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The rst step of the DEGM is to learn a face- and node-speci c discriminant function l gr , for the lth node of the reference face r that transforms the jets j(xtl ): xl = gl j xl j t r t . (6.22)

the type of the actual argument does not match any of the parameter types expected by the set of constructors, so the definition of str4 results in a compile-time error An overloaded operator takes the general form

return_type operator op ( parameter_list );

l The transform gr can be any linear or nonlinear discriminant feature transformation, like the ones used for face recognition and veri cation [5, 19, 34 36]. We will use linear techniques in the remainder of the section. Alternatively, nonlinear techniques could also be used. Before calculating the linear transformations, all the jets that have been produced during the graph matching of the reference person r to all other facial images in the training set are normalized in order to have zero mean and unit magnitude. Let tl ) j(x be the normalized jet at lth node. Let F l and F l be the sets of the normalized jets I C of the lth node that correspond to genuine and impostor claims related to person r, respectively. In the Fisher linear discriminant analysis (FLDA), the within-class and between-class scatter matrices are used to formulate criteria of class separability [37]. For a two-class problem the within class scatter for the vectors tl ) is de ned as j(x

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where operator is a keyword, and op is one of the predefined operators, such as +, =, ==, [], and so on (the exact rules are covered in 15) The declaration

char& operator[]( int );

As with EAP-TLS, EAP-TTLS signaling between elements in the architecture can run over any protocol that is capable of encapsulating EAP messages, such as PPP or EAPOL on the client side of the NAS and RADIUS or Diameter on the server side of the NAS The following assumptions apply for the interactions between the functional elements within the EAP-TTLS architecture:.

declares an overloaded instance of the subscript operator taking a single argument of type int and returning a reference to char An overloaded operator can itself be overloaded provided that the parameter list of the separate instances can be distinguished For

Figure 10.7. Illumination compensation examples. (a) Original image, (b) R(Id , L, u),

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (132 / 1065) [2001-3-29 11:32:04]

example, we provide two distinct instances of the assignment and equality operators for our String class A named member function is invoked using the member access notation For example, given the following String definitions

where Id is the pose compensated depth image, A is the unknown surface albedo, and R is a rendering of the surface with constant albedo. Likewise, the illumination compensated color image I c can be written as I c (u) = A(u)R(Id , L0 , u). From the above, it is easily drawn that the illumination compensated image I c can be simply computed by multiplication of the input image with a ratio image R(Id , L0 , u) I c (u) = Ic (u) . R(Id , L, u) (10.6)

String object( "Danny" ); String *ptr = new String( "Anna" ); String array[2];

the member function size() can be invoked as follows, returning, respectively, values of size 5, 4, and 0 (we'll look at the implementation of our String class in a moment)

An important advantage of our technique is the exibility in coping with complex illumination conditions by adapting the rendering function R. For example, accounting for attached shadows may be easily achieved by activating shadowing in the rendering engine. Nonetheless, we have observed that relatively simple renderings, such as the Lambertian re ection model, where R(u) = n(u)T L and n(u) is the surface normal at u, also give good results. Figure 10.7 illustrates the relighting of side illuminated images.

vector<int> sizes( 3 ); // member access dot notation for objects; // object has a size of 5 sizes[ 0 ] = objectsize(); // member access arrow notation for pointers // ptr has a size of 4 sizes[ 1 ] = ptr->size(); // member access dot notation again // array[0] has a size of 0 sizes[ 2 ] = array[0]size();

The overloaded operators are applied directly to the class objects For example:

Secure data traffic (3) Secure TLS tunnel/key exchange (1) Client Authentication (2)

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