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It can be shown that the code represented by this trellis is invariant, in the sense of Theorem 131 The corresponding labeled signals and the constellation partition are shown in Figure 1318 We observe that the first two bits (labeled with the light font) are invariant with respect to n / 2 rotations However, the last three label bits do change with rotation The code uses differential coding techniques to achieve invariance to the changes in the last three bits The first stage of the encoder takes two input bits and differentiallyencodes them The differentially encoded bits are used by the trellis coder The overall framework of invariance works as follows If a transmitted signal point is rotated by some multiple of n/2, then the corresponding received signal point is identical.

June 10, 2004

The vector m is written here with mo on the right. Since deg(g(x)) = n - k = 16, to encode we first multiply m ( x ) by x16:

TaBLE 6-3

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In graph theory, thisis own as a strongly connected component, which has no path to any nodes outside the set of nodes in the component For example, the labeled transition systemof Figure 79 has two terminal setsof states, {,} which 12, are the states relating to the trick coin, and {3,4,5}, which are the states relating to the normal coin hexecution of a system represented a finite set states canonly be infinite by of if some of the states are visited n i t e l often The states that are visited n i t e l y ~ y ~ often in an execution must form a terminal set Given fair choice, each terminal s of states represents an execution in which each transition in the set is executed infinitely often.

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Since there is no transition out a terminal set, any action that is of not used in all terminal sets cannot occur infinitely often in all executions of the system Checking that a progress property holds is now simply checking that in each terminal set, at least one of the actions in the progress set occurs as a transition Conversely, a progress property is violatedanalysis finds a terminal set if of states in which none of the progress set actions appear For the TA1LS property, this terminal set is the set states {12 in which the action a i l s does not occur of ,) t The output gives the shortest execution path to the root of the terminal set and lists the actions that do appear in the set.

The popularity of SSL-enabling CORBA applications comes from the enormous success of SSL-enabled Web traffic. SSL can have performance problems. Poor cryptographic libraries, slow server processors, expensive bulk encryption, or excessive handshakes can cause SSL-enabled connections to run at a fraction of nonsecure IIOP connection speeds. SSL-enabled connections can be anywhere from 50 percent to 5 times as slow as nonsecure connections. Some implementations show good performance under SSL-enabled mode, although this function is vendor and application dependent. Hardware accelerators, created for Web servers that improve SSL connect speeds 20 fold or more, are also available. If CORBA applications can use them on the server side where the performance hit is most noticeable, SSL will become even more attractive. SSL solutions often provide

+ r ( x ) , where deg(r(x)) < deg(g(x)).

Make a tentative decision: Set Zn = 1 if hn [l] > 0, else set Zn = 0. If Ai = 0, then Stop. Otherwise, if #iterations .c L , loop to Check node update Otherwise, declare a decoding failure and Stop.

LTSA performs pr ess analysis using a If no progress properties are specified, ~ e~ ~ This property asserts that for every action the alphabet ~ of the ~ ~ ~ ~2 ~ ~ e ~ ~ target system, given fair choice, that acti will be executed infinitelyoften, This is equivalenttospecifyingaseparatepresspropertyforeveryactionForthe T ~ O ~N system, this default analysis produces the followi OI.

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