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Now, I could spend the rest of the book writing about how to build a server for this, but I m already running long, so I m providing sample code you can use to host the server side of this application. You can most likely test this PHP script on your own laptop, but you ll want to make sure it s on a host that s accessible from the Internet if you want multiple users of your app to be able to have access. Download the server script for your own use here:

Gears 4 and 5, bevel gears, have a speed ratio n5 = N4 n4 N5 (5.7)

Gears 6 and 7, worm and gear, are considered in a slightly different manner. A worm is generally spoken of as having threads, one, two, three or more (see Chap. 12). A

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worm with one thread would have a lead equal to the pitch of the thread. A worm with two threads would have a lead equal to twice the pitch of the thread. Thus n7 = number of threads on 6 n6 N7 (5.8)

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Joining Eqs. (5.6), (5.7), and (5.8), we find n7 = N6 N4 N2 n2 N7 N5 N3 (5.9)

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where N6 represents the number of threads of the worm gear. To determine the direction of rotation of gear 7, an inversion technique can be used. Fix gear 7 and allow the worm to translate along its axis as it rotates. Here it is necessary to note the hand of the worm, which can be either right or left. In the figure, gear 6 rotates in the same direction as gear 5 and, having a right-hand thread, will move downward (in the drawing). Now, inverting back to the original mechanism, the worm is moved in translation to its proper position, and by doing so, gear 7 is seen to rotate clockwise.

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Planetary gear trains, also referred to as epicyclic gear trains, are those in which one or more gears orbit about the central axis of the train. Thus, they differ from an ordinary train by having a moving axis or axes. Figure 5.4 shows a basic arrangement that is functional by itself or when used as a part of some more complex system. Gear 2 is called a sun gear, gear 4 is a planet, link 3 is an arm, or planet carrier, and gear 5 an internal-toothed ring gear. Planetary gear trains are, fundamentally, two-degree-of-freedom systems. Therefore, two inputs are required before they can be uniquely analyzed. Quite frequently a fixed gear is included in the train. Its velocity is zero, but this zero velocity constitutes one of the input values. Any link in the train shown except the planet can serve as an input or an output link. If, for example, the rotations of link 2 and link 5 were the input values, the rotation of the arm would be the output. The term link refers to the individual machine elements comprising a mechanism or linkage, and gear trains are included in this broad array of systems. Each link is paired, or joined, with at least two other links by some form of connection, such as pin points, sliding joints, or

Using this script will require some basic knowledge of PHP hosting and MySQL to get the script uploaded, running, and connected to a database. The SQL command to create the single needed devices table is included in the script. Install this script (apress.php) and the appropriate development certificate file by uploading them to your host. There are a few things you ll need to change in the script:

These equations can be useful with rolling contact, such as occurs in cams, roller bearings, and gear teeth. The approach of the center of the rollers is = 2F 1 2 1 2 1 2 + E1 E2 ln d1 d 2 + ln 2 + b b 3 (29.38)

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