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Unlike 2D transformations, in 3D you have the option of applying the transformation to the transformation matrix before all the existing transformations or after all the existing transformations. Recall that the concat() method of Matrix multiplied its argument to the contents of the matrix, with the argument matrix rst and the subject matrix (the object whose concat() method you call) second. Matrix3D, on the other hand, does not have a concat() method but instead has prepend() and append() methods that perform the multiplication with the argument matrix on either the left or

(4.41)



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the right hand of the multiplication. Additionally, each transformation matrix method has two avors. One immediately prepends the matrix and the other immediately appends it, as follows:





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the real and imaginary components of the short-time Fourier transform of the higher harmonic of the object resonant oscillations, taking into account the covariance between features; the PSD of the higher harmonic of the object resonant oscillations. Experimental investigation was undertaken with uncracked and cracked turbine blades from an aircraft engine. The flexural resonant blade vibrations were generated using a shaker. Acoustics radiated from the blades were received using a microphone located near the blades at a distance of 1 m. The duration of the steady state blade resonant oscillations was t1 = 2 3 s; the sampling frequency was 43 478 Hz, the leakage parameter was 0.4 and the higher harmonic number was 2. We used for comparison the effectiveness gain A, the ratio of the 95 % upper confidence limit PPSD of the total error probability for the PSD-based feature and the proposed features, PNEW . The obtained gain estimate was A = 1 7. Thus, the use of the proposed generalized approach provides an effectiveness gain in comparison with the PSD approach for the application under consideration.

prependTranslation(x:Number, y:Number, z:Number):void, appendTranslation(x:Number, y:Number, z:Number):void Composes a

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assuming that a sufficient number of known plaintext blocks are available. In which cases do we obtain the results in (4.40) and in which cases do we obtain the results in (4.41) 24. Suppose that L = 0 in (4.23).

prependScale(xScale:Number, yScale:Number, zScale:Number):void, appendScale(xScale:Number, yScale:Number, zScale:Number):void

Composes a scale with the existing transformation. The arguments determine the scale factor in each direction (1 being no change).

where A and B can be any 32-bit words. 25. Modify the Akelarre cipher so that it is more secure. As noted in the text, any such modification must force the attacker to deal with the AR structure. 26. Show that FEAL-4 is a Feistel Cipher. 27. The original description of FEAL-4 differs from that given in this chapter. The purpose of this problem is to show that the two descriptions are equivalent. The original encryption diagram for FEAL-4 can be given as

prependRotation(degrees:Number, axis:Vector3D, pivotPoint:Vector3D = null):void, appendRotation(degrees:Number, axis:Vector3D, pivotPoint:Vector3D = null):void Composes a rotation with the existing trans-

Table 14.5 Production set defining changes in the spinal cord. Lesion Dilatation Grammar rules 1.LESION ENLARGEMENT 2.ENLARGEMENT E H N E N EH 3.LESION NARROWING 4.NARROWING N H E N E N H 5.H h h H 6.E e e E 7.N n n N Semantic actions Lesion = enlargement Lesion = narrowing wsym = wsym + wh hsym = hsym + hh

formation. The arguments describe the rotation as a rotation around a certain vector, which need not be one of the coordinate space s axes. When passed a pivotPoint in the object s own coordinate space, this position is used for the center of rotation. There s another convenient way to set the rotation of an object using its transformation matrix. The

In this schematic, each subkey Ki for i = 0 , 1 , 2 , . . . , 1 1 , is 16 bits. The diagram corresponding to the function f is

to point at a certain target. This can shortcut potentially painful calculations, and it s quite convenient for games. Example 34-6 creates a vector pointing in a random direction, uses Vector3D methods you just learned to set its magnitude to the radius of a sphere. This algorithm creates a random point on the surface of a sphere, because the surface of a sphere is the union of all points the same distance from its center. Then pointAt() is used to reorient an arrow to point at the randomly placed target. EXAMPLE 34-6

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