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sampling points The only way to avoid multiple switching between display points is to increase the number of display points NN (or NN/MM, Section 1-6) and thus the minimum number of integration steps (Section 1-8) This display problem, though, does not affect computing accuracy, and continuous functions will display correctly 2-10 Using Sampled-data Assignments Since DESIRE integration routines never step across the periodic sampling points (1-2), all is well when switch and limiter operations are sampled-data assignments following an OUT or SAMPLE m statement at the end of the DYNAMIC program segment (Section 1-6) That is true, for instance, in simulated digital controllers In principle, all switch and limiter operations can be modeled as sampleddata assignments with a sufficiently high sampling rate To obtain a desired switching-time resolution, one is then likely to require a sampling rate different from the input/output sampling rate used, for example, for displays One can easily implement slower sampling with SAMPLE m or faster sampling by setting the DESIRE system variable MM to values greater than 1 (Section 1-6) In the latter case, the number of output samples for displays or listings will be less than NN, so that one cannot observe the switch output itself, only its effects on slower model variables (see also Section 2-9) This simple solution of the switching problem again implies a compromise between switching-time resolution and computing speed, for no integration step can be larger than the sampling interval COMINT = TMAX/(NN 1) (Section 1-9) This may be wasteful when we need only a few switch and/or limiter operations 2-11 Using the step Operator and Heuristic Integration-step Control A better way to obtain correct integration of switch and limiter functions is to program all such operations following a DESIRE step statement placed at the end of the differential equation program section Sampled-data assignments following OUT and/or SAMPLE m, if any, would then be programmed after step assignments Assignments following the DESIRE step statement do not execute at every derivative call but only at t = t0 and at the end of every integration step The experiment protocol must initialize the targets of assignments following step, for they would otherwise be undefined at t = t0 They are, in fact, state variables relating past and present, just like sampled-data inputs.



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course, but post_class() already has you covered. The template tag returns a line of classes for you to style any way you want, depending on where the post belongs, and so on. First of all, you ll get the post ID as a class as well, so your post with id="post-674" will also have the class post-674, actually. You ll also get every category that the post belongs to, with category- in front of the category slug. So a category called Website news, which usually gets the slug website-news, would return the class category-website-news from post_class(). The same goes for tags: if you tag something with funny you ll get that returned as the class tag-funny. You ll also get the classes post and hentry, the former making sure that post_class() is compatible with older WordPress themes, which usually describe the div containers for posts with the post class. In fact, that usage is still there too. So what good does this do First, you can change the category styling, which is probably the most common usage for these things. Say you ve got a news category called News, with the slug news; hence you d get class="category-news" from post_class() whenever it was used. And say you want the links in this category to be green, and why not put a green border line to the left side as well, to really make it obvious This can be easily achieved:





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where the rst term represents the worst-case time to read k requests using CSCAN and the second term is the head-repositioning time. Reconsider the scheduling algorithm in Section 5.3.2, the server needs to ensure that a complete parity group must be retrieved within time Tr to maintain continuous transmission: tr (k) Tr (5.17)

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Use of the step statement clearly solves our problem As we already noted in Section 2-9, proper switching-time resolution requires the experiment protocol to set a sufficiently low value of DT for fixed-step integration rules, or of DTMAX or TMAX/(NN 1) for variable-step-integration rules8 But we can do much better DESIRE integration rules 2, 3, and 5 (respectively Euler and fourth- and second-order Runge Kutta rules) permit userprogrammed changes of the integration step DT during simulation runs We can thus start with some desired value DT = DT0 and reduce DT heuristically when we are close to a switching time, for example, when the absolute value of a servo error is small This technique reduces the computing-time loss, especially for simulations that need only occasional switching or limiting 2-12 Example: Simulation of a Bang-bang Servomechanism The bang-bang servomechanism modeled in Figure 2-6a is identical with the continuous-control servo in Section 1-14, except that now the control voltage does not vary continuously but switches between positive and negative values We programmed the assignment

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