. The magnitudes of  EMBED Equation.3 ,  EMBED Equation.3 and  EMBED Equation.3  (the first, second and third harmonic) can be used as anisotropic features at each scale or can be combined into single features. Coefficients above the third harmonic ( EMBED Equation.3 ,  EMBED Equation.3 ) are above the Nyquist limit and therefore not useful. Greenspan et al [8] have used a similar analysis technique with the steerable pyramid and rotated filters. The recursive decomposition of the low-low subbands results in octave frequency analysis. This may be considered too coarse for effective texture representation. This limitation has been addressed by Hatipoglu et al [10] for unrotated textures by using a complex wavelet packet type decomposition. However, it was considered difficult to obtain meaningful rotational harmonics from further decomposed complex bandpass subbands. Anisotropic Rotationally Invariant Features from Autocorrelation Measures Autocorrelation coefficients measure the degree of similarity between neighbouring data observations in a time series. Assuming the time series is  EMBED Equation.3 , the autocorrelation coefficient is estimated from sampling observations as follows:  EMBED Equation.3  where EMBED Equation.3 describes the autocorrelation of  EMBED Equation.3 and EMBED Equation.3  For the cyclic signals such as the 6 subband energies described above, the denominator simply becomes the variance and the lagging variable in the numerator simply raps around to the start of the signal as need be. Therefore for the 6 subband energy sequence, the autocorrelation measures can be given by:  EMBED Equation.3   EMBED Equation.3  As  EMBED Equation.3  only makes sense for values between 1 and 3, there are three autocorrelation coefficients associated with each scale that can be used as classifying features. Experimental Results Sixteen textures were taken from the Brodatz texture album [9] to test the classification performance of the developed features. These textures are shown in figure 3 and were chosen to represent textures that contained a range of periodic, stochastic and directional elements. The textures were scanned as eight-bit raw grey level images of size 256(256 pixels. Many different configurations of feature vectors are possible from the DT-CWT and the rotational Fourier analysis described above. The following feature vectors are tested in the experiments resulting in tables 2 and 3.  EMBED CDraw  Figure 3: 16 Brodatz textures used in texture classification experiments Average of the 6 subband channel energies at each scale. [4 features] Average of 4 subbands channel energies (i.e. no (45 subbands) at each scale. [4 features] Magnitudes of  EMBED Equation.3 and  EMBED Equation.3  for each scale. [7 features] Magnitudes of  EMBED Equation.3 and EMBED Equation.3  for each scale. [7 features] Magnitudes of  EMBED Equation.3 and  EMBED Equation.3  for each scale. [7 features] Magnitudes of  EMBED Equation.3 for each scale. Each of  EMBED Equation.3 ,  EMBED Equation.3 and  EMBED Equation.3  averaged over all the scales. [7 features] Magnitudes of  EMBED Equation.3 ,  EMBED Equation.3  and  EMBED Equation.3  at each scale. [10 features] Magnitudes of  EMBED Equation.3 ,  EMBED Equation.3 ,  EMBED Equation.3 and  EMBED Equation.3  for each scale. [13 features] In addition many different configurations of feature vectors are possible from the DT-CWT and the autocorrelation measures described above. The following feature vectors were also tested in the experiments resulting in tables 2 and 3. Average of the 6 subband channel energies together with autocorrelation coefficient  EMBED Equation.3  at each scale [7 features] Average of the 6 subband channel energies together with autocorrelation coefficients  EMBED Equation.3  and  EMBED Equation.3  at each scale [10 features] Average of the 6 subband channel energies together with autocorrelation coefficients  EMBED Equation.3 , EMBED Equation.3  and  EMBED Equation.3  at each scale [13 features] Of course all configurations include an energy measure for the residual low-low channel values. One version of each texture class was used for training at angles of 0, 30, 45 and 60. Seven different versions of each texture were used for classification and presented at angles 20, 70, 90, 120, 135 and 150. This gave 42 classifications per texture and 672 in all. Each training texture was tiled into 1616 squares with feature values being extracted from the complex wavelet decomposition of each tile leading to a mean vector and covariance matrix for each texture class. The four angles of training were used to enable the mean feature vector and the covariance matrix to be properly estimated under texture rotation. Similarly, the mean feature vectors were extracted from the test textures from the complex wavelet transform of tiled 1616 squares. Textures were classified using a minimum Mahalanobis distance classifier. The LeGall (5-3) wavelet as the odd filter and as Haar (2-2) wavelet for the even filter were chosen for the DT-CWT. These were chosen because they are linear phase and spatially localised. Good spatial localisation can be important for texture analysis and when using such small analysis areas (16(16) can minimise edge effects. Table 2 shows the correct classification results of the best feature sets using decompositions on areas of 16(16 pixels. Inclusion of the 45 subbands gave the best results for the isotropic rotationally invariant feature vectors (i.e. feature vector 1). The best results for the anisotropic rotationally invariant feature vectors was achieved with the two full 13-length feature vectors (i.e. feature vectors 8 and 11). For comparison, the best correct classification rate with the same data for the isotropic rotationally invariant features extracted from a DWT as developed by Porter [11] are shown. Table 3 shows the correct classification results of the best