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where H is the total enthalpy of the fluid and XQ is the zeroth eigenvalue. The terms RI and R2 are functions of the mean, PJ, (pu)j, (pv)j, ej, as well as of the turbulent, (pk)j, (pe)j, flow variables defined on the three characteristics denoted by the index j = 0, 1, 2. The functions RI and R2, as well as the reconstructed variables in equation (1.6), are analytically derived (23). The advective fluxes 1, F1, and G1 in equation (1.5) are calculated using the tilde variables (1.6). Reconstructions such as the above provide better accuracy as well as direct coupling of the Navier-Stokes and turbulence transport equations through the functions R1 and R2. Results for both steady and unsteady flows using the above Godunov-type scheme can be found in (23), (29) (30). Similar Godunov-type reconstructions can also be constructed for incompressible flows. The incompressible Navier-Stokes equations are derived under the assumption of constant density flow. In this case, the continuity and momentum equations are decoupled because no pressure or density terms appear in the former. One way to directly couple the equations is to use the artificial-compressibility (AC) approach proposed by Chorin (31). A pseudo-time derivative of pressure, (F'dp/dr (P is the artificial compressibility parameter), is added to the continuity equation thus providing coupling between continuity and momentum equations in the case of constant density flows. For steady flows the pseudo-time pressure derivative will become zero as the steady state is approached. The AC approach can also be extended to time-dependent flows via dual-time stepping (21), (32)-(34). Various Godunov-type methods for incompressible flows have been presented in the literature (18), (19), (21). The characteristic-based method of (19), (21) defines the primitive variables for a two-dimensional Cartesian co-ordinate system2 by

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Figure 1-8 Existing applications simply do not have the historical data required to convert data into information.

Many of the chapters throughout this book have emphasized the importance of security when writing PHP applications. Attacks on Web applications are very common, and if you write a popular application containing security holes, it is only a matter of time before those holes are exploited. Attackers can then use your application to do various nasty things, including (but not limited to): Gaining access to usernames, passwords, sessions, and cookies Modifying or deleting data in your database Altering your Web site content (such as defacing your home page) Running external applications or manipulating files (such as /etc/passwd) on your Web server Taking over the entire Web server that hosts your application

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You can check whether a Thread object is running with the method isAlive(). isAlive() returns true if someone has called start(), and the run() method has not returned yet. Each thread has a name, an arbitrary string which you can access by getName() and setName(newName).

Figure 6.4 illustrates both simultaneous contrast and spreading along a color dimension. Colorimetrically achromatic stimuli patches of various spatial frequency are presented on a red background. For the low-frequency (large) patches, simultaneous contrast takes place and the patches appear slightly greenish. However, at higher spatial frequencies (small patches), spreading occurs and the patches appear pinkish. The dependency on spatial frequency can be explored by examining Figure 6.4 from various viewing distances. Simultaneous contrast and spreading point to lateral interactions and adaptation effects in the human visual system.

A n~ell-desc~gned that is easy to use and understand, site yet also able consistently t o deliver comprehensive, appropriate and interesting content for its target audience. -4 &iamic approncb that realises the need constantly to refresh and renew its offering.

Plastic packing to recycle Metal ties to scrap metal Waste thread Seam cuttings (small pieces of knit)

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Figure A-18: Three examples of sharpening effects with sum totals of 2. I darkened the images incrementally by entering negative values into the Offset option box.

16 V E Yashin, V I Kryzhanovskii, and V A Serebryakov, Reversal of the wavefront of nanosecond and subnanosecond light pulses in stimulated Brillouin scattering, Sov J Quantum Electron 12, 1086 1088 (1982) 17 A A Betin, A F Vasil ev, O V Kulagin, V G Manishin, and V E Yashin, Phase conjugation in nonstationary stimulated Brillouin scattering of focused beams, Sov Phys JETP 62, 468 476 (1985) 18 R H Lehmberg, Numerical study of phase conjugation by stimulated backscatter with pump depletion, Opt Commun 43, 369 374 (1982) 19 I Yu Anikeev, I G Zubarev, and S I Mikhailov, In uence of saturation on the quality of wavefront reversal in the case of stimulated scattering of spatially inhomogeneous pump radiation, Sov J Quantum Electron 16, 88 91 (1986) 20 J J Ottusch and D A Rockwell, Stimulated Brillouin scattering phase-conjugation delity uctuations, Opt Lett 16, 369 371 (1991) 21.

The Twirl filter produces smoother effects when you use lower Angle values. Therefore, you re better off applying a 100-degree spiral 10 times rather than applying a 999-degree spiral once, as you can see in Figure 11-17.

C B Dane, W A Neuman, and L A Hackel, Pulse-shape dependence of stimulatedBrillouin-scattering phase-conjugation delity for high input energies, Opt Lett 17, 1271 1273 (1992) 22 A M Dudov, S B Kormer, S M Kulikov, Vik D Nikolaev, V V Portnyagin, and S A Sukharev, Competition between nonlinear processes in gaseous SF6 as a result of pumping by 2-ns pulses, JETP Lett 33, 347 351 (1981) 23 Personal communication, D A Rockwell, Hughes Research Laboratories, Malibu, CA 24 R St Pierre, H Injeyan, and J Berg, Investigation of SBS phase-conjugation delity uctuations in Freon-113, in Conference on Lasers and Electro-Optics, 1992, Vol 12, OSA Technical Digest Series (Optical Society of America, Washington, DC, 1992), p 180 25 H Yoshida, V Kmetik, H Fujita, M Nakatsuka, T Yamanaka, and K Yoshida, Heavy uorocarbon liquids for a phase-conjugated stimulated Brillouin scattering mirror, Appl Opt 36, 3739 3744 (1997) 26 J M.

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