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it probably means you don t have the correct mobileprovision file selected for development. Instead of one for an existing device, you should be using the new one created with the APNS app ID. It s likely you ll switch between development and distribution modes during your development phase, and this can be tricky. Remember to make sure that the version of the iPhone application you are using (development or distribution) matches your remote SSL certificate and your tokens.

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where s = running coordinate measured from one end of the cross section and l = total developed length of the cross section. Thus, for a rectangular cross section of depth h, J= ht3 3 (30.27)

Clearly, J decreases rapidly as t decreases. To study the effect of this circumstance on beam stability, we will examine the deformation of a beam with rectangular cross section subjected to end moments M(0), taking into account rotation of the cross section about the beam axis. The angle of rotation is assumed to be small, so that sin may be replaced by and cos by unity. The equations of static equilibrium may be written from Fig. 30.6, where the moments are shown as vectors, using the right-hand rule: M (z) + M(0) = 0 M (y) + M(0) = 0 dT dM (z) + =0 dx dx (30.28)

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Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

(d) (e)

A Antenna DI-1 DI-2 DI-3

The best resource for learning more about debugging APNS is session 120 from WWDC 2009, which you can get on ADC on iTunes. It s also the only way to get the inside story on the #squawk hashtag.

FIGURE 30.6 Instability of beams. (a) Segment of a beam with applied moment M(0) at the ends; (b) cross section of undeformed beam; (c) cross section after onset of beam instability; (d) top view of undeformed differential beam element; (e) the element after onset of instability.

These, combined with Eq. (30.25) and the standard moment-curvature relation as given by Eq. (30.1), lead to the defining differential equation (30.29) for the angle : GJ 1 1 d 2 =0 + M 2(0) dx2 EI(y) EI(z) (30.29)

Suppose that the end faces of the beam are fixed against rotation about the x axis. Then the boundary conditions are (0) = (L) = 0 (30.30)

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Noting the similarity between Eq. (30.4) with its boundary conditions Eq. (30.5) and Eq. (30.29) with its boundary conditions Eq. (30.30), the similarity of the solutions is clear. Thus we obtain the expression for M(0)cr: [M(0)cr]2 = I(z)I(y) 2E GJ L2 I(z) I(y) (30.31)

This is a development chapter focused on implementing code, but do consider the user experience of push notifications. The user can easily turn off all notifications for your application in the Settings application, so be careful not to give them a reason to do so! Badges are the least intrusive option you can use; they re a simple visual indication that there is something new. Sounds can be a fantastic feedback mechanism for your users but can be easily overdone. Text alerts are possibly the most intrusive given that they need to be acted upon (dismissed or accepted) but can also convey the most targeted

It may be seen from Eq. (30.31) that if the torsion constant J is small, the critical moment is small. In addition, it may be seen from the bracketed term in Eq. (30.31) that as the cross section approaches a square shape, the denominator becomes small, so that the critical moment becomes very large. The disadvantage of a square cross

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

section is, of course, well known. To demonstrate it explicitly, we rewrite the expression for stress in a beam with rectangular cross section t by h: = in the form th = 6M h (30.33) M(h/2) th3/12 (30.32)

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