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From the taxonomy suggested in Table 2.1, it can been seen that the Discriminant Analysis with Tensor Representation (DATER) algorithm [2] is a speci c realization of the MLDA-TTP, with the objective of maximizing the scatter ratio and using the pseudo-identity matrices for initialization. The General Tensor Discriminant Analysis (GTDA) algorithm [46] is an MLDA-TTP variant maximizing the scatter difference, where in each step of the iteration and in each mode, the tuning parameter is determined to be the maximum eigenvalue of a mode-wise scatter ratio (which means that a different weighting between the between-class and within-class scatter is used in each mode and each iteration). The initialization in GTDA is done by setting the initial projection matrix to be all ones. The Tensor Rank-One Discriminant Analysis (TR1DA) algorithm [27, 28] is an MLDA-TVP variant maximizing the scatter difference. In each iteration, TR1DA calculates the residues of all tensor samples using the obtained EMPs, which is a heuristic greedy approach used in tensor approximation problem [29], and the residues are used as the input tensor samples in the next iteration. The selection of in TR1DA is not addressed in references 27 and 28, and random initialization is employed in this MLDA variant. The uncorrelated multilinear discriminant analysis (UMLDA) algorithm [30, 47] is an MLDA-TVP variant maximizing the scatter ratio, while pursuing uncorrelated features, and a regularization procedure with parameter was introduced to increase the estimated within-class scatter, resulting in better generalization. The initialization method used in reference 30 is based on the n-mode vectors.

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Caution Some problems arise because the user comes to your form s action page without first going through the form. He may do so innocently (such as by having bookmarked the action page or simply typing in its URL). But some users may do so intentionally, even subversively, trying to avoid your form and pass in data to be processed by the action page. If you re validating only by using the form-based (client-side) processes that we introduce, you re leaving yourself exposed not only to errors, but also to possible exploitation.

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In this section, empirical performance comparison of MLDA variants is carried out on 2-D face images (second-order tensors). For experiments on third-order tensors, please refer to references 14 and 30 for results on gait silhouette sequences and refer to references 2 and 19 for results on the Gabor face/gait images. Two public face databases with a large number of samples per subject available for testing were used. One is the PIE (Pose, Illumination, and Expression) database from CMU [48] and the other is the extended Yale face database B (YaleB) [49, 50]. For the MLDA variants, all the face images are cropped and normalized to 32 32 pixels (represented as second-order tensors), with 256 gray levels per

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You need to think carefully about what sort of problems can be created by a user providing unexpected input (or bypassing your form entirely). Some problems may be introduced simply by the user s mistake. Although a first line of defense is to simply take care in wording how your form prompts the user for input, you do need to be prepared in case a user s input either innocently or intentionally provides unexpected input. That s the role of form validation. The following sections show you some actual validation code that you can use to prevent such situations.

INDEX PROPERTIES SOIL 0 10 20 30 Ip (%) PROFILE 0 1 2 3 IL 0 Crust kN m3 Mean from 8 FV FIELD VANE STRESS HISTORY s AND s (kPa) vo p 100 200

ColdFusion was designed from the start as a Web-application development environment. As such, form validation was recognized early on as a fundamental need for most applications. Although, as you see later, you can perform any kind of validation on the server by using hand-coded programming, ColdFusion s creators recognized that certain basic validations would be very easy to automate, and they created a simple mechanism to perform those most basic validations.

pixel6 A random subset with L (= 5, 10, 20, 30) samples per subject was taken with labels to form the training set, and the rest of the database was considered to be the testing set For each given L, the results averaged over 20 random splits7 are reported in this chapter The nearest-neighbor classi er with the Euclidean distance measure was employed in classi cation for simplicity The MLDA-TTP variants (DATER and GTDA) produce features in tensor representation, which cannot be handled directly by the selected classi er Since from Section 223 the tensor distance measured by the Frobenius norm is equivalent to the Euclidean distance between vectorized representations, the tensor features from MLDA-TTP are rearranged to vectors for easy classi cation and comparison, which is described in detail in Section 241 Besides the four MLDA variants listed in Table 2.

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