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[1] Agrawal, G. P. and Dutta, N. K. Long Wavelength Semiconductor Lasers, second, edition, Van Nostrand Reinhold, New York, 1993. [2] Tistarelli, M., Bigun, J. et al. Biometric Authentication, Proceedings of the International European Conference on Computer Vision ECCV 2002, Lecture Notes in Computer Science 2359, Springer Verlag, Berlin Heidelberg, 2002. [3] Davies, D. and Price W. Security for Computer Networks, John Wiley & Sons, Inc., New York, 1989. [4] Seberry, J. and Pieprzyk, J. Cryptography: An Introduction to Computer Security, Prentice Hall, Englewoods Cliffs, N.J., 1989. [5] Menezes, A. J. and van Oorschot, P. C. Handbook of Applied Cryptography, CRC Press, Boca Raton, Florida, 1996. [6] Rhee, M. Y. Cryptography and Secure Data Communications, McGraw-Hill, Boston, 1994. [7] Schneier, B. Applied Cryptography, second edition, John Wiley & Sons, Inc., New York, 1996. [8] Celka, P. Chaotic synchronization and modulation of nonlinear time-delayed feedback optical systems, IEEE Transactions on Circuits and Systems, 42, pp. 455 463, 1995. [9] Chua, L. O., Kocarev, L. et al. Experimental chaos synchronization in Chua s circuit, International Journal of Bifurcation and Chaos, 2, pp. 705 708, 1992.



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Only one of the two properties matrix and matrix3D may be set at a time, because the associated display object is de nitively and exclusively either in two dimensions or three. If you set the display object s z value to something nonzero, a Matrix3D is created and placed in the Transform s matrix3D property, and the Transform s matrix property is set to null.

= 01011100.

FP10. The matrix3D property of Transform, the Matrix3D class, and the 3D-related properties (such as z) of DisplayObject are available in Flash Player 10 and later.

Remember that the various transformation matrices of a display object are contained in its Transform instance. To access them, you need to dig a little deep:

(4.26)

var var var var sprite:Sprite = new Sprite(); colorTransform:ColorTransform = sprite.transform.colorTransform; transform:Matrix = sprite.transform.matrix; transform3D:Matrix3D = sprite.transform.matrix3D;





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[10] Colet, P and Roy, R Digital communications with synchronized chaotic lasers, Optics Letters, 19, pp 1056 2058, 1994 [11] Cuomo, K M and Oppenheim, A V Circuit implementation of synchronized chaos with applications to communications, Physical Review Letters, 71, pp 65 68, 1993 [12] Cuomo, K M, Oppenheim, A V et al Synchronization of Lorenz-based chaotic circuits with applications to communications, IEEE Transactions on Circuits and Systems, 40, pp 626 633, 1993 [13] Dedieu, H, Kennedy, M P et al Chaos shift keying: modulation and demodulation of chaotic carrier using self-synchronizing Chua s circuits, IEEE Transactions on Circuits and Systems, 40, pp 634 642, 1993 [14] Kocarev, L, Halle, K S et al Experimental demonstration of secure communications via chaotic synchronization, International Journal of Bifurcation and Chaos, 2, pp 709 713, 1992 [15] Mirasso, C R and Colet, P.

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The transformation matrix matrix represents the transformation applied to the associated display object in its local coordinate space. For instance, if a display object s parent is rotated 45 degrees, its contents appear rotated at 45 degrees even if their local rotations are zero. Modifying the transformation matrix changes the properties of the display object in the same way that the properties such as x, y, rotation, scaleX, and so on do: with respect to its parent. But the Transform object also provides access to the concatenated transformation matrices. These matrices represent the orientation of the object in the global coordinate space (relative to the stage) and the combined color transform of the display object and all its ancestors. These matrices are available as the following properties of Transform:

Of particular interest is the fact that y1 and ~2 are computed from thc 16 bits of 50 @ 5 1 and 2 2 @ 2 3 . We make use of this fact in the differential attack on FEAL-4.

The concatenated matrices, however, are read-only. Because they combine transformations from potentially many display objects up the display tree, they are a derived value that wouldn t make sense to directly modify. Now that you ve seen how to nd the transformation matrices, it s time to use them.

Af ne transformations modify a coordinate space while preserving collinearity (straight lines don t become bent, parallel lines stay parallel) and ratios of distances (things can scale but only uniformly throughout the space). Perspective projections, for example, are not af ne, because once-parallel lines converge on the vanishing point. When you manipulate a display object in 2D, the kinds of trans-

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