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The system of Eqs (1348) and (1349) is solved with the variation-of-extremals algorithm When weight factor W3 is nonzero, the problem is nonlinear Accurate estimates of the initial costates are then needed for convergence For the rst estimate, weight factor W3 is set to zero and the algorithm converges in one iteration Factor W3 is then progressively increased in steps small enough to ensure the convergence of the algorithm until the desired value is achieved Using the same data as Sec 13583 above, results are obtained as shown in Fig 1312 The reduction in contact stress relative to the polydyne approach is seen to be relatively small This is due to three reasons The rst is the rather high value of l To observe larger differences, a value of half the value used or less would be needed The second reason is that the cam optimality criterion does not include (as required as described previously to obtain an acceptable solution) the effect of preload on contact stress Therefore, only the portion of the contact stress due to system dynamics and return spring compression during the rise is minimized Hence, contact stress is reduced less than one percent in this example The third reason is that the ten speci ed boundary conditions restrict the freedom to adjust for contact stress The residual output vibration for the polydyne cam is somewhat lower than that for the stress-optimal cam, as depicted in Fig 1313 The two residual-vibration curves are similar, implying similar cam displacement curves and supporting the conclusion that the boundary conditions are at least partially responsible 1359 Optimization of Tuned Dwell-Rise-Return-Dwell Cams 13591 General In applying optimal control theory to the design of tuned DRRD cams, we restrict the optimization to the output criterion The formulation of the previous sections for tuned DRD cams is modi ed slightly to accommodate this new class The return segment immediately following the rise renders the optimization procedure more dif cult It is not feasible to divide the optimization into separate dwell-rise and return-dwell portions Doing the optimization in such a piecewise manner leads to unacceptable distortions in the cam displacement curve 13592 Formulation of Two-Point Boundary-Value Problem Consider a modi cation for the cost given by Eq (1342) with the weight factor W3 set to zero.

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This program produces the following output:

13:

+ Yi (t )[Y (t ) - Yd (t )] + V2 (t )Y 2 (t )dt where weight functions V1(t) and V2(t) are normal distributions given by vi (t ) = with t - 1 n= Sd k 10 4 Sd 10 -5 and the function Yd(t) is a polynomial given by Yd (t ) = 6t 5 - 5t 6 0 t 1 Yd (t ) = 6 S 5 - 5S 6 1 < t T where T > 1 T -t S= T -1

As the output confirms, each catch clause responds only to its own type of exception In general, catch clauses are checked in the order in which they occur in a program Only the first matching clause is executed All other catch blocks are ignored

1 ln(3/2) 3

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Occasionally, you might want to catch all exceptions, no matter the type To do this, use a catch clause that specifies no exception type or variable It has this general form: catch { // handle exceptions } This creates a catch all handler that ensures that all exceptions are caught by your program Here is an example of a catch all exception handler Notice that it catches both the IndexOutOfRangeException and the DivideByZeroException generated by the program:

(1354)

// Use the "catch all" catch using System; class ExcDemo5 { static void Main() { // Here, numer is longer than denom int[] numer = { 4, 8, 16, 32, 64, 128, 256, 512 }; int[] denom = { 2, 0, 4, 4, 0, 8 }; for(int i=0; i < numerLength; i++) { try { ConsoleWriteLine(numer[i] + " / " + denom[i] + " is " + numer[i]/denom[i]); } catch { // A "catch-all" catch ConsoleWriteLine("Some exception occurred"); } } } }

The output is shown here:

4 / 2 is 2 Some exception 16 / 4 is 4 32 / 4 is 8 Some exception 128 / 8 is 16 Some exception Some exception occurred

B(4) = 10000

(1355)

Part I:

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There is one point to remember about using a catch-all catch: It must be the last catch clause in the catch sequence

(1356)

NOTE In the vast majority of cases you should not use the catch all handler as a means of dealing

8 If M(t) is the amount of money in the account at time t then we know that M(t) = 1000 e6t/100 Here t = 0 corresponds to January 1, 2005 Then, on January 1, 2009, the amount of money present is M(4) = 1000 e6 4/100 127125 9 (a) (b) 1 e x )2 1 (x 1 1 1 + (x/[x + 1])2 (x + 1)2 1 ex + x ex

with exceptions It is normally better to deal individually with the exceptions that your code can generate The inappropriate use of the catch all handler can lead to situations in which errors that would otherwise be caught during testing are masked It is also difficult to correctly handle all types of exceptions with a single hander That said, a catch all handler might be appropriate in certain specialized circumstances, such as in a runtime code analysis tool

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