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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.

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Since, it's not an SDK or API. So, I did a trick to read barcodes from an image by java program. import java.io.*; public class BarCodeReader ...

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37.4.1 Redundant Members A frame consisting of one or more redundant members is statically indeterminate because the use of statics is not sufficient to determine all the reactions. In this case, Castigliano s theorem can be used first to determine these reactions and second to determine the desired deflection. Let R1, R2 , and R3 be a set of three indeterminate reactions. The deflection at the supports must be zero, and so Castigliano s theorem can be written three times. Thus U =0 R1 U =0 R2 U =0 R3 (37.10)

'HERE IS THE STORED OUTPUT 'STORED NUMBERS so1: read cidad,y if y <> dtst then so2 y=dtlmt+1 so2: gosub socid write cidro,y

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Note that I ve used the trick of passing self again here, so that the callback functions will be able to make method calls on the streaming object. The NSURLConnection created in Listing 3-15 will connect and begin receiving data as soon as it has been created. Since I ve set self as the connection s delegate, the connection will supply this data in the connection:didReceiveData: method on the streaming object. Recall that this method may be called many times, often with as little as 1KB to 2KB of data. Listing 3-16 shows this method. Whenever this happens, I pass the data to the parsing function. The first argument, myAudioStream, is the stream object I created earlier. The parsing function will use this argument to find the callbacks that I registered for it.

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and so the number of equations to be solved is the same as the number of indeterminate reactions. In setting up Eqs. (37.10), do not substitute the numerical value of the particular force corresponding to the desired deflection. This force symbol must appear in the reaction equations because the partial derivatives must be taken with respect to this force when the deflection is found. The method is illustrated by the following example. Example 2. Find the downward deflection at point D of the frame shown in Fig. 37.4. Solution. Choose RB as the statically indeterminate reaction. A static force analysis then gives the remaining reactions as RA = RC = 0.625(F RB) (1)

FIGURE 37.4 Frame loaded by a single force. Dimensions in millimeters: AAD = ACD = 2 cm2, ABD = 1.2 cm2, E = 207 GPa, F = 20 kN.

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.

if y <= dtst then resty1 goto hold1 resty1: y=dtlmt+1 goto hold1 'BLOCKED NUMBERS so3: read blnad,y goto so5 so4: y=y+10 if y<=bllmt then so5 y=dtlmt+1 so5: gosub sobln write blnad,y goto hold2 'THIS SUBROUTINE OUTPUTS THE DATA socid: y=y-10 sobln: serout 15,396+$4000,[254,192] z=y-2 z=z/10 serout 15,396+$4000,[dec z,": "] for z = y to y+9 read z,x serout 15,396+$4000,[x] next serout 15,396+$4000,[" "] return

The frame consists only of tension members, so the strain energy in each member is UAD = UDC = Using Eq. (37.10), we now write 0= 2RA AD RA RB BD RB U = + AADE RB ABDE RB RB (3)

Listing 3-16. Receiving Data from the Network and Parsing It // NSURLConnection delegate method - (void)connection:(NSURLConnection *)connection didReceiveData:(NSData *)data { // Pass incoming bytes to audio stream parser. AudioFileStreamParseBytes(myAudioStream, [data length], [data bytes], 0); }

Equation (1) gives RA/ RB = 0.625. Also, RB/ RB = 1. Substituting numerical values in Eq. (3), except for F, gives 2(0.625)(F RB)(500)( 0.625) RB(400)(1) + =0 2(207) 1.2(207) (4)

Solving gives RB = 0.369F. Therefore, from Eq. (1), RA = RC = 0.394F. This completes the solution of the case of the redundant member. The next problem is to find the deflection at D. Using Eq. (2), again we write yD = U 2RA AD RA RB BD RB = + AADE F ABDE F F (5)

For use in this equation, we note that RA/ F = 0.394 and RB/ F = 0.369. Having taken the derivatives, we can now substitute the numerical value of F. Thus Eq. (5) becomes

'y is addr. of next store, in cidad 'reset cidad for highest data addr. 'if recycling 'OUTPUT DATA STORE IN EEPROM 'THIS WILL BE USED IN STORING READ 'WHERE-LEFT-OFF INTO BLKED # MEM 'reset y when first # is done

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Java Barcode API - DZone Java
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