feature vectors using wavelet decompositions over the entire images for both training and classification. The best result overall was produced from the third autocorrelation feature set (Feature set 11) for 1616 areas. However the harmonic representation encapsulated by feature set 8 performed insignificantly worse. Feature set 11 did however perform significantly less well for entire image decompositions. This must show the inability of the single image method to model the variations in feature distribution. In general, features extracted using 1616 areas provided better classification results. This was assumed to be because the variation in covariance distribution of the features was better estimated and therefore the Mahalanobis distance a better measure. However, in cases where the smallest repeating element was larger than this area, larger or entire image decompositions would be preferred. Finally the inclusion of the (45 subbands for the isotropic features gave better performance than with their omission. Schemes were considered for developing anisotropic features that omitted using the (45 subbands but were found to be considerably more unreliable than with their inclusion. Feature Extraction TechniqueNo. of featuresCorrect Classification Rate (%)Complex Wave1et 1: Sum of 6 channel energies at each scale 4 90.48Complex Wavelet 8: EMBED Equation.3 ,  EMBED Equation.3 ,  EMBED Equation.3 and  EMBED Equation.3  at each scale 13 93.60Complex Wavelet 11: Sum of 6 channel energies at each scale & AC values  EMBED Equation.3 , EMBED Equation.3 , EMBED Equation.3 13 93.75Real wavelet [11] Sum of channel energies at each scale4 87.35Table 2: Classification performance of wavelet features on rotated images: decomposition on 1616 areas Feature Extraction TechniqueNo. of featuresCorrect Classification Rate (%)Complex Wave1et 1: Sum of 6 channel energies at each scale 4 84.22Complex Wavelet 8: EMBED Equation.3 ,  EMBED Equation.3 ,  EMBED Equation.3 and  EMBED Equation.3  at each scale 13 89.29Complex Wavelet 11: Sum of 6 channel energies at each scale & AC values  EMBED Equation.3 , EMBED Equation.3 , EMBED Equation.3 13 70.83Real wavelet [11] Sum of channel energies at each scale4 73.21Table 3: Classification performance of wavelet features on rotated images: decomposition on whole texture images Conclusion The ability of the DT-CWT to distinguish between positive and negative frequencies results in six orientated subbands at each scale when it is applied in two dimensions. A discrete Fourier transform of these subband energies results in a harmonic representation of the angular frequency content leading to anisotropic rotational invariant features. Anisotropic rotational invariant features were also generated as autocorrelation coefficients taken from these six subband energies. The Classification performance in the conducted tests of a feature vector formed from rotational harmonics extracted from a DT-CWT decomposition was over 5% better than a similar method based on a real wavelet transform in all experiments. This method is considerably less complex than previous attempts at producing anisotropic rotationally invariant features [8]. The complexity of the method is roughly equivalent to four single two dimensional wavelet transforms. Although this is a significant increase in complexity over the normal DWT it still represents less complexity than a 2D-FFT decomposition for the same size of image. Acknowledgements This work was supported by the Virtual Centre of Excellence in Digital Broadcast and Multimedia Technology. The authors acknowledge the support and information provided by Dr N.G. Kingsbury of Cambridge University. References N.G. Kingsbury, A Complex Wavelet Transform with Perfect Reconstruction using Low-complexity Gabor-like Filters, IEEE Signal Proc. Letters, Sept. 1997 E.P. Simoncelli, W.T. Freeman, E.H. Adelson, and D.J. Heeger, Shiftable multi-scale transforms, IEEE Trans. Information Theory, Vol 38, No. 2, pp. 587-607, March 1992. Special Issue on Wavelets. E. P. Simoncelli, W.T. Freeman, The Steerable Pyramid: A Flexible Architecture for Multi-Scale Derivative Computation, IEEE International Conference on Image Processing. October 1995 R. Porter, Texture Classification and Segmentation, PhD Thesis, University of Bristol, November 1997. J-L Chen and A. Kundu, Rotation and Gray Scale Transform Invariant Identification Using Wavelet Decomposition and Hidden Markov Model, PAMI, Vol. 16, No. 2, February 1994. W-R Wu and S-C Wei, Rotation and Gray-Scale Transform-Invariant Texture Classification Using Spiral Resampling, Subband Decomposition, and Hidden Markov Model, IEEE trans. on image processing, vol 5, no 10, October 1996. P. Vautrot, G. Van De Wouwer, P. Scheunders, S. Livens and D. Van Dyck, Non-Separable Wavelets for Rotation-Invariant Texture Classification and Segmentation, IEEE Transactions on Pattern Analysis and Machine Intelligence, vol.8, no.4, pp.472-481, July 1998. H. Greenspan, S. Belongie, R. Goodman and P. Perone, Overcomplete Steerable Pyramid Filters and Rotation Invariance Proceedings of the IEEE Conference on Computer Vision and Pattern, pp. 222-228 June 1994. P. Brodatz, Textures, A Photographic Album for Artists and Designers, Dover Publications, New York, 1966. S. Hatipoglu, S.K. Mitra and N.G. Kingsbury, Texture Classification using Dual-Tree Complex Wavelet Transform, IEE 7th Intl Conf. Image Processing and its Applications, 1999. R. Porter and C.N. Canagarajah, Rotation Invariant Texture Classification Schemes Using GMRFs and Wavelets, Proceedings of the International Workshop on Image and Signal Processing, pp.183-186, Nov. 1996. R.L. Kashyap and A. Khotanzad, A Model-Based Method for Rotation Invariant Texture Classification, IEEE Transactions on Pattern Analysis and Machine Intelligence, vol.8, no.4, pp.472-481, July 1986. W.K. Lam and C.K. 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